1rBTX 07. PROBABILITAT/1.7.1 Recomptes 1.7.1.10DT RECOMPTE
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]]> 0.0000000 0.0000000 0 1.7.1.11Q Vn,p formula Quant val Vn,p amb n = #n i p = #p ?

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]]> 1.0000000 0.1000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;V&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;360&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.12Q Vnp formula_2 Calcula V#a,#b

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]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;14&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5040&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.13Q V Equip de rugbi Un entrenador de rugby disposa de #n jugadors per formar un equip de 15.

De quantes maneres ho pot fer?

 
Format: notació científica (als deu mil·lèsims)
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 És una variació sense repetició. Vn,p

]]> 1.0000000 0.5000000 0 0 #r_71]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>20</mn><mo>,</mo><mn>29</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi><mo>=</mo><mn>15</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_71</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>10000</mn><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">V</csymbol><mi>n</mi><mi>p</mi></apply><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mrow></mfenced></mrow><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>n</mi><mo>,</mo><mi>p</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>28</mn><mo>,</mo><mn>15</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_71</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4.8962</mn><mo>*</mo><msup><mn>10</mn><mn>19</mn></msup></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>71</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, °, ', ", sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m</param><param name="groupoperators">(,[,{</param></assertion><assertion name="equivalent_symbolic"/><assertion name="check_scientific_notation"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">5</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> 1.7.1.14Q V Escriure nombres amb xifres Quants nombres de #p xifres es poden fer amb #n xifres, si no es repeteixen?
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 És una variació sense repetició. Vn,p

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;V&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;360&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.15Q V Treure figures amb cartes De quantes maneres es poden treure #p figures d'una baralla espanyola si es treuen una després de l'altra sense devolució?]]> 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 És una variació simple de les 12 figures agafades de #a en #a: V12,#a

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;V&lt;/csymbol&gt;&lt;mn&gt;12&lt;/mn&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;1320&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.16Q V Classificació corredors Si es classifiquen els #b corredors d'una cursa on participen #a corredors, quantes classificacions diferents es poden produir?

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 És una variació simple de #a elements agafats de #b en #b. Lògicament, no es poden repetir:V#a,#b

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;14&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;3632428800&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.17Q V Visionar n de p pelis Tenim #n pel·licules. De quantes maneres en podem visionar #p sense repetir-ne cap?]]> 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 És una variació simple de #n elements agafats de #p en #p. No es poden repetir.V#a,#b

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;1663200&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.21Q VR formula Quant val VRn,p amb n = #n i p = #p ?

]]> Aplica la fórmula.

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;VR&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;531441&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.22Q VR formula_2 Calcula VR#a,#b

]]> Aplica la fórmula

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/msup&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;7776&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.23Q VR Nombres i xifres Quants nombres de #p xifres es poden fer amb #n xifres?

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 És, per força, una variació amb repetició VRn,p

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;VR&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;65536&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.24Q VR Treure p reis d'un joc de cartes De quantes maneres es poden treure #p reis d'una baralla, si tornem a posar la carta en cada extracció?

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 És una VR4,#p

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;VR&lt;/csymbol&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;16&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.25Q VR n Pantalons per posar en p dies De quantes maneres em puc vestir, si en #p dies, em poso cada dia un dels #n pantalons que tinc?

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 Ja que l'enunciat hi obliga, és una variació amb repetició.

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/msup&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;9765625&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.26Q V Pintar un mapa De quantes maneres puc pintar els #p països d'un mapa si tinc #n colors?]]> 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 Ja que l'enunciat no ho impedeix, és una variació amb repetició.

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;msup&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/msup&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;729&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.31Q P formula Quant val Pn amb n = #n ?

]]> Aplica la fórmula.

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;12&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;P&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5040&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.32Q P Classificació triatló De quantes maneres es poden classificar els #n participants en un triatló?

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És una permutació. P#n

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;P&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;720&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.33Q P Escirue nombres de n xifres Quants nombres de #n xifres es poden escriure amb les xifres: #p?

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És una permutació. P#n

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align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;P&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;720&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.34Q P Seure n persones en teatre De quantes maneres poden seure #a espectadors en una fila de #a seients d'un teatre?]]> 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És una permutació simpleP#a

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xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;39916800&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.35Q P Seure n persones en taula rodona De quantes maneres poden seure #n comensals en una 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És una permutació simpleP#a

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;24&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.36Q P Col·locar llibres De quantes maneres es poden col·locar #n llibres en un prestatge?

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 És una permutació simple

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;39916800&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.41Q PIndist Formula Quant val Pna,b,c ? amb n = #n, a = #a, b = #b, c = #c

]]> Aplica la fórmula.

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;PR&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;105&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.42Q PIndist Formula_2 Calcula P#a#b·#c·#d

]]> Aplica la fórmula

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;756&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.43Q PIndist Escriure nombres Quants nombres diferents es poden escriure utilitzant #a uns, #b dosos
i #c tresos si s'utilitzen tots?

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 És una permutació amb elements indistingibles: Pna,b,c,

]]> 1.0000000 0.5000000 0 0 #r_71 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;PR&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_71&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;3150&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_71</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.44Q PIndist Escirue nombres amb xifres Quants nombres diferents podem escriure amb les xifres del nombre #k ?

 

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 Aplica la fórmula

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;1000&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;10000&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;k&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;41441&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.51Q C Formula Calcula C#a,#b

]]> Aplica la fórmula

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;14&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;!&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;14&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;2002&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.52Q C Escollir representants De quantes maneres es poden escollir #p representants en un grup de #n persones?]]> 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És una combinació ja que l'ordre és indiferent.

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;40&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;C&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;32&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;35960&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.53Q C Combinar aliments Si tenim #n aliments, quantes barreges de #p aliments podem fer?]]> 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6bnnkk8XPIGnGsDIphIun6aruSc2qQUdODO2zgy4z7pbW6yZeLZdBdIv1bbnC1Lw7ogFMoWGhISfg6+guYOAm6LeCRMkADylTVKACIiOqp5h1+LVefKml6NZd6HK2jytqc8DPEuo6xrG2RYpiuzrV6FOsvu8b7lSezMQofqHjzBzxzlzdD7PdQ5n0/VNZ0HUuddWmk0evp963p9nTOUeU0nrlo2rzxTQ29T1fUKqX5FCGzVliidjA0SAANsktQ8CZCTiZOKj2eB84ww45y7HqPDlj4xnJGes4K5y8os6R8yGqyjt0hNyz+QbjC1KesNiXWKaIjubtE2FZ0lMiY1fYrvk2vN5dwSMVVLVOOyqmXvtOfIuz4vyum8WePTSit6rEcYtpflURRLkuCv0ayaJRsaxVccWeLG1cd25elXZgm4ibEK8GLgh0kX8RKqqgmxfMHApGP1QdlTQO3VMZiomqZZ00dHQRIFnmyPMFu28ZBkXDhd1aVtrcPGxkqlGtklJW8bP7qiz9PVtug4SdOnc9hGx16NyBWipvAeqw6I41iFyt56Vk33Z69DBy9zGLkQMEM9apW1LCgQWqZkMGmasjKSRaqF49P1AOMzRJHbDNiTbYHsB561XXtEl9nvM1mzqWp07eo6jyrrNy09q5PuhOo6hoV6SwTYkM8CWdQ02cvKrzV71dmRhCj9f3Obt7g8NLnN29weGsBBzkRZIaJsMDJsJiDnY5lLw8tFvG7+Nk4yRbpu2MhHvmqirZ4yeNlUnDV03VUQcIKEVRUOmcphynEO0PeGuiCkgEOSCMgjuCD4EHPcHi6CCCQRgjsQfEH0PDvnN29weGlzm7e4PDTTiHaHvDS4h2h7w0bT/ADn8/wBeDh0Jx+c3D3Brzn/jf0vt025ih84fp/RrznL29w+Gkx/3/n/rwcOuf+N/S+3S5/439L7dNecvb3D4aXOXt7h8NGB5v+eP8zwcOuf+N/S+3XgnD5zcfy8dNucvb3D4aXOX+X8njw0uF/nP+IcHDjnL29w+Glzl7e4fDTbnDsHu8dLnDsHu8dJtT+b8xwcOecvb3D4aXOXt7h8NNucOwe7x0ucOwe7x0bU/m/McHDnnL/L+Tx4a85w7B7vHTYVAD7eAeOvOqHs/ODw0mE/mP+/w4OHXOHYPd46XOHYPd46a9UPZ+cHhpdUPZ+cHhownqT8/8gODh1zh2D3eOufz9kbGAdluMQDj++Qq3/w6yfq/nqh7Pzg8NUAfsjI4G2X4xAOH746rD8vH/o7ydpkuzpvjxx28f8+HJ2YH/fhxansTUANlO0oPV6tuOGA+UPmx7X9FZ1Q9n5weGhD2KnN8SvaZ6/8Aq5YZ+YP4PoD2aKvnN29weGlVmwO/kPT04cUOT4eJ/r93GR6oez84PDXgrB7P0/o1j+c3b3B4aQmMPzj+j9Gl3t6/kP04TYfUfn+nD/rB7PcOl1g9nuHWP4j2j7x0uI9o+8dG9vX8h+nC9P7fy/14yHWD2e4dLrB7PcOsfxHtH3jpcR7R946N7ev5D9ODp/b+X+vD8VuzuDx151h9vuDTEREflER/l15oyx/m/DP+XB0/t/L/AF4f9Yfb7g03eOzoNHSyYCY6LddUhQAOJjppGOUofyiAB+XXw14IAICAhxAQEBAfkEB9QgP8uj4/+78+Dp/b+X+vHMRtk3bu5TGex3ehuPyDvOa5X3fb07tg8YDFWRa+tgahz0tlu446xxgTJ2C79ZWkHFUb4NV1eUVulHxq6yy3c12ZkZu9xsvJV9nPzmt5WfcBSduvlOd1eQariucoeyzdZlfazi3HlQrloh7XaJeBv9ApVEtt6uMte5eJGOQPe2Z7awg6owcSRUnL6IWhhaJRUpZU58nTs7eZVh8yOcRJrW+vZGXzDX449wvY46gstu3Td+9yjD4j+E33LIzIj6Qat5GQurKnoWR/JJBIPJJZ4J1zC7lGpbZcA7hsRbIo7HUQND8p/kbdvlrONLnqdN5JiskZBiMfQFtuVgc3Wx5jiPuRi7FCPdIRkBjXI0PLOWyLCDj8XOW42d3HiRR9YjPbPfJYjaD3+3vj+vbh+0Hyz9noAScA+gHbPbtwCuQPKT7qJgdvdSyPiqTgplXylOz3DkVl37nG7napj3K1BzVWbjKy8jVse266UO9zT7HNhgn1XtlOyRLX3FlmEsRN2Ogv2MtAJNN9xX5ZHOdjzbnvBt1pOICzmxXGm5rKG6meqKko7Y5ii8QyD6MpEXtnhgu8xLwD9wqm3+6Ue6fDI9Sm27ylrNGk8ugdGRNz9Z8mbtAlqbiy1YBy/la20mZid+82vS7hesgZCxrC7eGidJgNweUL9fssRlysNExhHyalfrdNWsV1SQZpPGkDj12g0UAgETOcdruGpXfFc6VinHcXibycUFtcmtsOTa9WMmZduVvq3lFYmNm8vqZehLFuLxaTP0Tcn1pTXj2d2vMKhBt3vwgdoWWVi28a/bl1Jy5z5+OewLd/AdgD3+zB8SeF2qfLy9PPw/qfL1yAMAcFlW/K07zzUu5sCbf6Bm7Nlv2E4s3+7fqThqKusei3peULu1pznGd4Yy89Y5O6XOiMpBK2KuaevXHV+ZRUrB12rx0so0UE8vJn757LvHisxtLnZ8bzFpxTYKtGyMHXMd5Swhk2pks0EpJBE5ewjk9/b1KVKpPmck1gZip5UyTWbcyZPXCT+DkoyQhkpMoXk4tlVMo+QaZB4QhXVVzFVoqqXWKtE9bbsRemRiyslBUqvuLjPTbul0uuSDpWTrFRpq0BXK1KAlJwUXHP27dwlM2BtrGD9tR7q7xLV5KOnMjyMTK3632u6XbJV9uTuvxSUHXgst+yPYrXc5lpXoZFOKr8fITi7CDYc7aLbNElliqPCygglmI8x8X2/qPH7uGlVPlj7v8Afbz8Px8iCSFb5PWH5RE36Pk1RV5fECutue3Zsb1kW3XVwhygJg5g+41msQAeAgI8DAUQ7BAB4hw46vJExQ+cP0/o1RB5f2YZQu23bvIvVTJt2u6+tqqimkqur0y4bzYJxTboEO4XMUgGMCSCaqx+UQTTObgUVcmNWlY7FQF2djtChRksSSMAeJPl4545jnSu0/KHNEMSPLJNoGrxRxqpdpHkoToqKqjLM5IVVHckgDx4NTbF0sb7EHFtRbh5yFMuFvcAiYhVHHFGQctQKYOUpTAzTQSLxMHLyhzCAgPDmdCdbTUvjeg1hM9vvhp+Mkk6XXhbSNheOJWGlHCphYi4TTaIqmfLOVHskszjkWibl87eIMmzlykYMdvM3tL4XxjtzLhmhYoxRmSl2uq1/JVhXlrHfZCiRcYLeSvUPC/4JWGSsw2dtwr7WaCTERlYmZUiZetPG0m7ylbx1TKXCx1brcZGpQMaFdeM2AQIM1G1ghWcOu9sC793O2F/Ny8pcI1zdUJyScJzke+fNmrp5MSUQNmlfPfI0lLqcw8w17FS/X1PWbPRmq24pRPFXu2q0xiePqIzV5llhePcrRujpIFKEcWDo37MVz2wDlz6ZtX9E5e0/ljUtDqtU042BJqzjQ79pNQtGRF0ypINMqRJZWC09qZpkhEckW566aBtNytkq2x1lG04yoVVsso/lWljezM7Y3UQisZ25YquIiIryLF0KjoqDM5UbEki2IsZ0s6TBuojouMRYlyLSsjtsmSeXl4acs9UUoVnfVPG0JIHr0LOKxrheSiom12Zdo7VgZONjZBQz0z9dZiydJow8ouqSJdEgYRMY5zCJjqHOqocwiY6iqpxUUUOYeJjqKHMY5zmETHOYTGETCI6/IiAAIiIAAesREeAAHaIj8mu71LmG7qhQXBFZjizEiywpiSoGDJWnVAA6AqCxBDE5BYjHHrnk/8AZK9kfJ5FvTtFevqr6VWre/JcsW7Gm6pHWsV5tX0e3qJsTV53juWY0SZZYVjkOIVLSBs/g/K+6nG1VruMUNxzSl0CKRl46IJB4mgrQ4x7DyAyLiDha18LZaZdSMBRVnTKHq0VJOF27CrRcfEJtl2jFBkoQET5T/c3TK6y+6LgPEF7ftUzpS1pqWWZrGMa4V5llhkV69bqXb4io1+Lal5ZSansnukTNGas6dOOcv0aoyGABAQAQEBAfkEB4gP8ghpCACHAQAQH5QEOID+QdNr8w6hAI03K8aNkqwJJjwoEILFgqKFwpC7xk5Y8dbqv7P3IeorYeCG1RsSaelWu8UiGCC2gl/8ANJIo1gms2pWkDzxyWhWfYipDGoxxdJgPf3tw3AlgIyCuClIvtjQItG4tyg0JRsgviqNDSBDwsLKLi3tbYzAijsz+nyFhjm4IvGbt4hJxcsxYGYC3EOICIgPrAQAvAQ7dcnWT6dVZqKXnbfIuWUBWU21ikgSjoh90GtZVWmDuGLtzCSligFzgmKck+pL2DnpWMTNBrvXMU7eRzu5vyfu5OzZLaXbA2Q/PZbI2AYWnDPXB1LREw7no24Sd2YQsfYTwaz6NbXCsp0x1DzrptNz7O0FRZ21pMKrzEjGxPYaTrC6liMxsku07iqN0d4Lnphz239NQ/fAOGAHYZ8ue0r2T2OQ5pJo79W3p7yA1YpbUA1WSmErRvfkpKVZawvTtUGzqsn7p3b436dlIrD7e4P0a86o+384fDTfqB8wD+jx151PZ3/ZrfbG+wf7+zPFRbF9PzP68OeqPt/OHw0uqPt/OHw026ns7/s0up7O/7NGw+o/P9ODYvp+Z/Xhz1R9v5w+GvBUEftER8NN+p7O/7NLqD8wf7fDRsPqPz/Tg2r6f14+/OPYHf46XOPYHf46b849gd/jpc49gd/jo2H1H5/pwuB6D5Dhxzj2B3+Olzj2B3+Om/OPYHf46XOPYHf46Nh9R+f6cGB6D5Dhxzm9gf39vHXnObt7g8NNxUHtAP7+3XnUH6Qd2l6Z8z/n+nBgeg+Q4c85u3uDw0uc3b3B4abdQfpB3aXUH6Qd2jp/b+X+vBgeg+Q4c85u3uDw1QJ+yLTm+JhjL1/8AWNq/zB/B5k32avy6g/SDu1QP+yKj82zLGQcQH/xjKuPzfweZM7NRypiNznwB8v8AXhyqNw7D5fZxadsWUENlm00OYPVtzw0HzfwfwGiq6g/SDu0JexgxQ2XbTvX/ANXTDfzD/B/AezRU85e3uHw1OvgPuH9OA9yT6k8O+oP0g7teCp2m932aa85e3uHw0hOX2j+Tx4aXhOHPUD6Q9+l1A+kPfprzh2D3eOlzh2D3eOjg4ddQPpD36XUD6Q9+mvOHYPd46XOHYPd46ODhyKgdoj/f2685w7B7vHTcVA+YB/L6vHXnU9nf9mjg4c84dg93jpc4dg93jpt1PZ3/AGaXU9nf9mjg4c84dg93joJ85bQQzNu/2Vbqwvw174n/AN33/gONa9J/dA+7jQY+j/8AnF6dYfBf4MeYelP/ACJYPTXV8x/xT0/PDmf1PZ3/AGaQqD8wB+X1+GkIB7H1B/EEEfIgHg/38+Kxt5/k5Fd0OT5LLlGzCOHLfe9tl42e5gcu6G1yC3uW3rIE0lPzUHX0F7FWRp93YyAyB4K4KqWJiyJKOSO6tI8iJiCzf/Ie1mxY63wYspedFqTUN3FQ2QUarNHOOwsbjD9e2VxNZhIduuuF2hQvy10j6y3TVVBOnBXjrmOBJwE+VS97nHsDv8dLnHsDv8dIUVs5Gc58z5gqfPtkE5x9/jg8KCR4f7x349aE81aNm37rzduihzcf3XSTKnzfJ8/Lx046ns7/ALNNucewO/x0ucewO/x07hOPuZUClEw8ClKAmMI/IAAHERH5PUAAIjrko8t3dXeda1Qcwoyb82GsfbhSYZxW2inqAMblIlomUV8uZOQUKzErpmtY67C0GmmWWet0EKLZrJELqxV+QMToW3YZBsiERWsE43kHkXlHPR5qvsLBG+epPsd46im7MuTsqtnrTlKwlalFTMZF0xddYEjZJtVHI6bO4o0mQlJPlzKbA492YbeKjVotvDVyq58p9fg4xqBvN2EVE4ay0zYtEuoZRQSINm6aYHVUUVMUvMooc4mMPN65dcPHSgwSyu9jIBG0ROyRMD2Ic4ZgQQygA9j3bqNPrcua9KQxdtMuQ1wpZWMkkTIWRl+IMN2FIwQxyPDgUHU7nmCqWxeVy0Sw2ytIY3tbqPga29qLixQNYdx6KcbLQ0U3rrlF1b69SJCBbFcLvbEk4rp3kZEVl5aBlou4FNBWepT0SwsFQcO/ghYnUeSlMJBxLSM6m1mnTWNr9bcrTJlrJMWJaScoQzVrKpqWp7JrtYmRJIWMXDh6BOYLjkeEvmymyrPW7XHMFtdhWFNVkVI5pWVsiSkZEpWyEt8wJRkYVhZYZrRoKGl1gcNYKwPWc+hHy8dD2qGkZwhIuhXOxL2GqzdsxZmCGVLLOkIycewNrqUyukdkpLr1F44e1WWI7KLpgjYxhZyBn24uHMLLSCQoPw858kW/oTlTTY7lKoumWrurXpJdCqxCOhLZ17U5ZKksZYGIrHMjyEHC2C8eyU7Tx679n+v3uW9KktQQy3NkF6lQWxctR0ob1iOnKr3a0UghsFjVjkjZo4rMtdnSG0EjKwkK7ulVY15G2Op6NSrrlsg7aSvnKZ2r1F0UDNAYmIJjPVngmKRm2alVcO1jkQbpKLHKmIQ5RzFPX11JQcWo4gqTxBmmg3WUbTNhIXqkeOZZ41X4toh9zESaQbU5TrMklFpx049KqQEJFdvs9gmpuwS2Q7nJ22Vgp+zxTiy2Z2iQTBDSrmFdSKbUnRioc0gjFNl5II5u1I7UTIu+M5cFFwaOpG2qopNV2bVszaP0zrRspZVX0ajMIIiXrLVmvxsbM3a2pgQ5FG72ArDuAdidNL0+3MoBy9FPbuajJLBpMM3QVmUzvtjbYCdu+QkRwZUZPxh2742jKnqdb9oGs8wU46VaEadC1eI6ga8jF53aMCcPMcCtRMjMoQuS6BetMVZogVmGckyGOLHE0Kxv3LzHNmUaRVNkX65FBo1mcrimzqjl4qUFz1mzruEmVTB64U9ATpWtPj1DRc3VoeCOh2+ZMESuHztszQOs1bFXcrJoJGcPXKLNmgVRQxSCs7duEGrZMB513K6KCRTqqkIaqiJl2twhzwlnhkEE5uNfNzNjqndQ1gYE4MJhGPVdt4+SKowUXKxm4ebioadi1V0DuowI6QiZGRkrGUpl7JMFcKuRGu26r0K3T9JhrBaL3dK1dXDKfofmNpYzklARkmWyxatdyBO0QybpZi7kIEFSTTh9MirNOJqF9a5arrLtUesE6lhgrh4WYIjBt4SRySAGD7ZFG/cWVt2by17QbOi6bPpF9PeLMULtoklySysORH1EpW5a1W7aSqEzJUsRV7CiIpXAigWBwb9ys72toedIw72SYJxklILrME450oZ5Hqx6jaFVRkJqDSj0pmPUl1UbGq6csIl9GM2skyFrLDIRxS+SEtK9izbuZfGqSNLin+KsAhUY1Nbgu+rEVbs9oNZp5HFj2CUSaTM9BywiuDpRpEqMF11271+9jGFZUxX8cRL2PXywohlHJDtmzSh6gxZSVjKmwiTmCMY16kLvZflYxzlwdxIXKzHXWGQcLS1gscbFtY9rCHn5JqVnLju5zvZnEkVFtAYhg63MQbbzZzGMnEhdHitfhmks06zOWkaeaCtrO2yEe+eMy3Gdnawk5coU1qqXqOU9UN3WaiU6jrSj95WXUJkki99JRxGtaNpG3quWYydNCqIVYBmOeD9ruv3OYOX9aljmsRaSbOnmKG0KjxpLA8Kmrp8kdGG0nvToLtiGW1ZkYoHPQhjEJtz8oFZ7HTdim8m3VGel6vaqxtfztP1uy1+Rdw89X52IxnZX8TNQstHqt38XLRb5BB7HSLJdB2ydoIuWyySyRDloo2eZZzpFm2XZyxRbdzUjiWK2L2/J3lCbzvDtW5JtgOUuaOHYCyUSyUO459a2BkistkdKal7TasCRsxUEcbKKSka3lInzVq46U8l4+p2XMeXnFWQosJ6h5JqVhotzgxfSEd6Yq1riXcHPxfpGJdMpRh5/FvnTXz2Mes5Br1euydt3JEliaxEYPxNCYOjdtzOox62E4rGTXDbWhSqz2ci1caM60Sno1ORXmnL+RmGJ60mWJdrSzx69kEBUO/dOV1lVj26yFiCDjAHzBBH4dsH7CePJ2DjG0+Pjj7Men4/fxQVG+WC3hvLZmSkUDBUBuNlviVRe8bbc4qeMrtiCWyFXZjK8DjlEG2PZ3JWTbVdKuWGm3l3hZJJTHlyuLOtOomHoSCligZE0F5R8p9u5zVDbaozFufsP0exOPKObXcCZKg4zBOX8cZTZxeV2MrYYqvZvw1kG/qvKXVmspUp1jPQlByzckM1QoEaRWUMWhX7ZXLLdlVPJU7C6caUNHYTNKlmcJl25v0bpkXKOQW58LI2GOtMdREW15udhQaR8DOQ8O7q75qmjMVVGIi4+uSMXGxzNmjsKfk1dl4QL6DdYtk5d1JZNoWZHl3sGT8r2HLSmTcWNSx+OLeTM03dn+Vm8pR4wFIiri3uKTeFhnUhEMEUY2SkGrlmyU+Lj8CRjvnscZ+8nPby7d1GB/AT+B+ePD8PL19KcGXlON1eN4/cQ/pWJX0zSq35TLdxhDI2ZW9Vz5ujjcMUTGMDTXlMmpnEznNTa0sI24zUu4ZO2+OrTQMQY6j4p+4rWNkpiXYQM9JGYfK/7jKpjzbrlKrVvD58JZLwXPZCt+6+sYzz7njbillOEtz+uBjKWPV08e5WwpBlYxDuRslyt+PbrYqzLO1KsyxtaHVYskkhag58nBs4Xb2MjbGUnCSVpzZftxMjaqtkvKVRvbLMGUo1pD5FtdZv9ZucTc6Yjcolg0jJ6tVCdg6m9j0SszwYNxOmZvYvJqbJbFTqRQlcMt4CrY+oUviuAjqHcb/jlV1jGwvTSdjx3bJKhWiuSl7o9klTry9jqt1eT8HPzDt9LS7F5JP3rpc2SAEBh9mSe3ceQA7Yz4d8nxA7AwP5D+f6jzx3/AEya2cV+WJyzki849v7aqYelNsd43zVjyfjdlTj3GwX+QyNYscsrelm6rX904ia5N4edTDsraFjXGOIuZkqmdta1Zxj1jRaW+IeU83Awu/JXbfl6l0PAdEmNxJsPYtY5ZxxlqMLm+humQJV3IOK9yVdf2XFstfbRMFE0PhqxY/qrIzddrALZXJcxcQSFhVa8n9s6puVYLM1VwrBV+6VhSOd15vEyNiY0WGmYiso0yLtUbi1vLp40Z3VhU0Ea40u6FTJbW8MknHpTJGxCpg7dbD9p73MKOc3OLgVviGQk8vJIDa7sFBDLiMYeGSyyfE5bGGLlMopxpzNi5EUp57iHqXCa84KVYFCy47sM7gfsx5jwH4Dw/pwbT3yvkcdx2Pl5+XBncQ7Q94aXEO0PeGmfWJ7fdpdYnt92peE2N6fmP14ecxQ+cP0/o15zl7e4fDTMVifNxHu151w+iPvDRwbG9PzH68Pecvb3D4aXOXt7h8NMuuH0R94aXXD6I+8NHBsb0/Mfrw95y9vcPhqgv9kTGAdmmM+A/wDWLq/b/B7kzV8/XD6I+8NUHfsiJYB2a40ACj++KrHz/wD6fZL1HL/Zv/dPAFYdwPzH68Wk7GlwDZftQDlH1bdcOfOH4AQOio64fRH3hoS9jhxDZjtRD1fvdsOf6gQHt0U3OPYHf46evgPuH9OJNi+n5n9eH3XD6I+8NeCv2F94+GmXOPYHf46QnN7A/J48dLwbV9P68POuP0Q946XXH6Ie8dMuc3b3B4aXObt7g8NHC4HoPkOHvXH6Ie8dLrj9EPeOmXObt7g8NLnN29weGjgwPQfIcPBXMPyAAd+vOsf2e7TMTj85uH5eHhrzn/jf0vt0cGB6D5Dh71j+z3aXWP7Pdplz/wAb+l9uvydUpCmOdQCkIUxzGE3qKUoCJhH2AACI6ODA9B8hw/6x/Z7teCqcfn4fyerUTwebMP2bGTnNNcyrjyfw8zip+cd5UhrnX5PHTaEqqz9vZ5he6MpBaupRVcXipRGdkDyINIhWMkE36zczJyCW41yz12416DttTnomz1azxMfP1uyQEi1mIKfgpdok/ipmGlWCrhjJxUmxXQex8gyXWaPWiyLlssqioQ5jI9ft/D14MD0HyHGzdQ/0h0uof6Q61mJstenlpltBzkTMOK7KGg7AhGSDV8tBzRWTKSNES6bVVU8dJljpKOkDMHgIugYv2TsUug7QUUzPOXt7h8NHC8Peof6Q6xc3PRtch5WwTsmyh4SEjnktLysm7QYR0bGx7dR2+fv3zo6TZmzaNklXDp04VTQbopnVWORMhjB9+cvb3D4aELNKTjO+Tqxtih1jqU5oyZZL3IOGxlATNQEn6zWkYpeiZkqgqGY7JHSh5xoR2UVcdUS7QkoiinboZVxHNIIo2cjOB2A8WY9gB+Pj6DJ8uFAye/h5/d/vw+3hht3hZrI8jZt0d4jHMfYcvsoxjjqDlGKDKWo2B4ZxIP8AH0A/bgosq0sVoPMSWQrmksr560lrK0qT4yrakxBW4DeXSw5dclbP63I0+vSs+zxhmCHyJdywrYz5/D0prQ8hViTsXmLcqrpxHQb2zxj+bWboqlioNKSm34t4qMkHja9okQCZCpkS5SEKBSlAvqApQ4AAer5gDSPEAoQyaiQHIcBKYpi8SmAflAQEOAhrlBCxse8yIZGL72DZAYHxUlSCAVO3III8uJp3E1SWqJGiWWNkDooJQsOzKGBUlTggEEHHfjhLwTuIg8rp7VKJPTcYtb6oreKfOVZwycMHDisFo820qcquxexirWQQkIuCSTcO4+ZKzTXdoIO45V3JEbxJbW3C74jdujXEa5Z6/FHVcQVPvCsnHvKkooQAVLj7JsIR1baO2ApASat02c6SKanCNg/RcGzYQ7e8zLXkeNkuUJx3c4nG0jh7Ia8mnNtbthmfkaQ5jptNym8GWQqSYv8AG7mQXckMsu6laTJKHXWcOw4PF1HBq4s347yFtnlXMLmyPQj625cKM6rmKNaOm2MrUVYRIxaP5B04elx/bF+ZJEajbJMDSLwyqVOnbkgzfu2lSa7y3qPLDLd5dE8mnt7w1qv0kcQtPantMHhTIaBTYeOOVVWSJFIZlDFjb/IfOBRJKVqzHUutsRGLBq16JYoo+nNHYQwyMWgWV686ywu5UoGKYFJ9fjJRwvIyydfiYRZ/YZWbh56dss1lWfiI96+VdxowDS3oGrURPIGMLxe4ykbaZ+WM9ci+Bo75FUd3ZxTCNUePhFZxIPRBeUmpN04kZeROiQeVeSln6q7530EuJEfOHByNG5SoIAk3TImXacNY9vGT16XRaDWZa12+ZjoxuxhIluCro5gRaILuXKihkWkdHMjrpnk5aScM4mIbCZ5KPWTNNRcnTRtD8mXQsIJxN4ym2jMiZaaOWkpGrKJLr1WkPGwCogavsHREiSUwi5ErktjlmfnTJw1ZKQLOFXReOpJatPWuZZnhQ9ChFIyyOiGOqmGJwqKQbEp8QpZtpOWZAQTt9b5praZVi95kSSZlEkGn1khgUO6nMpgrxxwwr3KtMY+o4G0dQrgcxczTmUy3SkGSLUHqpWbpy1eFdJx0uo3aGbtF3ZmSzOViJ1g2WOWBuMA8i7ZWzm5GUipELy0HLe4FgZx3C3KJJF5htD82QrGrPQMDeK/R6XX5NyRitFpWC6xLqs3mZkX9ZPAzD9zBRysWdCSalJWo9UztJS5Pyj2xyRxNNWHcriWEUXxTNKvZvMtVi0XLh1j+ySEk/lJnLDJpzLqrUqfcP+fIDePIklR37cL0sxVq0re5+m1sbW5AyV5z7DioANCzdGsheJgApXUvUkYVwPr4ABhQqzMBAeJvvQ4iIcALj6mdU5cW3TswQXYoI0n0+a3AZFERsxRfuWDK6besN8Qk/dyKNp2H48zl7mSDUEp2oIqk77pYHr3IIrXuUzwyTMVjmUq6N0WEayrJXYTSP0esWZJGq2HZkjdw2kjV3HMC/VKtK1DFBF0XlgUAopqGuGS5FkwtNgMumIj5zEx1RlCCosk7k5JI/ALTPJfV9mxzBuUfxMYgwr0Hj/b9QI0jBqm2jGD2Fd5cnXsI0Tbppt25mMJZKquLFEhCNWTyOEpSprJlARsbV68Z6sS1PwVXXF4fNXoRlhuaRDExpQFedJN0tbLbzpR7iSjCLpOVqTXXMpeXSR0VSQjWNO4l2dsmyapJ4Kj8kbZ7KDdxkygWxzdJi5GbC0kcz1HIirh7UMsvSFapNiPSpRcji6TiWbhdnXXuMjxcI0h6SFNjk+g9n1TW9R1pNc1UyRVa9eeOnHJGYkmknTpEwxYHwpGGLTOCzkIod+5HOe0bmdL1NdLa575a6qMyRsggpQxneY44oQtev1HKnoQRxoPiYoDjJ6c5f5fyePDXnOHYPd46bdQfmD/b4a85x7A7/HV48Uzw65w7B7vHS5w7B7vHTXnHsDv8dLnHsDv8dHBw65w7B7vHS6gfMA/o8dNecewO/wAdLnN7A/v7eOjg4c9T2d/2aXU9nf8AZprzm7e4PDS5zdvcHho4OHXU9nf9ml1PZ3/Zprzm7e4PDS5zdvcHho4OHXUH5g/2+GvOcewO/wAdNuYw/P8A7P0a84j2j7x0cHDrnHsDv8dLnHsDv8dNeI9o+8dLiPaPvHRwcOucewO/x1Qn+yHjCbZtjXjw9W4mr/J/3fZL1fFxHtH3jqhf9kNCI7N8bcREf/GIrHy/932StMl7RufQHg4tE2PCPxM9qXrH97vh35/8wIHRScR7R946FLZAoHxNdqn3w/veMO9v4AwOii5y9vcPhpy+A+4f04UA+h/AZ/zHDviPaPvHSERH5REf5dNOcvb3D4aQnL7R/J48NLwu30DfiuPzzw60tNOcOwe7x1DeWdxuAMCngE835rxXiBS1+kvguTJl+q1HPY/Q3mPpf0GWySkaaV9Fek430l5iC/mPpFh5z0vPG/UODY3p+Y/XibuIdoe8NLiHaHvDWu16yQFtgYW1VaZjLHWbJEx89XbDBv2srCTsHLNEn8VMQ8oyVXZSUXJsV0HsfIM1lmjxosi5bKqIqkObMc4dg93jo4dsHmG+a/rw64h2h7w0uIdoe8NNRUD5gH8vq8dedT2d/wBmjhuxvIfmP14d8Q7Q94aYShgGMkQDiIixdgAAAiIiLdTgAAAcREfmDWKibNATy0w2hJqJmHFdlDQc+hGSLR8tCTRWTKSNES6bZVU8dJljpGOfmYOwRdAyfsnQpdB0gopmBOAgICUBAQEBAfWAgPqEBAQ4CAh8oaOF2nzB+YH68cpOyHP+DC/sfPIuATZhxmXOZtrW/UC4cG71wMoCIvc+WsOFEGR+E48av/wlDhGeuA/xz/5O/wAJ1F+Wcv7m6jh7ye9Dh8nrYGwQr5JvGlqxvkiQyzk7CddcbrGtVrTRoxfvsVY/yVYc12Gq1JKFnK1tuka81iskpyU2ki5kpVBjELdfYMY8phMWPZAYePEwNkAMPEeI8RBPiPEfWPEfWPr19DoNVCkKdq3OVL/iynRTOVPgPEOQBLwJwH1/egHr1F0ztC7vBVXIGPq48e/nj14TY3p+Y457v2PJU7FS8eb5ofKMtYlc4Jb1byrkCHsVnyi9cHjn1VqcpXLwnU8sKs7hHp314/sr9tfrbWIbIGR46Pjy3V7KuanHNIPoj5y9vcPhpgQiSZjGTRRTMf8AdmImUhjcPk5hKACbh7eOvpzj2B3+OnouxQuc48/xz6n+vC7D6j8/040nKWSoHE1DsN9sCUi6ZQjZEG0VDNAkJ6fmZF23iq/Wa9G9VH0lYrLOvo6BgY7rIg/mJFk0FZLrdQuV2v4VncaUB1MX4zR9mLKc05yTl6SaLuXTIlwnW7VNOrQjl2s5XNU8ewLSHoNRKKhOrX62wfOESyL1+orWFuDyPYs254jqvju3OqrUNsFkSl39riY6o2Mk/ntxEHTaRrRhaoCxwyiGJazMuFHyzhq8S+HNtbFRQi7TjNN2jsn3T91f42GRf9AsC/7pdcBrHtB5X06/Pp1y1O01Rgkgr1pJo1kKhmXqLhSyZCsBnaQRu7kcdfS9n3NOrUq96lUrrWsKXjM9qOF5FDFQ4jcFgjYJUnG4YIGME3Jz76EqsLK2SzS0VXq9BRz2Xm52aftoyIiIqObqPJCTk5F6dFoxYMWiKzp48cqpN2zZJVdZQiSZzAIznyhfk/mnODjextRSMnx50xz9i8VQEvylBILMKhjB9EpRN2BqovdbIZZynj+oY+zTmiyZbxlbM4YIh7Zj+10zEjOAsMc7yxUkjtpFas4+gZjokOYixSN5RAh1EyFXKqiJ0zT/AGvaxsxpW02jtXlHoFFoqmU7ExmLs1nV6hMNmKTm1OGTFXKjKXjrVHs1JttHoA0Ts6Dd2qJY1VJZF2s1X77kerpXPOnPqun3jXppqbaWWnrMHFhKE193ZJJIgsKxRKpk3nDODtIB4qj2g39V9nupxaRqGmLauyaZHqoSC0pjNeXU62lxoskcMxadppy4j2AFYyN2WHBzt/KOeT0cnFNPeztXKYOPrXzrjhsUeHYdxYEiDx+YAMIj8walCjbitp+4BSTqeOM74FzGqeNMaYrtPyRRr0c0RIO2kIc0jFxErJGGPevpVjEGFwj5u4dyTSPHnWeIoqUc07Dvk1WdsrUjGZKp83JRs9FP4+Mmd0VwtcU7etHyDhs1ka1OZMk4WeYLrpppO4WYjpCKk25lGMgxdtF1kFJi8oRTa9R8qYsDG0bC45kahnbDcvRH1VrlbbhTJuwMZFGasFfhXsS8gEJSSSSRRknC8S4B+iHmz8jhuookfpNT5Pq6fXv2V1WCzFp+kXtYn6cQJFehJVSWPEc8v7xxZ3RggBumwJBxxy2m882r1rSqkmiT1ZdW17T9ArdSYgCzqMF2aGUmWtAOkhpMkpUll6iMAQDxdTjnBOJcQMncbijF9BxrHP1U1nrGi1ODqjR2siByoqOW8JHskljolUUIiZQhhSIcxExKUwgMk+jR+gHvH/5dUq/dP3V/jYZF/wBAsC/7pdfhXKm6hFM6qu7PIaaSZDHUUPQ8CFIQhQETGMYcTAAFKACIiPyBqiF9pnJYAVZbgHkq0JQO58gPU/nx6Jb2W86sSzwUmPmzahCT2GO5K57AefgBxdUpElVIZNRIh0zlEpyG9ZTFH5QEOX/7fKHr1XBX/JE7Hq9kW5ZCbYjFyldJGMk3WOXVjny4gjFYxqZqVlH4uZvWlOcQjgTncfB2ci5mCjFVFkYCOh2K67NQAG25je3kV0kniHcjegqYqkFXLFyx7g4lVk2vMButQK8zxeynL41dJlAzSxHeVemPmDxpN1izW1uVRkbN2yauC52rnNe7vNclKOG3MRRDLamDGKpElmzZYzCIwwbGTU7Yj181bkUdFkHxFHjJq5kHKyiAqdrValqlaKyaMyxsRJCl+sIpcdisnRk3SR57Fd6o2QGAxtbjhba2tJtTVFuQPKoMczadZM0We4aPrRqschHcN03dQCylsll4vogKdW6bCMICswkJWK7DNEmcZDQjFnERMYxbl5EWrFgyRQatGqJA5EkEEk0ky8CkIAerVOG9zfbsrxtP0PMNb3GY4kcsYbnFmEpX6jLrWz4d4tsb9lGZUxu5e1hZWDGwMmzBpc6kwmpNqm1yFSa9GybiLiZSaXGGWuNKpZ4tu8PkHMV5rM6wTXFrO7jM13ioWqDkm5Ti2lYmbyHL161VuaYrCm9jJRrJQk5GOlWr5q8YO1kldase1HbvbV3rmx4nqcstIoOkHhnLEeCx3SSbcr7lTUIBJeOaotmUDNJgWWrcezYx9fexjJi0QRzumowUUKRgqfQjwxj08v6ca8WCG3EsTnJzjv65Pnnz9e/BkbWvKPYe3i5buGOsJ1+5ytZpdaXmpDJk1EmgoJ9JJPYFFGFYwz4xbIyM8Yz6Eiyc2WMryr8rOTbRrF8rETJoywjnHsDv8dUYYexXe9sU1fXW2mwYro1avUnCSTin2XEjqwM2CUHAsohvFtpav32lyRmQvEpWbR84M4M2kbHMqGK5BYnKXlZ3o22rnTZ57xDKxzAo8quRsODI5LrCZOUQTVl6Q2j2+U4tdyuKbcjWt1a+x7IpxfS09Hx6bldtmxygjDkBu/lhfsAOT8zxlJNE+AXCsfIjA+7Ocf5Z/DNifOPYHf46avXKjdm7cE4CdBs4WKAgHATJJHOUB9Q+riUO3QE5A8pxsfxs1Zu5/OsLIEkRVTYJ0+EtN7UdOUSFUUZFGmQc6mi8IQwGUQcnQOinxWX6SBDqF/e3byje0Xd3MyFHwxkl5L2flesRipinXCsmOuWPfPTNW0hOwbGHcyR42PlZNGHRkFJhWMiJeSJHixjHrhGQOhOA6knyDDPyzxkALnAdST9x/wAz/rxWVty8qnuxtmIthO4fKzXb9a6fvT3GSu3p/h/FuPr1VclY7FO3ZAqDbJLK0TmXb6xtVVrqlHLOXZotR4E0XGy7dunMAdMHqxR5D8sLiQ+Ns1TGKK9bELDD4S3RZH223vIlcZJ4c3Dz+1+EmVb4zpDmDtnwskIqrz8cmjNoT0bRXctEpvHdaeukSA9TlzYF5M7BWxrD1DpqdcxjkbMlPSvLWR3GpYlrVPyRZWVytc/OlZupUruxWNu3i4WYZVQiKtrkE3EZDNCgVs06Mc0E5PyJ9fLWXOOl88KLYvx3ird7jPatWS44aJSuFTbyo+aj8hTlwsKVsA2VwgEJx60qsahG0DzeMUUaP3z1yckgkzbOFHYkkDPh8JwoPf8AxHtnBwB2OeDYceXfx7Dt+Pj8v9eNk2E+VAyxuJkNyS+XaHXlYfC+Cth+TYCJw7V7Cva56ybp8FMskXOLcITVpl2Aw8Xa3qbOvPnSsDGVSrFcSV6sa7CPkrK1yiPl2tpa+QHOFU6llM2fW9tSqJMNhKYKNJPVla04tBZSPyeTNJtv7tgDJsMaDNLLw2FazLtKq3g1rA7bxykf1nyKvwewtu3xCnugnmZ90eDNm+GS2qt0Qa/IUwdo+M4fHvpRygF1fjaYHKnojrWipedQHmlak5apenZTzz04nrUj5EiVn7/m7JVqzlhC3SGbF8MKymO7Js9q8jhmISxHjKdxo3Rh6390lG/1hQGkwlJVOSxxlLH01XfM1IqzyeQo+QclBAJwFG05ydxOD2y2PP02jPfx8CQeE2N6f0+37fu+fEvyvlf3ERuXsOOpXbJmau4XpOxG+b07ZZbZDQVTys2iKXILovWxsZ2q2wErDxDRzCTtCK3lkC2udyI8h5JhBMMOJfdVmCCW8qDixLFO3zI5cQ50cWPdYitKbe8KN47GymXMm1RhR2OQ5q7RUaOTC1KKrMBV3xHksvZrhBySShE028Y5JJQisoJ9e8i2wpMCzharuTsjxR15PXLfk/bXJX6mnuD1/V8lWOxXWJu9bWb2+AUritKtFiVaR9TfKWOKcUKNiqdHPa+6Zksoy1lzyUtPyhhnY3RnVzpcxkHYxQI7HtMsOVMPM8pYlv0Ovjuv49uBL5hORtkQ3kEpxKsw1igCpXRN9Tp6OYu2cnInQOZdQJ8E7ST2wMD1Hn4dlz5ePD8OB49x5YH9f9/58WRYCzxjncvh6h5zxNNHnMf5FhSTdffqoKtHQJguszfMH7NUAUaSUTJNXkXJtTcwN37NwiVRUpCqHmDqB9Ie/UCbb8MRG3XCdBw5EvomTQpsUs3dycFRKPjKIlJiTkHk1PSkfQsbwFZpNYbSU1Iv3pI2Eh0AKK4rSLuWlln8u/m/rE9vu1KA2BkHOBnt5+fBsB7knPn4D9eHnUD6Q9+vOcvb3D4aadYnt92vOuTsN7g8dLtY+R/p/XhdgHgWH4/6cPOcvb3D4aob/ZCpgHZzjYAH/rD1j/4f5K1ex1ydhvcHjqh39kJKlHZ3jYAA374esj6wD+D/ACV7dMlVuk/b+E+nCFex7t4Z7nPhxaBsgWIGzXaoHEf3vGHfm/zBgdFF1ydhvcHjoTdkSoBs32rB6vVt6w+HyD81CgdFD1g9nuHT12YGQT2Hpjw+8cP4yPXJ2G9weOkK5fmA35eAf7R1jusHs9w68Fbs7g8dOynof9/jwcZHrh9EfeGqLfKPRmQJzynfkfmmMJup1e5G+PJ6JsN8pErkSox3LharKSHpepQtyx9IyvnUWV6zZ+b3GG8xfuGskt6RbM1ol/eB1h9vuDXzMKZzlUOmQyhP3BzJkMcn/smEBMX8ghprhWGACPiU5+xWDY8fPGM+Xj3xghGfmD8jnjnj8qBl3P8AjnKsVWLnmK8Ywp0NsPyXdcLWvCkhb8UweYfKEwk7GM6pQiQ0PL2B/Ox8kw6MjVsK2azW2PlWss+ayJrIvHHkVILpmTdz1tfeWUu+XcmZsq+UcBbD9vtup9Igsn3+t03E+Xr9scstgyPIVilw80wrzGYa3dgtLsVk40BirGiWyMk29iaspNp1HKlQXEorIpLCQeJBVSTUEo9pecB5R9ocB0uVD7/9oS/bQ4KftKX7YAfIB/vfvwDgHqNxD1ajKZYnJxknByf4WUZ798Egj7sHPiEx3zk49PLwx/rxx+r3rcG4jFIlTctuiBq6/Y+sLvYkFUc2ZCayLzcZXPOghbelLtZVGVhgR6zX0xHV17DpXQYxoa+DaDOpoZaO90+/3PcngMLdX8u5Uxdn7Eu2PYNlpnYZbJGQIIctS+cIPHjm7r4lwzU3sDi+3UKEXeya2TLvmGCyYsnbpp/RoptCNDV30d2iCk2//LIfuOn/AMSkH3n0PUX9x/F+T2a+RmrIwgJmTUwlAAKJkEhEoB6wABEnEAAfkAPk00xdiAxGQfU+RAP1vEE54QrnwJH4k/58cfOL5HJO3nFe7qGotxy3QWUt5b+IqO5yePkXIr2/0DZrY5OJeNsoGkZ+wyVlrCl2cOWrWSzigme45IhzphYLVZWcHGuIfUYHdBupkmM/EBnPJs1tgX8p9vToGQcxZQz7kzBK1YqFPxvjx7t1pFhz1W6xZLnhKny05I2CSRrkHSo2ClLO2Z1R81qzCXeiHXFl3B+Ms516OrWRoB2/Zws+ztVfkoCxWOk2ms2ZgzkI1pYatcqXKwFsrM0lGS0tF+lIKZj3p4uVk41RY7GQeN1vnhvBGKMBU9xRcWVNOBr7+wTVtmPPpSZs83Y7ZY3Zn9gtVqtFpfzNltNmmnhvOJSfsMtJS75QpBcvFATTAqdI5ABwB4eOcht3h4YPge/fv4A44TaewDYAHlnxyfLP+fESeT2smXLLs2wPN5wucXkbJD+onPL36Kg7rXWdyjE5aSRqtlGKyHTce3FF3MVROFfyDmZp8MaSkF3MkwK/i3bKUelzOTiUDDSs47TVUaw8c9k3KbZMFHCiDFuo5VIgmY5QOsZNIwJkE5AMcQATFAeIelOBCgUhQIUocClL96UA7AAAAAD2AGsRYk0XkBNNXRjkbOYqQQcHIgq7UIiq1VIqZNqiUyzg5SGMJUESmVWMAJpgJzAAz52pgKMhcAt37gdic9z38e/48PA8Ae/gD9vA4F3O36fq0fZaFtezZPIzLJrJwqko0rUfFSUa9QTcNHqUpX522iVNZNQBAhmfWLwNzplASCeK7LuK3lyEBLsq3s+sFasDlk6QiJqRfy9rj494qgom1eu4RtXKwvIJN1jJrKNE5liK5CGSB0kJuoQtdpbpW87XqQwUPMwEXXEn9TqtrZO3UW4udVpsk6gK3kdmgoi3Vj4q+RTBCysolcz9NqxkUEiSUkCaMirM76elbdjGdb4Rv1Ksd2ZxgRMZaHT5vOQTWeKkiB3MsWDUegm5BE53SLcxHJSLmbnctnjbqJLebLntQ5qjsz1mfT4jE00Z6EEcm5opGSQRkyzF9uMrJCWRgQysQVzZOl3+WdPjRLPJWj6zLHajrz2NW1LmqukaSsDBZtSaXqlKpEr/ABCSFokkQow6TkOBz10mgb2aFUmlUbYen3YImfvZCyOqNZXtpn5+ZfupmyWueknk2+bSVks08/kZ6cfqR5U3stIPHINkyqdIuKc1LfWBnAOK5l/orAcvRRxtFpgkB+IB0F2dRI8IJePEhwcCcBAB5vUOrp9s85vDUsUhX8/MoR7Gs1XqjidLEN4tQqKaYJx6UO/hzpxcss6cHIosgWN6CDIrhU8wm7RQYPyryJAStirirKKuUpRxRcovX8xEN2q7xWLagod8xKdymc7TrpCJ03rM6LpsuiibmXbC5ZuuKTV45pJ5n03T2d5pDLLNWLNJITveQNI7khmYksMfEGBwQeLfb20/8P3KuljkT2cSwrDXEdmtJreqU467DbGCHuTysyIoxGYTJtMbAbWB45WrvjzfHMRCse9rGSbQzLJRciFduuJnPoddGLdJOhjkZOoVyt2Bgq8Kj5sWYcSEusw6pnhGTpymjy29YBg8dZX2o4bxtB1PJWEYyvZkuNYslA+HVvj8gY7sUdAW6zKQ7e/JTA2dwzeN30ZKxz9OVRWkKvMtWEpHxKq0nXWFhuG7KW1UNpIpOrBLsmz2Vi46x2ZtGMpSzNIt4szCYUj48xVY9MV0l2BWkyyi7AQ7FQ8zGNnihxUETb6Qj2qtLYQwGG4bxc/uziABzAarNchY6ADCA/fcCUwvKPKQAJygAGAOoe8fYxzReuW72iQQ0otIXSdd1lRWrrFi22lmr1UI2hlniWIMHVwwiRlKgtu85e3jWdN5tni1uXlTSuXNdoaxy5oVqbR7Op9G9UXmKOxHBNTu2Zoqz1ZmsuhgirTqZ3hsDMSImca7M8fEdslnOSNx78jRwgsRs83GZgM3UMksCpSrkRtqJliCb1HKoc3MmAJiPIHLoV/KHRMYrlyuyS7Qiz+NyvgZjGrqCYwtCSRnKbsUkxHogqsm3TS64pismn1E0jpkXWKpbEn/AMYn/wC2X/8A2DVVflCh45XriXr/AG7N23NP1e1aSN6/ZwKPdx9Wr35azZ0/ntZQrgez/mZgCi4DJXjkVsAAbldVdTjIYAjuBxQPO591vezVoWkjJ9qvJcbMJHLGOW1YhkTcWJ2PE7xumdrIzKQVJB+Po8foB+cGh0yCQ2QsmMsNCJvgfEVZrecpIpm5RmWsnNnj6PR3nETJPKzazwNycXSMUIKcpEQjOuyKbqBs8q1XMb0b/F7tBDmXapk245Gmr/RcrHhomxR8M1sOO1VLbUk5lzXmyreHdJZJx5aa9dIVJmV1JD6NbA7iHasos4kmD5RnHgh4z5Qq6TT12rb1golasHlj3xSSxm0ABBvVUfAjZjKrEbQ8a5IHY+8edLmr3dAt09FDPatFIZdkiRSCoSWsCNpJEBaRVERUNuKSMAD34GiOxzvtab/fhgteYBXaAnU3KacKm8KiiZms0dIMqj8FCqD0bhFWLzWeJb0o0qkhX1HDB5czNkWlCSlfflCtnWBZawjGHk3temayQGqLpsyWeQ1gskTX7HHJrPVkGZlnUTILqxpHBjCWcaxLlmUJBuzOXZaTTc34scv2jTCtvsryUTQS87HcxM5Op7YyJj9Jcshl57GWuIE4qj58ETWnfMkUgFI8OimXWsblaHuYteErx8JIvEsFX4prGW6Zjq/N2y0zpompTUdaH7Zi+eQVVaedNGkUqp1vRrs8kCBmzWNQcu0RbXhNzHodOrYavqsM88yzzV4zM9hzO6ZjiwAzRKZNoCSbduSOwGBQS8t8w3bVcWNGlrw1hBBPIleOqhgjP7yUksElk6e4s8W7cQDgs3xA7jmmvhgK6FmyXldZkq4Vl1Y2mZJu+PYOHTnJNxNSTCuQlQsMU1aN0F37kkf6QPIrtCARuguiyKRomYCm3zKqSCEviDdvlSFZmb88Uxtgw2TosxFR9Znbu3tJKWeGAomKYzl8dRM5ClTBsoQTFDrET8V4h+yOqc52jsqiaZziYEUHCYCBUyCIgmQyxFjmAoAAqGMceJjCIzvH2exxSANYydl2DYpjHBs0kHSCAHNw5jAimqVPmNwDmHl4m4Bx48NUZNzFzBBdmkXWL4kEjEf8w5jAb4gFhJMSjBxtVAuOwGOLjHLej3KNYQ6dQjAjVWDVomLhRtO6UJ1S4Kn4i+4gnJzg8TinOb1aQgmaSjcLZoaM24FWGLJZsWTbkiCQc7pVZR1kFm7fq8plDNo+DZIuFzCk2QapmIBNspu6+lSsszqeSYOxYZuT1wjHtYy+tUm9flpJwfooMIO6M1HFbdvHqwlSjYeReRFkkTGEiED1UnCaI9o5GvLcwGJaJgwh8nVdqLl/KVYVCj7tbQF4hr9HK0/LcUwnoGRRVZGkzsWxnjEjpMEFRXRMio2ds1CgAOkDNVAVTE/nCL5MCttb7TfaPr1SRffTDqMGRvSSNIZcZGSksKqAcZxujYE4zxoNQ9nWmzRMa8ZqygfC9aSVwD6tXnLiQZ8QksTYJC9wBwck1V63ZY5xGzkHDzEe8QOgs1ko5m+arJKHTVEiiDhJRJQgqoorcpiiAqopKcOdMgl/Hkzdv+IsaVi9WKKr7VTNNdulxxVebWrGQMU+NBx8uzs1UaNIqtRMDDRbey06TpV2mTJRBJOWmZXzmUlZtBpEPS19rXrNm1xSNjCtm+U8LuZJm3azdytD9nJUeNk3aTdKSPfnaFiM8pqIK+dOW9t84e1Iyiii9pQx4RupSykdoXGbLb7Zha93XCuVTlZ1O/1srqqMSfCOBSBwziL4wnKlkuGTlIJjNqLMrNTWywWmBeQ60Zap6oKVaVb3ZoOu0NbqreosWUHpzROoE1aUjJjkXJAbAyrKSrr8SkjiqL+l29AtmC6gZGBaGeL44plz8MkZO0jOCGRgro2VZQRxdeKhQ9Y8QDtHh4686peHEPWHbxDh7/Xrk3u5txNtnLLEWrfTYKeeszDyvy1jLnR1QVHMok4FHzaGxlT7/d0Js6q/FAGtjDHU2DwyTNpUFCKk83Lnattj38QSaVyp2c8pLnbrA6jrDuatdzCq2RJBZU6bON26nOtLI12baiMVOyt3mMe3lkomlL1BqgkdlLD0C2Hc4VHPrgKcff8A09M+fESzhzhUY9+5A7Aevl8vH0HHQaKxQARESgAAIiImAAAA9YiIj6gAA+UdNk5NisfpIvGiqgcQFNNyic/EPUIchTCb1D6h9Xq1rTVWcUqKK1kaxzCxnrxFJxnCv3MpEs5k0dzSLeKlHcfEO5CPQedZNk/cxMW5dtypOFo5iqoZqlyNeTA27ZKyrts8nRkPBGAHOJLdjDcDfsj5r3mKP8Xw/wB1zDdeyPlOPsmFyJVm3yGYLoFtarRVIOhf6fCQMESsipHO3MMEa8cys8ilVA3FgT28sFQcgKf5u5OAMePpNnvj7/yx+vHYkdwmQonOYhCFDiYxzlKUodomHgAB7RHSI4TOUDkMQ5DBxKYhymKYO0DBxAQ9oDrkbgPKKb4cvYPyrkW6R8UlRMtbdfKCO5zG2Ry7Xkq9iuZwlVLiajx2LMbPrE6ztlljHDEJ1vOUHmfG8rFldTsZJEh06K/VdOHZPKDbpMXobNcKVTMFdjqFuN26bCpe6ZPi8W0plG7E3ORYyLgJVu1g65j4uNk4XL5I1cKPEXhAYjH75c5U2EJSVKwkMfvHbPxY7eQB74x2PkcjvntnvjBwbh/vt4+Hjjz7cdbQqh7Pfx/RrzrB7PcOse1KJGzcplzOjFRSKZyfkA7gQIUBWOCZSJgZUfvzAQhCAJh5SFLwAPvqfa58/wAz/kMcLw56wez3DpdYPZ7h020tG1/5vzPBw56wez3DqiL9kGqc+z3Gwer98LWR+Qf4P8k9v8ur1NUS/sgn959jf/8AcJWf9QMkaimDCJyTnC+GTwjeB+4/04s62SfvOdq//wC3vEH+oUFooNClsnEfid7WfWP733EPzj+AcFonOIdoe8NSoV2r2BO0Z+HPkPs4dg+h+R4yOqkt+W8a77XN4mxGDG4LQGArtTN6983AwTeCgZNeyQGB8HtMhQCyEjIx601FLQDxN/IJp1+VhwlTmKzlzvGYERJa5xDtD3hoRc/7LcPblMt4Oy7k5WxPpDBMDm2swdTZvYxGnWyDz7RkseXuOuzJxEupZ+gWvJmCHCGmYE7Z2ssq9NIoGI2TSQErhB8W5D9UjsGBOe3gQCCPPOPA8IVbHYHPbyPrwAB/LX1WmY4v16zXg2ToEgw2w453eYjrVevbO9L5Kw7l26sMc0AZp8St18lEty9znK3HWeE82s8dXmM0WTQnpkrNdsKyH5Yi24qqO/OWve1hOJtuxhPaqE1Ukcys5BtfHO5l3GNilZ2FjQnCECxqaMkk/ZOzMJp1ZWhkSv42ovjuWLPcrt5InE6eD8u0GpzExlO3XbEVHwRSXe4eeGViMeYWx5bmduq2KafIUKErMnX4uBftxkKtbJZndrBDWlnXrDY0L5GQa1VltGxD5Jt7aq7vnjt29uezIb2ksGRU7HVTI73IVjqjPAkCk0rNlLk+yY1x8lM2t9ZCFsabQuMIqr15FhF19jEvYlsZI8RNjwGckHB2r2O2TBb4cfX6eMeQOQc8Jh/5cfP0PqPXHl8+/GZzh5X+YxVuNyBtyrm3RpdZ+pbktnG3GDmnuWPguyscru7xvb75H2J23DH86ME1pLurowTiPB1LDOpSZpb0hCiw9GvZb2f7rd0OYN+e+3b/AJkqmKa1QNuEJgJOvMKLcZqzPYabyVVJK1pmCYl8fVJxdErRGmXdzj94hUEqG7gYWswdfuqcxNXVuxe+SLwDL5cc5tsGTs72K/SGddse4eXkZeyU5ZCWyBtUq1jqdFI5QRoSAt69YmdoknlyhY5Ril52mwa0pWlwTJKG0YFC2s4/xtuVzlugqkzbWdx3FQGPYbKVYXeRTulzEji6MXgqbamTZxCnsURPR9edLwbhvH2RCtSDVTzx5XlpoicoRR1SwLbsBycAL9Qh8DwySMpnv5E9yAeFCv5g+Pp5d8eXjngqROQP+cX38f0a86hPpBphzl7e4fDS5y9vcPhqfd/2t8uHbWPl/l/Xh/1CfSDXnVT+l3G8NMecvb3D4a85w7B7vHRuz/C3yA/qeDY3p+Y/Xh/1U/pdxvDTCUcJJxsgcwmEpWToxuRNRQ3AED8eVNMplFDdhEyHOYfvSFMYQAVzh2D3eOtZulirNVqFostydtGFSgK/MTFmeyBedi0gI2PcPJdy8IBVBO1Qj0XCrggJqCZEhw5D/uRRiQrHGAAckkAAY7knJ8OFCNkdvP7D/nxBWIM2VSh7PdudbteNMhXuOsGKKrFyjGuVYZeMFo2jUmSgLvF3TSLkkZEWTpdmgyduyOY5NJ6782YScStI2F02IrcZARJ6zEGiY5zERXmyTqPex0sLFJmQGCUwhKooTRH7dufpuEZohZRuuKyb4hHXXLqonBuN8wymO4yYXzLmXEUJMu5CVoWKa8vUmLbGmN3TpQ1Cp0g2sNVsMgWwRlYLGnsaK79csfOOJCJbqLtY9B0vPUdSctxximLudzg75R48r4cVuijw+QBA+M+I8P5f0jx8kWeVb62bDrLSlJmlAZZZNoj6jFFjZqiPtwSWLu+4/EoQdj3VnTkt1IY63Uqs8ktmy01l2SxJMQyF6u9o4XiXEamMZKgCTewDAm7xk3J7rJIYiwzT6tYrIhXU7LZrRbLC/jqlQol86GPiDzyMNEykq9sM25SknVYqrcjNOwMK9YFpCyVZJsxcSCDCu56RL53MbpIiNkR9fmFLwjARlYAfmILG12a72A5Q+Qw/CconHiYvTAQKUT9vmU5jB2e8zVHJ9gkrAzynZYXKEdZZNlFt3r+MUx9jvGZHJ146PiWb55WZXHrppZIyDYpNIOIs1IlpH/GNjRTdW2NHbV82QeMnCLto6RScNnLdUiyC6CxAURWRVTMZNVJVMxTpqEMYhyGAxREogOro5V5M0CvpNSWzSrajcsQpLantItgLLIAzwxI46aRwtmJCsYdgu6Ri5biudTmsQ3JaxCw+7N0cRBgJNnbrMXZmYzf2mQQuGARFUBQGrpxurxaio6tVfo24KrETOd6+xPFvMZ5FiU+USgZrj+4Wy01y5oohxcyDlnkarTBEExbwdSsUiqg0UpuxTnTOFIq7gxse5Rb46q2Y82XZlLSkxg6jxteeWbIl/Wk0p6GyI9h8gwbloWzyCErD21iwlYuVIqiozZkRQah0d3e3Q+P6ba71YVjNoGm1yZtE04KXnMhFQUc4k36xScxeYU2rZU4F5i8whw5g+UBHwttjoFpcl3EZhx5VJrMGTnUbkZeGkYePka/ip8/g41nGQNXYLtgYOrhAwLSOgLZlxePbXbID2POsurXqU1p2OqV1Wh6NS5Y1SfVdBpafFPcpy6far3obNqkasxUyvDBDcqvDYZU6IZZukYpJg0LO29dLqdeHW6H0fqNnU4YY7lbUIpdKs1alo3KfUNYSyWqN+J66PL1yggEnXhgYSqFIatqX8oE8Ui2ruDsM2qo7UMk1fxSuKrBCqqlbruxALExdK1xMhUWy5+upI+bm6R+VTm4F1DibnJO7q4Vu8Gs9neNKrkSkXGTlnN2wLMUSaGkzDBJSunjMXQcvaW08zhHE4rHouJuLjzPzFJOLHOi0AnS8DJkUvKDRsBQ9XKCCQB7uThqBcp7ZMUZRelsziCRqeSWiSaUTlWltYuFyDHoIDzEjFZtSOeJTldVMBTPKnaGU7VHyiTVy8hF3bCPcNequa7qZ02/S0yly/p8t+hZoTzw0L0crwWozHLH1F1RvgcEHbOlmIMqu0TlQONHS5U0f6V0y/q+pc0apFpmp09UrVrWo6bNBHapSiWvMIW0ZQJYzkdSvJVm2M6pNHvJ4C70cH0R/NHw0vRwfRH80fDTXGExNWaBkm9nRj0bjTbZbMfXEsUis2iXVipM+/rzyahmjt2/eMYOzpsULRAsH0g/kGELMx7OReuX6DlU2zRqVWkpS1KXm1SVdqdMav3EshEgDEr9u0r7Kef8ApWeQ60xHINo1yq4b+gPREidVL7yXTVKi0e+YNQpDTVna0rj3dmSRUIY7lbaQOwGAcncSF2gtnHfj1QdfiNaKzGZJlnEXQjhQvLM8+BFGkY7l3JAVTg7uxwe3GAMySJ6jGKUeww8P08NY6VJDtI52vMO2DSMBA5Xjh+sgizTRUKJDddVcxUSpmA3KPUMBR48Pn1Qbu98qfL3OzlisDUKg0ai1lM8NH2W00erZAvVzas+ZoR9MTF8gZ0kc0XblQXZNBbDPC4Bd1LTzxVyLWPAhTeVn2fVXMzvL2NIuJiPvQMPWao05FePUSMhXYtgiqXlAQKkmkZDkApAMVMSiHGycy0wGaOpZkRSRvLxohx/3E57+Xw9z2GePSWh/s8e0TVKtOxqVnl/l+a5Csw0u9eu2dVrq/dUtQUNOsVI5emRI0aXpGiB2zCNgyqWMNBtqXl++1GLWTPBRE3ZouAUI+JIg9rbKYONXeefpHVI8cPK+aOfKrApxU85UVMVMR6ZZh0C8TvS3TEOMQtna9Wdq7WSM6hL1YRvEI8AqqIkSlIq7GmohyxKqmkoZCRbqMSHL11CAPMfVkT3cngdziFlP5gxpiRjkJ2zaRNiPt3yZP0jIlbVZvU2iSzLDFgoMviVvNmTSTTsZm8u7YmKaVk26DR0dkxS10ut1rszyvG9XIUkOeomM9mLqA/n5Rk4AOST2h172Dc9cox0oqkdDmlLttq8UOiWjHehdlLBpq2pR0a4r7hs3x3HfqsqCEs67o1kpWOiGx3ci6SaoEAR5lDffGH5eRNMvFRU4/MRMpjD8wa8iZNCYYISLYiybdzziiC5SkUMQihkwUEpTnACqcvOTibm5BKJilMIlCM2ptllzjJ5dvn/PcBb5CbOtCPsvVKBbw0RFi1UM3by6mLqnfz2Vq1cFZt1W0TA0BzIp+fqN30Dzth0R+O9vWZnmNk7dXa+nlWis5h5BQ99xZ1rLHWMiEgs1QcMqumknfGHIQCHkk5GsptYUxhbOZR0KB3amefcXgV6t6C1KWXfHGXR0Ug9hFKiO/wAXYsoIwPAZ4rLVtI5m5dnH/E/Lmr8uVHbowWtWpTVqk1pviWBL7L7i8zIrlYYp5Gba5UuBkbzUMiQJKhJ0W8w6lggHzZ61M3FBJ6mpHu0TgvHrtnChCKJHUMYUxE5AT6puJigQggDshNW+brE2ZvJTJpCKhGGOxVM7VVe2FywsWRMGU6ScrmMglMzVTaONpsxPWKTE0iseEcunrsyxhXXMqh2CuY7rF7y5bl0kK1UoFcTrnEqhFzqp+cKkbFADC4WFBJNMiaQKHVK7KCSSpjAAEnGbL5/4r+NZJ5UUpjJpV8n2rJWOG79nGvrDUdwD5acu+JoybUkIyLY2KrHSo6EDOOpeJjV5LHTJorYK5Gyq0/F2l7KoLj3dVdA/uiVYlmBztax1cxADwMixiY+BIU47bhmoPaKtVq8Ucaf8z1+qGDAgr0wZQq4+HcTHk5w74H8J4kTYkpW71kvMmQ4SDh3lfmqng2yozisUzcvWOSrDU5v4XMW8s4a+ftHH3O2uIVXsURVBNBJy3eKNEnEq6Uc2k9Q/AAA3AA+QAAA4ez1AHq9mgH8ncRmvgKVsIOZl3N2TMmaFLI+sscvC2Z46q2RJ6gQB7HEOo2FdRc23pNSqzF/HOoeJcsVWvmq8XGqJGYtzt5+H/O7xH9Gr5hUiJO4GRnwyRk5x44+/itIY8RICTnaP4WOM+WcDwHbuPLhycwnKYhx5iHKYhij8himAQMA+wQEQHWoUHH9ExVVI2iYxpdVx5SIYz40PT6TX4qr1iKNJv3UrJDGwMI0ZRbH0hKPnsk982apedP3jp4vzuHCyh9l6gfSHv0uoH0h79SYb+b/2j/fkOJdg9T/hPEPhtu29lm8g2UMHYlCw5ahpKuZTnQx5VAl8kV+ZSKhLwV7kQivO7ZDyqBSoyUbOrP2b5IpU3KKpAAoNUNsO29rXLNT22A8OIVO6xtUhrjWEsbVBOv2uIojBnFUiKskOWICPm42nRcdHxlWYyTdy1r8ewZMolJo2aoJJzTzl7e4fDS5y9vcPhpNn2jz/AIV8/H55Ofv4Ng9T/hPH2bopNW6DVsmRBs2STQbt0igmigiiQE0kkky8CkTTTKUhCFAClKAFKAAABr68R7R946ac5f5fyePDXnOHYPd46XDfzf8AtHChR/3H5D8ic8POI9o+8dfniHziHv015w7B7vHS5w7B7vHRg+bfkB+vBsHo3zX9eHXEO0PeGqK/2QEIDtBxxwEB/wDGCrXz/wCYOR9Xlc4dg93jqi/y/wAYDbQ8cAHH98DWvl//AKCyNqKwP3Mncn4fs/yHDXUBWOG8D4kY/LvxZnspOAbPdrYev1bfsRdn4CQft0TvOHYPd46FfZUuAbPtrgco/vf8R/OH4Cweib6/8T+l/wDTqVPqr/dH9BxIAMDx8B5n9eHvOHYPd46QqB8wD+X1eOmXX/if0v8A6dIVx+YoflHj/sDTuFwPt+Z/Xh51PZ3/AGaXU9nf9mmXXH6Ie8dVmWnddn/J+57cZty2xMsVwq+02hY/suSbBlmAs9mC73jKEJJ2qnY3rDKv2+kFqcatWovzmXyQ9d3Ikc/fkYp0Z2DFRZ21mC4zkknAA8ScE4H4AnufLhDgevfsACcn8/QE8WgdT2d/2aXU9nf9mqsNv3lTsVZqrmxtRzTbfEW7e/AZodVVlHIR0jWadYtvMa6cZRirJMvpGIljMQkY+RjqjJRddkTTXRScyDWEQXKcNEq3lp9tl8gsSv6HjvN1vs2X6HdsnweNIqGx43yGwotEyLYcYSUoaEl8lxrS3TUpZarPGrdCxhJ3zIk7Gxrp4yqZxQXRSb1Y8A7h3GR498hT4ePg6n8RwmU/m/8Ac32fb/3D58XFCoPzAH5fX4a85x7A7/HWs16wo2WBhbCybSDNpORTCXatJiLfwku2byLVJ2i3lYaVQaSkRIopqlTexkk0ayDByVVo9bIOUlEiZjrH9nu1Jw7aPQfj3/rw+5x7A7/HS5x7A7/HTHrH9nu151VPpdxfDRwYHoPkOH/OPYHf46ETKQHzzlyFwCzKR1j3Hx6zk/PK5StHLSSdtpMZbFWKF+YyihFpmehU79b2fKmctSrsJByzdzA5LKCkw5eyWjivH87cVGDmckWxWcXWKww+9k7fc7A/awFMp8WYEVwSkrVaJKJgGTlZIWbNxIJu36iDFFwumHFh3TYk2BDUMdZtWslvynkw6OW88X+uNY5WArr26S5Kue0yrmclYl+rToJ9Gs6ZWoyIay0jU8bU+N9MotEo6KTmNJrdl0rmrDnq2FKuV8UhIIbvkYL91Hfw3fZlklyjpyi3fmgrV0kiQSTMqJ1ppUigTLdi0kroiD+JmA8+LHQjgKAFKUAAoAAABfUAAHAAD775AD1a98w/i/0f/q1WR5RbdGpA0PB0Bt/zlX4p/mC4ldy05j2crthtbrFCFWtzs81XumlKhG1iXtMZE11zkKNURVipRwziYl0D+UM6jYc24+VaYQUJZMebn4yZmchY+i6izrtpx1UrDLKZnF4m5JNPlkxgoWl123wcahHWCzRjefbREmnIP16k0SUjntZieG+iwV3bAT5rt+LGcZ79vHx75A7ntxjWfaToVPXpeX7l4VLcWnJqfXn2x0mrsZQwFot01kjEQZ1kKZEiBCzMBxbLecY1vIUW2jrAyEysa/JLwMu1AiMxXJxJq7ZIzUG9MVQWj8rF+/jnAGTWZycRIykFMNJGClpSMejxdrPlXbTDlkmGRE5GvPJQsfXIFJeVbW6bl3pFVGVcgaeyj5+Ottlct2jqSfSDElcZpMGslKv46HgoSRk0cLtz8oPinOF7mMd2hozxFZ3sq1LiqNtdibeeZSgJM8p5gpGNnbGJOwuTNGMIpZ6SkMspBKykSg3mZjz0igYDOj2Ri94YqTaai8HDYEqa1HTVJ94ktYb3dm+V3MSJwBNRfhB4eJNmIJjtyFryRlECSIAtg6vqt7lfR7uoVEMpgRSlZsGKSWWRIUPbOAGdS5QqSqlcg4x0OgvofPVmia9yCzVtNIov1nDER1xKZVUggkgxOqh1IDEMAVPfT7dd97GcqzNV6emKPjSn2aLfw0hX7gaWyFOSkPJtlWb9lZIeizlDrzAHbdZZuqxjbnaWyrUxFTSBFVVGbWQsJZV3o4AgY+vys3iPcdX49m3bqMpRpZ8M2c7hFIhHcw2nkXeV4hZ/KKgo/ew4QENDryKih2S8Ek5cCO6NnTd4im4arEXRULzEUTMAgIfOA/OBij96cogBiGASmADAIB99UU/tY54NkzjU44wHJ92FKr0F7/2eHiabaPDDSk9u5yTm6E9m3KAgEX0c7nYB7w1uz1jkfXysoiDHxysYHoMAYKykb9MPW5tJNZKGvdGusEVqew46t8LHtbVFJPhcljn5TxUzL1yZgpVRjIoRNlr1gmK5IPYqai20seWgptjHaRkjdvM3FJ3R8NViTeWCSRTRMus4aov2TF+m6SO/fmSFyzrMWQEHCgT7x4osoLVRjCMJCwuI2McgpZoWu3LcVteivQsXZZD4b3mOsbZ4waSrMMePMTXeQnW8qguRdP0SNvg8eulDnSFIlgaVdJVRM6yBVLRIOk1+ssSRlchYmBjUzHOmwh49pHMyHU4Cc5GzRNFEpjiACcwEATcA4iPDXoLlXnK5zDoFfUJqK17jNLDNsLdBniO3qxK3xhHBVhGXJQkrvYAFqV5j5VqaLrU1KO401RRHLGGC9cJIM9KRxhdykFd4Qbhhtik4EGYkxgfHNRLDvJNednZWZnrVZppwiKJ5GxWiWdzUmKKBnj9VtGsFXgRUK0XkJJyyhGEczdScm5QVfudMXgEFrLlmtTpEnTW0O46WCPOVQya1YmadE1fguYP2oPOpOtWFA7cqnXKkiVZVNNJy3UWL/wBFB2h7g8dQrl+BLEkgcgA5Fo1qqr1rZlR4i2LUplFMr927KKhG7ZvDyzKDmX005HkhoFjOKnUSauHhh1euabJap2pApeYbp2yoPUwS0gIHjlN2FA7nAHbtxI9w+7rDBIYjCI2rlCVaN4GV4tjA7gwKAIQchsHPHIRuv2Q5VwFkefhYVF9eaOXpSkRY4JgjPkaREk3SfsGdwaRIKOKvPJNFilcs5YrNN/yKSMMLuKOi40HbTF9ucvAXkoxywRUP5uLh4kFeiy8eAJC6l36kexaAY5iJl89dAB1DkSIoJ1USj18708tbZcTYWZXLN2DK1mS2t5A8NTGsgSHh5MqKhDPjLKXN6kElGRjJflIo1iQk5RRdwzUaw6zNKSkIrkSvmS4Satb2bpNSNXYhVUpmcHKPGkqg3KBBAwqqtYmGQcgtx6iwEjmIJrKHBoi1QIg3a+dLlSWpZmhgACliq/CFKRnuP3jIoJK4/jZ/Anvx9UvYh7T9W9pHKVXUeYNNkhnoQpVk1iUwNU1nUKq9Kd4dPr6q9tWLqJZXbTqtDqvJFDnpuq2ZbINtNSat3mbLuNHj6hUXgtUrzludVq+I4WxoNSO3CkYWNk2txy1bIVR0xQYQUIvWIYk3wWb2ebQCNB4NeZ8i7VMXWwta29RMrmyOaslPhLkLIcYSKjJaeW5UxJj6srtUn9cgGjcyip17oe0ybuSEG7VhCpMhkpYOLlk/I2QEo8l8vVmszSFbKtIdlMTT97HQjBRQVlWMW1cuFEI9gKn7Z5q1Ii3KIBwT+9DUqYI2d7ndz5evg7C1otleIfkVvEoZnTcdpiC5EFTN7bZ3EYwsR2qhg87Z1Allk2heJ12BCDz6yqGj2tQlEFWrLem7s3SRnK5HdpJSVCLnA3My+AAkIO3jYa1qFTly7f5o5x50Gk0LSJVq6R74unaTHBXMwrIIhm3qFyNJ5XxUSnUzPI82lzWY47qlzti8o/S9vrW2w1l2u07J0Ha2RmqzZ3aI+Dk45UxRRBRjNq0qbkGKKbRV2ig0ixjUkFHAOkjFcIpn1LuccpUzKuILVuM215J3AUuKosrV465YfsWUrHORtTcW467GMQrEm6IV0yi0HrNR0p1pCxlcmXM0aniUgIkz0qy+RE3pVOh2m8zNgwEcavWZmzLVetT1+s85JEh45xIniYsp8ewSTqYeEb+atG5f2lV6oRArgyfBwYbsPN7fUsB7gcM2R/VoZxml9ijzSbhQmLClBtqRanktOryES6Y14XapmS6akWwYyzYZJ6im0eykM2Mq5Nvp+VdRpoqXqKQCRJOkTPGWV1GQf3UrMwDsu4Df2Odp4pLU/aR7K21Yc0cq8yXJtbbVtEXWIGj1mzp2q6S+oU6mqdbT9VqzUEs19GNuWrZrw0rnUhCrYJbabR/JfU51vJx1EWHLB0rjQcY3HIDm1xsuReSRu2ZFMkz72ntJ871VX0lH4yoDetTarSUPKKWSbttZmpR0L+tOTS9tO3iUfY6lLFtetjpdaSxVHx8ji2WkFkjurjgqRWcsacsCnOLmQmsdqMlcdW52uC790eJrlumnBXN8aENpXkmMLI4l2N4sh/MHTV3YpXIV4cSEi1RayVkY2zIFklavZXpEEGqJxmaatXXLNVJBJE8aLIG5CtwSDRB7nMb2daDgsxYzYOJLKmFV5Cww0ExWFu5yFS3qTb7oWKVDAU5F/hlExzN7XUXAAybZFrlEmXpvNohQpr85VgXREriJCkMyKbCKuFLS4cvjCnKMcJlQVjAjxgAceHuatVi1fWNVtKzFJdRuy1jJjesD2ZWjVsMwBKkM+C2XLEEk54lsp0SAIE5SgI8RApBKAj2jwKHEfbr9dVPt4/kH/aAa0yn3CBvlUrl1q75OVrlrhIuwwUkkRZJN9EzDJF/HuiouUkXKILtXCSvRcoouEubkXRSVKYhdj6g/MH+3w1aAIIyDkHuCPAj145Xh/wBYnt92vku7SboLLnEeRFJRU3q/5qZBObuKOmnOPYHf46/CoAqmokcAEipDpnDh8pTlEpg+X5wEQ0cHFam0fdFuf3fwFL3KY+jcGM9r15yJf67HUaxNb1D5hbY4ptqsFJaZGJemr+bq8hZ5WZrziQNi11juBZNYtyk3PlAXiRlFd0yh5SfDGHM2UPC2QqdkyvOMmZJj8R0q6PGlJTg5m9yrtzGxjMlQNdwzG3rkjKthjmF/c4wSx8+O4Yv2VocQ8gxknGDwdstyrtwcVbHWG9yKVM2s1LJVsyFG4fa4jr8jd1Im4TkvapLFKuUpudk41rjRCyzb54xCJxxGZCbR5yxhcgiJCvAGG4eSInrRmB3kI249urXXG/Gn76Qip7EyU5kE8vWGvmYYldZQPfGq6uPoxmBo/H7VCstkqPHuHbdxH2g52qzOD96FXAJbI3ElcHt3KjPZSfAdiPEAdwWfFgdu/n3GPAZx38CflxMdd8r9hGx4PwvuEb4X3Es8dbgc8VrbvitZ1XMeOZuyXuxy90gvOEoKGyXKvyQUNLUeRYyjoEzyDlzIRaNei55UJYkSY21/dhj/AHW1vIk7RoW31p9ifL14wbkOq3dhFsLBWsi4+cNUZ+KXPBzFggZFt0X8e9ZyMNNyTNdu8Ikoqg+QeM2wC0/yUpqnta2Q7avu4+f/ABN92Fd3PfDL7nnmv3RPQF9yDd/gV6B+Gbj4K+efDv0Z8IfTFi839FeeehV/P/NGZfbP9qBtqfxlv+HXw3+MPupyvuY/83fg/wDBL7p/oP8A4F+uZmfTYQfob/zh/wAU+kvOf/IjDo/tzkMuV3gY2jd9Xs20E+B8myB4jHr48A35GfDAz4djjv4fb2/3ng1euH0R94a86/8AE/pfZpjzm7e4PDS5zdvcHhqXh/D7r/xP6X/06oz8v0tzbRMchy8P/GArY/L/AJhZF9mrvuc3b3B4ao28vsYR2jY64j/0/Vvs/APIuophmKQH+U8Mk+o33cWX7LDG+KBte9f/AEA4k+YPwFg/Zomuc3b3B4aFzZcbhtC2vhzcP8gWJfVx4f8AoNB6Jnn/AI39L7dSKcqp9VB/LiZY+w7+Q8vs+/h1zm7e4PDSExh+cf0fo015/wCN/S+3XgnKHDiYPZxHjpeF6f2/l/rw64j2j7x1X9kHZfcSZ0y1n/bxmttha47hKTV6Jm5tN4+LkOKn0aUxkIipXiqJNrZSXdZyVX4OTcw0fNS7y3VcWKbMHdLdLNzqrnr1CfSDS6hPpBpCobsc9jkYJBB8OxBBHYkdj4EjhDGD4nw7jt+Hr6Hirkvku6fTENixMI5GfY5cbHUMpxVcdy1YZW9a6xGbauvX8mvZFEJGAj4u5zUg5cWqPsHmErBxs84c+c0+UjFgjiDE48iI2c7W8Q7Z3+bKFaWeM6nlWoq2y77b65PSjY2Tchz99C74zlWV3hch42vld9OFiGwK5ItuO5gI5nJzmOnr5NMUr4+oT6QaXUJ9INMMUZ8V8sdiw7YUeRHkij7h9+U6K/ljzxjsPDPoB8hxqGMqS3xhjehY5QnZ2yNaDTa3TkLHapE8rZZ1CtQ7OHSmLDKqgVSSm5JNmV5Kv1ClO8fLLuDFKKggAdbofKO4C2ySrylPT2PI2Umx49srQ6FDPJQYRzMsgeRClzswpFrlVZqEcxLqQbuH7uzMYOajrKlWX0GqLwIR8qTu6Li7E8pgzEl4iWWesrNj1dwjHrO3FixtQbCxdsJ3IJ1omYhV6vOt2y/LQFnck3kZWbKrIQcfJMa5Y30JzhPKgtRo+OYooisErHsfOHqLZRNaVXQbkZKP1H4PHLlR2Ddu3RBF4qs5QT6IGcLJgUBrbnfn9OXZodJ00V7GrTLvYTMWjqxAZO5VIDTFcyKjuAFUl1KsCKx569oEXLEkem6csFrVJF3Sh23R00K5TqorAmVwQyKx7AZdCrqeLKsu+VH3ru5F88qxMcYrq0wqU8FDMoUmQrjCM3bFqi4Te2iTXjIJ25ZuSFmIR4ejkbJlll4WVYT3o5CSU1bEPlGd19HblcFyTBZXkZ60yU/Ya7lSPdJA3NMNRiUWcJYK82ZNavXot83bWFCvMIwzFMFXUe1Fgg8Mq3CyCYOJF9EqsHAEmhIgHo52uKnRjkDlAVkEBUAvXIYqREXS/FFInKmqkAlMmOpqXeqVu1z9dm0HC1kVWj4ME2orlMiZyuykQQklQIZJss5UcQY/4QA+bklotVYBPIRBXtJnnrnS3MWj1W5JfrbreyoIUiERlETI9JleF6oDAmUSMzYyHC/WpUc/c5W7fXh1W00sRaToV4Y/d1TID5rrGUaJcqCXye4+IE97i6N5USUVz3Vbvutxak9xDiytz0vSpbCITVqaNMwP4eGg29ku9UfGPJrNCQat9Wrjivnn06ElbghppGxycc1u6YHOMoVG52vJeeXj+MK8zRkq2WlOQfOW8lYmLS32J3IV3G8jJN1nRXsnUUXTWnM4mLBBqs7jUUY+KRfOToqDsrZ3b0ZqLZSfo1OQZu27BJBIqkenLPToFbPRSEF0RSZGSROQFU1SCVPmUKsciZBwkBAtUXUXU59q2bymLZNlLOSQci5cwNgnZKM67SfeHdCWScSpSrHfOWkqd4swklx5pKZAiMitYfJPNOqa41inr01d9QWJLNdkjaGxZrAKszyIEWsRC8kK5hKheoFKZViF1fmnVubNJXTtXn3CpYSzI1ZEiksRdORF6yDah22HijUx4jVpA8kTFEbiT3jBCMrUjOM8u2lpHVyJkq55wyRZOnEDHQlhs0zD0+CjV2ayUXCQthtdjerQTRqSRnpV8iotKkbLyDaX3RRs+x5T4+LxW2qkY0hykfyvp7rplmE2qTYjsr6TbnTUaS0q3Idy+uEgSaVaKMwO4g5kzvi0Ei/3WEZNph63lTsTWC3Y9PKVl0zUSdR1hr1zqqc27XOQ6iCbl1COoIRRIYzeRj2TOch3MgweGeqS3jl8JqHFHlSJOHtoYmnrGRyUiwPJKxJA9kkXBTiJFUEgcej0UBJ0EY9s2ZIJJNEEUE7BKkjJGe/cEAZwPM9vDGMn8McaG9p9mWFLtuSWyZLaK8dmIN7wI60QTqsFjM4qDqV4nLMiJ0xAIkJHBE0HJ0zIuMMXNKmoTN0LkmhWCqYqkXayDe+Wuu2ZtPV6prSSice6jI+Xcw6EsM5IJso6tMG/whujJeqRNkiXXZ1l/ANbzbVmcZPGewU9GCEnV7dBGRb2SpTQol5HUa8WQXKsyUVKknNwD1NzX7XGJrV+0xkxXn0jFO+KvaVe54NxeFZPDMAjLPMK3IL9LoSxCx0W0qtUmDUm1wbU87GSjF1IWmPl7DVa7JptHRIZ2nI2mEfNbBUo9ZHpdyT5VO04/wAf3O6u9tiZUKtWZmcEh8tMwBY8bHrukWyZUacsuos5VSI3QRboLuFlVCJN0FljkTNrLeqcuRdXT9U1HTYnkG2SnamiLPHIMBTFklg47BSCWI7A9uPRPsl5X5h0rlu/rFTR9WrUG1C3filWsyQ14asS7p45gOrtSOPDySyNgQgp8JLuEO7nMTvYJYISvZfydiS1vbE3CSj4+hOcgw+VVIA53zdrPymGoSt5NPH15V/HPYlO1vb4whpWZbumscwaGavGbAH5HyulPfSlcj46sWhrATE9FRdks1slxi21VgJN8gyd21SEjm0s9l2MK3UWlX8SspDySjFm4TRKV4KSB6VMx5dyJmi/W3KWRLQvc8iXUDTM5NOGUXEHlZFBihHIGRjYtvHxEc3QbM2TIWjFi1bNCkb84CooqqeO271lKFEwItnDaQYs3qqTxApUiRb1FQpG7rkNyuTOFSvuokQ4lSROsCg+tFJ3Sd+ly/LcNmnoyxUlnHwST2GaSLeud6GQdAyjfsVHKrt2KS6jNX6x+2Fz3721bQ6+nxaXHbQC3dqe8alYpxyKJMBJIqkUlhVJIeGWSJZ1/eB06nH9IfBe3CCxM0czRpl3b7lYmTAk1aHbVrGtxbIt0VCw8DEsgOEdW20kaQkoppKv7DPMjyz1u8s0qTpnIQnokewO/wANc/vk6/KBZPqO0HE9ZnsTSeTloYluaxN7lL4nWSz9WG72NaoDCQUhXnjuPqUVWFYmDpxDnRbL1eMiXUazZRS7FsmbX/hJLn+LUH1sx/6pauOrrvJ9KCKrFq2j0khUJ7p7zEhrsPrxMoY4dGyJO5JcMSSSSfUNPTObtdp09abQtZk+lala+ry1Jncx24EnjyxVScI6gfCoAwAAMDiyj0SPYHf4aZyFZZyzB7FybJrIR0i1XYv2L1BN0zeM3SRkHLV02XIdFw3cInOksgsQ6SqZjJqFMQwgNcf/AISS5/i1B9bMf+qWl/4SS5/i1B9bMf8AqlrIPM3KRBB1/SMHsf8Am4v/AJcZH/C/Ng8OX9V//wAUv6cVf+WjpcjUcOVurSi8k+PUsmRcnWpyQbPDJzlKs0TbkGjcJdyBkpGcqDmOaV6xpg9kZVZA9ctU8dgrco9qpzzYoxRk/O94aY1wtQ7Hk29OyIrmr9WZldHjI9d03ZBN2STcKtoWp11J06bN3Fjs8lEQTddw3brSBHDhukr1obis7Y33X12Mque9l6V5hIZ0d5Ft/u7ytdcsnCqzNdcyElVoqEkiEcHj2hXKQO+k4RSFssQ7dZdJXdMQbsqjgCpoUXCuyCl4xqaDhR6MJTL1XoFm5kFkUEHMq/KwpaJ5GXeJNm5H0s+M4kX3QSM7crGIUQrS7oPJl/WZrsnNulQ6dIUdacFiLrbsZkj6rNsji3Z2bUdghC/CRk+l+RPbBzr7PvZ7HyppHIOpW9ajvahYi1O9DINPqxXHWRSlOFVmsTLKZZNrzQwqSoxImVA4bLfIR1OguInIe7+Yg8rW5udu9ZYhrhXa+IoJ40fmcN1LDIyrGNmsnLHSbsllGEnEVmokBzJwkvVrY3I1mD39xFSi4CMYQsHFx8PDxTNtHRkXGNEWMfHMGSJG7NkyZtk0m7Vo1bppoNm6CZEUESESSIUhSlCuj/wklz/FqD62Y/8AVLTV95S+5MWTt6O2RdyDRsu5Fu0yowXdLggmZQUWyJamBlnCgF5EUgEBUUMUgesdd7p+qci6XXWtQ1fRK8S4+FLUZZz/ADSOWLyOfNnZmPhnAA4ormaT2nc4alLq3MlXX9UuyE4exVkEUCZJEVWsipXqwrk7YoI40Hc4JJJsuVi0wTMC3TKmYBIbqGApRAwcOURNwD1h6vl49mqpMkbP/JmYCugXrL8ljagspVVWQgsZXi8xULQlVgUMZw3ruPnbpp6ciVBMs1TpPSl6k3aqFi46tNmLVg0ac5u8zyq2TN71rfVK0SslgrCbCVjE2e3xaRXi5qVmIE67lo4vz7zKImb7NSssYrtrVmia1Fj1YyEShYidtNcUu0znMbQ+YL5DN73ccoyzC+y6R4y4SslBt7TlA0zXV1oCQiLvc8jSN6k5CSg3savFmi0kYyMrvmgQUVFx7GPQbJ137QfbZ7P+RYUn5hWWWFp0j02VKkllbsxWVpZKqRRyuIokRT7wwWJuog3qzxLJuOXvZJz7zEtaLluTTJb9yrPZtVH1WOoaVKJqyK9uVRIHeSWwsfQhWV0IJY4EnT6cy+Uq2QoqlaJZaeiiQQTK8QxjldSIAoeoDll0qQaLFDh6+uDsUhL9/wA/KPHU84y3QbY80SCcJjDO2KrpPrIKLjWIe5wa9pTQTJzrHc1gzwk61KkTiZbzmPS6YAbnAvKbhyxkr+ZYr7+Jy0wm+AffNr1QYh+ioAf8witPeUhRuY3yFWOV0VIRA5mzgC9M2Pl7WzUQTYZ2xPHEi0FU1U7lAtwvNQZLom50H74PRbO2VJVuBVZBaYcQJ67XU0RXeXBE5EVlec5W/ac9mfNVqOnT1WnXtysEjqaj7zpM8jMcKkL3oUqzyP4LHDYaQkYKgkA4XNPsV9sHKFeS9qHKh1PT4VLzW9AtRaoIkUZd5K8C++IiDJZ2rLGB3L4B46GG9eV2850msYiAI4rzW5nsk4eWABBjX74ZZeWy7jFNY7kU0UpFw5DKtMj0Eeo6Rlcntm6TWHpLMhp55zewP7+3jrnFt2dsqUOgV2u1y8WDIVBGYj7PjJlbpRK4/AHJ0aVNTH8tj/Ic5JLzkYvKvXQMGNKuEjMYpu8SL7FLR/iqSyBF3FC7TbfniA3GYeqOUoEosFJhqoystdVVdHfVG5RCykbaqpJefx8RIedwU02eMgXexMWrINU20omwbtnzcuvTvL+s1NUrAQOQ6DIikwJQme/YFgyqSMMrMMEDtgjiuNMvRXomwCJIjtdHGHUZwNwPfsQVJ8MgDOTwQvObt7g8NLnN29weGsbz/wAb+l9ulz/xv6X266HjZYHoPkOMlzm7e4PDS5zdvcHhrG8/8b+l9ulz/wAb+l9ujgwPQfIcZETj85uHuDXnP/G/pfbrHCcPnNx/Lx15zl7e4fDRwuAPAY4yXP8Axv6X26XP/G/pfbrG85e3uHw0ucvb3D4aODjJc/8AG/pfbqjry+RuO0fHXr4/5fa38/H/ANBMiauz5y9vcPhqkHy9Zy/FJx56/wDp8rfzD+AmRPZqGx/YyY/l/wAxxHL/AGT/AN08WUbMjl+KLth9f/QHiX5h/AaD9miW5y9vcPhoW9mS4htG2xByh6sCYm+cfwGhNEr1x+iHvHU6Idq9x9UevoPs4evgPuH9OH/OXt7h8NITl9o/k8eGmHXH6Ie8deCuYfkAA79O2H1H5/pwvD/nDsHu8dLnDsHu8dY/rH9nu0usf2e7RsPqPz/Tg4yHOHYPd46123W2Ao1VslztEoxg63U4KVsc/NSjgjSNiYeFYryMlJSDpQwJtmTJm2WculziBEUElFDCBSiOsl1j+z3arJ8rXG36b2hzDKq2GIg6ovdqWzy22kCJ+e2PH8vKlhUq7BmWj5BuL99dpGnqvWzgGachAN5lh50uZyWIlcPULHuFG5eKGUVK09kxp9ZxDG0hUfeF+/GcAnAOHqNxdPoXbzI0i06s9lkQZdlgiaQhR5nCnwBPoCex567rbrRuln7XuWl4mPibFl20u5pzEJPiqMY+oxoNqpj2MauJCPhn7tCMqkFFA4kHTBoSceuZGzto6LbypmxNSty7GmxK8peZ86D1uU/opEzggKSj/wC/aDCVkTmKzfTyxCrnYRyJHDx8JlFClDnTIOaMlZ6/KQNTXI1RYoLNE2yce2j0SjHoIlimnFvGGMZnFsWrcpWjAotm3RaAcEgIUwFCjOT2wudwLSvXVaiPEoFVvGRkNOzUkvR2NZnlEmCwS7iL81NCWCVJKGkJyRkJOruWKdfSijSTRMK3KzHkGql3mfXHa3drFbsl3Vi8LLLYatJY7QxyOArLl0ikO2NUiIXAdY4x49pwS83cw3J7UzItuWxelZWRpiryblhUtgKVDKm4gIigAA9lJi5FycmS3VTFmJnlZbZLloxsdNS5oGQQRjVIs7uOiTTKa0W2Rss8dVs/ioF0CLeWYOjFTWjnErArP7KdnG1iHxjU70re7I5ydkTL7ZI2QrDMtmykYUCJySrWCrsMumuwYQse4mZMUkytipvFXHOo1btE2kc0jTE213DeeNvkOu2jXL3MeMiRjCahpGWsKpouPYSDKxM6ZXjyU2mqNU6TNu8x5YI+bcRiT9BJy1npSLUnm8nNe227Wcq0xU7gxdNJioTikG3knQHAtohU0WzmGsqZxbNkQcP2i5G0wg3J0GU+zl2SIlSRIUqmlSraXco6YZhaqStHqUlpIhdsKsvVgdZQd5psxV44kwpKpIxl7MuwtQJplaFKeOiGEGpdSGFbDuJc15FkA6nu5bC9EYCOI2Zpcq0dOFPyshh3Jl4xFNUaVu+TY/I8lRcc1kjYryUFok9JX24vpQztdQzMgsE3bSVfpLyT1lNIrIGmRcndq4SesNrkMzyQL0eSx9kkkXJN7DjmcsiraJtjyNO+YmlKs6Kl5jOng0a6RmV16HQfyUYo+eRKkpGQRfOLk8i4IrjPdtQM1NYFNKSXdGXbTTdrHoNVXNggvQE2guRJt54vJsmsFGHTlFV0zrNrXIsFSuU0URbDVvV25S+ebbaZdwWQr1LocTTot7aW6CaTiYncgWZesRdXrjlVosid6wdu4+VtCqqpgawT1jFJtBPaTPmWx063pmn6gmt0hJTuTaUJrN6SaexFW2kRTVTQSVIZ6heNZHjwtlrDl0ljcArvtI0CTXNc0zR+WtLku6jrUSpIGtGKOup3C3LKC8UL1YIY/eJOo6ytIAyypNsPFTuVz3JVKjZKbwjZpUcn17LDeFlkJNOVSeP8bQMrBvXSpGaHmKYspizoQz2TYyElGPXzBuyjpR4RgRUbzcaeTbjRqjRfLWRLNKXQI9RCIVoLhCu1umgdZMzRzCNXsY8dT0iRgmVi9Nb/AEtAO01DmJWGzlJJ3rVF9s+0HF1PpNFy1YGso2gY2abVNvkrIz2NQasJqQSkrGhXa8hLw8FHx0hJi3VkkoyKILoUI5GSXeCxYikU+2jKES/yxJYnrFosN6okjQHVvp8rNPZafQrz2rT0dF2uAZXKZ68naGb0txrUqzK/k5p5AcXLEsoSAd1eEhNJ/wCNLc4SVtM0KHXdNKvfmbU309KtLUooJS9ZK9lZ55Ymjro7SRyCNZ2SQMVZVhf3vof7O+jclo97miDlrW2WjplKPTWty6hY0yzPWZNSeWvZhjSaOezMsNaQdSSvAYsdneRZgxTiat4ExfG1BtKKKQ1XQnJeWsk4o2aGXdS0pJWeyzT9UOk0j2q0pIyL4UQMRpHNTlblP0G4H1V75RbcZWLnjfH2Pcb2F1Iwl3uz2Tsk0yj+SKfRWLZBu6WhSP5BMjhFyFyc0ScR83aJknaq9jZ+JlHFbl2zmTtd3YUp9adtOcoaLaTTyUXxlb3MZHV0VjS8vJR0M6kWEI2QREij5OadtUYt3GFOT0qzduI4VEyuhOWgXbZjpruhgcg4clpyZQvVYpZMgYkc2J+V3TYr0AIw1nrKxxUdvK+2nkZmBJKPoVk8HpMIyVTBwjVlYOxrSppJYl1S48k1xrE0xYmPJncbzYfcMlxLL1lICqpiYnORtrj27c6cwafBpnsh5P0unB/x1yhzBpuj3TbNRoLelVI+jo8AZo4o0t0UehG00oWWzdqozLDHYEgALJjNO27uLdGM9iLAHnscpyGMxbPlG7KYbqkMoU4CBQcv2iyYGSWIR0gRMFE0jqfufjXMfWCyKDaXBmViDWlLKxkuhFSDgqwRcWtHqGSAk8U7k7ZutIpqvWyROdchWyKjnq56Gh2aLJ4stNxlZLJIiAWSeBFNNkxbIqqMiSyqKztm6ctBWVYNV0DuWiwGY/frtAKY+qyEvN3SQrLKAUl7ZE1g7k5pSQnnwtRUcMnbDoQzZJMqrRFjHunq4ua+1UbO3MszM3K1UiVyv+rhw7Od7iGswELsY41BjxJJFM7qqnqvJLFB8YlzLIJEkDMOPk7RpywSNJarbYKUjvd60W+JrEAOKhILI0tidYoNqbysbGUJ042Isgit+246pVOp1irtsEw8HGxcbBw8bF0W7uHFfi4Nr6PasFgeZFdIlQ6DRsRqdwoqc7UTCdyRdRENXKbYcqW3NmPAsdypCtOm2DpCMcnRXKvDWM5I5ku4noNIVnDyLYOXizlNOFlF3MhHppJGM/lGjlnJvOd3anjvEWTLw8ibRlouII5ql523tUzaopq3Xdovis34MXNll3LVq+aqnL6EXfw7hvLvhRUbqmZ9FZ91LYYPhw1Hia7hizUmw0+opJVtsNNn4eaj2LhmimooyXWh3C7ZF+JViu3KBumqJnHWMkUqoCPNaxpldYhiqBNIVZZFhSB484Mj2BGZN0kxBCRvLuUF5CiZTd9MP2XuaPbBzJd1DW+e+b3m5bhpx0NM0C9V0pbd2yyJOlqBKsNa1QioQkKwdWNgTBHjCwIyZv0af6JvcOl6NP8ARN7h1IfooP8A1Ye8fDXhowpQExilKUPlExhAA/lEQAA1zn0b/wBvHtT6TXxz29cH9OI99Gn+ib3DpejT/RN7h05s97xtSv8AzwvVNq37WCv/AAgs0TEftQiJQUDz92hxIIlMAH/c8SmDjxAeEfm3F4EV9URkiuWxXjwK2oyzm9Ozm+YibSot5lyoob1gRNNIx1BAwEKblNwxbEdKpG81q1WrQx/2ks88UMcf995GVU//AJEcRnWIA20zRhv5Syhvke/5cbv6NP8ARN7h1qFznG9RjW6xmjmVmZd8nC1iusRT9KWWwOkHLhpER4LnTQTMLZo8fyD92qhGwsMwk56YdMoaLkHrf4o5AvFw4IYyw9aV0nH/AOHtuTebGdVQTD1nWcRUo3e5LMsBSqg0Zjj9FJ24Kik7kIpk6LKJaJJUSxJvLU/v80sEeWIcwV4yE4bp1Z3OV52i2k5DGmFIdKTerUioSa7dFO4XeUkpO7yCYKtoWwFfwtWttD8++0b9oDkDlOvZ0zl/W9J5m5tkVoammaXai1CCnO0grrNqMtSRkLxTOmzSoZRqV5yqIlar7zqFOcWrMqbooZVjPbryRGOMDaWyhkADjaCeoFaFAMuxYpHJWNT8HozEnfcpx8XCred5tr6s7KHSGXhZK6z1muN2QlK4rIt2bv4NPlvuBylYL1UY9ekyougAJuZk34nzK7PqvkhjmzEdRczlMy3VK5D5GxFY6jbrHSgvNIkyyJIyj3B1XZBglLvIGXrz6ksbMs1e2Os0prRTO5GQK7kmUxOsxj6Mi9v5W4tWdWTPPQeRJdI0aEYdqZpaY6ypsXLBIhPNXbGPZsoMUOQCskWZGpCAi3TSAscXQ0O1tdQlSosF7GxiW1bUl0gRO/8ARagIKO48XBBFXzNdygmuq3E3TOomQ5iiJQ14U5g9tus6lr1TXlu3DKeaNV0muIpXaMtRPLJr3pmHTiswTE6hC1Q5iSrfjJjLwwYwqukNRjnMEnRnSlFcM6nZIGlN4ywrj4lDARb28HZHU/C7DjlVhH2R6k7JJVTJORYaRSAqbqCvMzM3mJOdJYii0bNQV2eyEnHHKokLV4SElK7Ltw6zdOQbCKoGK/GO5llOPWFSypGsaTbZN2zi4R+ycvJCm2964S6ZU4+UXZN/g9LunpBSbVmfUBZyo9jmNfmbS9F8DPRN54VXGO7PcHT0fPWbNrkRzPkP6PknLQXN+h4jIciRN4gzO0TKnJWt2mkzBUDNW5UUwTKl0hMMS9mrNgbOIsrKYsKL1I7ddhF1Sxzh10liiQ6Yt42JdqGAxREB4E4gHr4h6h17HucuadzjpVS9e0eZV1ChUv09XqVRDqdaG5XitV2ewkax34xHJGskF8TDpB4601KVhYTveV+c9V0mOtPT1ASJIqmzpNudpqUrglJkjiZmlpvvEhSan0wX2STxWo1ML2STtUSprCdf1eAaS1KlGckvecVtIpqozsbd0gsMrJVZkikQidtfImOCsarxibYqBGbz0XIuzWBGU9h+4RDDWZEadJz5pfHeYrexo7uYUfunzQ90lodCYwhfmwgqsCzq+VBRHFl3nF253FiuNWqr1y9aEYvTPwwwrkXN0RELQ0vhvI1wpsWRNKuWeTfQkFd1UlFHCqsXNxGRbDXJWTQikzIN2E+8O2fu2JmzSRSlJdnJTL0fr/kulRcxk2ruMY5bMpkCz0ZNmxhI5pNvavbq8/uGUrJXpJxS7BL/AAdazzYthsSMs1cry4jZ7S8kTx1Pgmz6NvL9mXnvmvROYrXIWuXoOYK2nxG1oep1tToX54qyNGs+m34Ybct+tG9eUyRpeRZac0T1ZG+GuqVb+0JyPy7LU0z2o8s0Z9Bu2rcFbmXSp9PuUILq2W2HUa7ywRUp5oCrCd6bMt2FobiqWidm7aQcFEOIAIgPrAQEOAh26XXD6I+8NUstfKyUPElXiKDkat3/ACzl2nSjmjZBlsaQ9cUgPOmhTtahcpKQkp6Bh2vw/wCRuWZiIEZAMd2dKywVrRgkImLVmdx2U+UUtO4/N9hxrkuq1bHiU1SiWPEcZBSElOK2Y9blnaN7Xezso2gzkVQj5qoqQsQlXyrPmLOdnlXLNEycWh9Ga+taVaNVYLKO9wIYkBO4M8InVH8kkMZ3bCd2ASAQCR5hmvU4NQ+i5LMPv/Ukj92WRXcPGMuG2kqvbuNxBb+EEg8W69cPoj7w0uuH0R94aZ84dg93jpc4dg93jrb7F9PzP68ZuxvT8x+vDsV+wvvHw151x+iHvHTXqB8wD+jx151PZ3/ZpdqjyH9f68Lsb7B/v7M8O+uP0Q946XXH6Ie8dNOp7O/7NLqezv8As0YHoPkODYfUfn+nDvrj9EPeOqRPLzqifaVjwBAA/wAvdc/1EyJq7Dqezv8As1SR5eM3NtMx4HDh/l7rg/L/AJiZD9mobAAhkOAML5D7R6cRTIRFITj6p/34cWR7ND8No+2MOHyYExOHy/5jwns0SnU9nf8AZoX9mygfFJ2y/fD/AMg2KO38B4TRJ9QPpD36lT6if3V/oOJ0A2r2H1R5D0HD3qezv+zSFQfmAPy+vw0y6gfSHv14KhfVxER/l+3hp3DsD0HyHD3nHsDv8dLnHsDv8dMOqTt7w8dLqk7e8PHRwYHoPkOH/OPYHf46GDeNguW3JbfLpiWDm42uzEw7qs7FyUqwVkGPpGk22EubFg4KioCzJKXdQKUSvLpN5JWHbvVpJKHl1WxI5wSHVJ294eOl1SdveHjqGzXitV56swLQ2IZIJVBKkxyoyOAR3BKsQCO48eIbNaG3XnqzoGhswywSqPhLRzI0bgEdwSrEZHcccaYTcjALyUrMg5ZWCoA4jrjWbVVn0VMwKkAu4GVNKxDZqR0g7YIkdPnTd4g4W/wlJu0SkS+brPJV2EUvH2QtuiRrvHMVZS22y0O5CQcMZKzM78LV/wChkbdNtbas7cA/lG8amgdsjKyMao2Zt3zVVmL1eEirVPKs4221J4ombvab65wlmqeFNrU7fj+Eb2PIt4MxJHM5eDQo5JuuhbThAFbMAsLiYhF6SUsRIq2eMiGy7CR5PadkzN0A0GNiLtb8dlj7HIJouokLQjIT8ko8RIxdyb3nt0C8EUG6DF6BDOFE1GbxKQWfJlFcfNtvkg6BqN3TK2pUXlvy1Xo7LNaG9FViNroRWarRxLhpJQqbWfqsoIV3AKUdY9hPO1PRtV1qjp00vKMd/qnmd6mryUalXTYnmngtfRWn2bPvkEVhJJZYElpwqiz2paiESRdNdQpTnbzOVyWgXAq1R2ReMCNbA4X4xIOTOTMTpvRUcM2zY74RhI5F6tHxaLBrHxKcdGoLMV5XyVjdsrLMsq01QQQdlVcTLT/CAScIrppdRdoiZUhGjkFGqAqpCiKapgcimmm8crquOelj5RbdA3g3EIXMTqMRLcFa+5cnq2LlXrdvEkaIz7FmN1Yi3nma7pV6mwfIszyDRuCRXrR08Yrx78o8Ub48/wBTQj3z20xWb6LJNk3hq/aomArbt6xfJEWRcV+1UuCjG8WqBDJuG5pStWFssmZZqKLQzhu/jeZ1rl7XNJtQ2bb1DZcSQtJG85i1CDJOyRjUjgjmG4FS8wxku5jA7P5R9inOfP8ApWs2uXb2kaq+mwxGfSZdRNfXEaSMSAxRXIo/eYy6sglkmRWniMcMs21W4uXbIs7JFQT9xyC5g33naBumBlDAq1Xbih1BHqIpCqom5MBRAFFGiAKFNw+9xcnUXl/237loaLQUXmljXE9fAOBuFkjKZCSddXRKAAcTNZluwWIH7sVkREhuAkEI0265uo+V2izmuLqx6ygqFkqrKCmlNVuQMUijiJeJFEUnKKBlSGYSrIy8bJslG7ls4McyyCBpbcY8yLbLtbfKEO9LbQsDVsRI4AnAT1ajI9gdRU4CkqqtJwE5zJpiJkUk0eoUOoQx9Tp1fNyzWlUj9yJI43AO5GlDOgX6rLkkt3IYE4OCOM32M1rmie0pNP1uGbTNUoafrGnTU7KtXsxXoljLwlGw3U6KzzLjsyJ1FLLg8BzVrDF22s16yMBbO2E7CxcwxW4prAdrJMkXbc5ThzFEDpLFMBijwMA8Q9Q6ZYtIjF7q3dsn7SLWr1vb1fpBw2kQho6BqUe4tmOV5GRGQK0bPBI7Trbh5IuJeSctWqTQnmaTJMjo7iAtu+N6lVqRTZOJaSUTLxMMpXpRmwnp5pX3cnEKKwsq9e1RCRTrLiUcPGSzhxIrRBpA7w6zkzjzhVY54O3huLpKUjKqFMZFdtrbatt232ReGOskLc9jtNqyPZGCZ0QEDKPEYXHcS4QUAUl460PCKkMPQKeh/ZnoUf8A4m/R1F5pIaQ1iKaSzVijkhjTq05CoEs+CokUCVJI5JQzRlVR2VvqfzTqHv8AylpxvyQUm1a9oMSzRTvJCnvU0Eolk/d1iyIA0jQuromxX3lkVlNxxv8A6td462TlEt+L8e0uFdPmdbs2UvT85O33zMoJ+exuOoNavSERCvleK0a6fWNxPOGCjdV/VYlydZq3ppx3vMhdvG4HKmdgxDEDDSuF7lT4yAxY9kSViYyRL3OLsLO2SLK7yXpLH1LeR7FFhKxdXPMMYVCNTkGNdKCqxUBvnELbXiqUGYPItGzGXUkRgFDqg1LLropMTPyNePIZ0q2QSbAty9QUiAkAgAmKOyWeLq9rlYOBr1Rc49RharEwmSXNiezc+zSsDFUY+13aYaNId3LwUOo4cIi+gmUZJqxYJKItknKyxW2vXsGm0URkFeN45BtJy29kbxJk3ZDY7ZBCjJ2qB2Fl6r+zNyDqmnRm3Pes6tBHYu8t80RNRnfl+0lVo4tQSGRN8wvtKsditWilSZAtcPFuWQw3WHmOYOo1+0ZTkKferQ6bFPB4wrT1+C9FaOJMiah8j2JSGNUqU1LCImbR7GCkrPdiOZKM+EsIydQc5BOca7kI2OWPYYWdcM2vPILwshGkfSBIdm7F23TYmXrCTFqZq2j3x26q64Irzi65lXKqDZqgz1ffsO2t51x9syq+T9vlijcuxl9YXIuQNqucm0O9od9atbw+ryxsbX8jFhLY1lpasxEj02tsb3ylS72dUCYhY4xU5RnW3uNxBQ8eWKal7jsW3X7eY9s5cJzFgx5kV5YMesFmb0yIJvblasUlhJJq+EQQj1mF2m40CppOGSb1BVF0rFPTie0sVdzHtnmcNEEySGLSAmWPfAikkpj3iJixC75Dhfhx7WPYTNpd5YaN1NGvxS6jBfU0tXnpyS1JnaexHqUB1CrWilKzTWYXk0bDska0bCyq6CPXEIdlX3MpDTzKeSSVas/g+2WbN5Jmy6Kjj0s686UaNEuuIKJPFl37V0mq2Ki1j2SCCIFkHEtGsuSbvTK5i9aRe3UwoBTAiLBH1ieCUTOk6I6iZAXMJJsJpuZFOSWcMXbMsWkzXlXBoxvHPXTeyPYnsh2l7lbOzkqDmu8WxjW2prHa4GcxQagSjyuTTaQjI+rKyh5p5Du5uMsDdvPylkqZZ2AcxDllAkYwcicksp0PYm2l4Cwe2bpYyxVUK0/RIJVrEjDtHNskTioZYVpW1PE3E/JqgoYRTM9kFwbpgm3alRaooIp6uekUneQSSlmyd8eVm3qrRMJSY0RWwWxJCoYkyLIhJBXlfZp+zXzXrVyPVdW5koaBpVK2RHb5d1SPVNQvPBOEnFSzSmEFBgiyK0lovPFIVV6ZPU21yxu7ncJjN0ShZN2kZryZIY+hYGLyHkfFEL6eRnLINejJKRkazBkioaDnGbnzwHCYQk+g7EDkK7rVZkFVK1GDTlvLgZiywnkqezVdHGyGahIqCqKGFZCFiXcJkM6LNSVi8+QlyK0nY+UO4RfhXqgrXH7maCQrK0Q0NMIO26nRQMQUQMHKPAwCA+oPXxDh6/V6/l1ULHbc8dUfM2RY+9Y2pMrkiZtc7kmIuU7VoaVUv1Qm5w60fKtjSLJdkrI1sVGFWv0S1QRKMygws8tFoML7AOJTjef9OpW+UdVrM+q6I9muKbarorq1qmLA2SWgtoskYDYjVkbCdYKVOeqn0L94u0fdIhbfUq8bBVjvEiTbCoEMc1iM9S0HUHrGwGkmkUStMrfC8G4dlNksnITcbhzOuR4eUr0ig1nEYbE8XX1mcq86qYEXO9wU0ScOgO1WSeKonWFsqidJ4okcAKJYq1KqOUgMrlrcRfm48Ooyr8qEGucg/LyrUWv1CYAvH1GMzdgqT1n4gUpjhjm2yjGr+blLdtrjorCuU5dYH07SIqcsdHot+WaN+KKkPZKiY8zSH7fkMRpByEXecbs24uVW2Ol38k9ft4pmqv5TOElHcbG4szSnGtVzoJy7rLG2OeZrIk4ADyOSh8EyM06aK+s6JJM7aRMQP8JatVB6Rfm1zz+z9zja117XI+qX+atJMUTjV+Z9d5a0/UxN0Y/eIXkoctx6osyTiWSLoSIFgaBY5p5RJjqNO5z0iKDo6ukGnWQx/wCVrwW2iKFm2OomuGB0ZcAt8XxBtyoMDgq6tYJ6DhkaxjfF1sTjWJ1zFd3B5LjIqKu1zOHL+Tkbu9aSsy9cOl1XDl0tLSr5wbqKOFDGMHDLvICLhxb33NltiEzRDpB00YrSRWlYipIHqCkSdJR2RktJyCTpFEYluLZsmZ+uTjHyMo3jX6FbFtyNlKnP2rLcTu8v+H0VvOHLynWjBVxipOQjY0orypoC4VOhYlXcotG6aix5uHVmo9sACdwV02TMCulR26vbFUnTuZJjnczmcY5JxGnyQEdEg3fpHcILJLDZ73kRplKNZrmBsYYuVkmxU0FgQcwiahxa6qGX2Ic8LauV62jaxDfkEkmqy8v8r81S6peimLi1DJzjz7Hy/Q61pg7SS6QJ4nVjJI80SyKbH5dq63zdHK3K2gatzNFTECyDTKzapBSaVitUz0eXYdSlhVyhWFbXSaQoyoFYHG8b2N8FZyLtczsfb3a0xf0o9bgbNNPUpKuPYZjcLdGUsJFo2lWDKTTAx3ku1RlGCRywckyMV+7i7AyJDqVWeSvxluLydmGoPdu2Q5bFF2rNLkc02AsseUTrOUCQVopTFSpWiLTkm8d8F5b4bTCUe5exEoRqxZHd19mmcWL8jLfTmfallJxTZGgPk8FXPJcoSo7isbVin2BAj3E7qys7Ind3D6Vq1GoU/ams9AR6816KsLptKyLaDbubOu0rSss0NLBu8qj7WcbW2mbXMFPJa9XmsjHnzjlfIlOb3yNYOGirOLSZ0yk0+drTGrwzts7dwlej7J6OkXrU7mWeuXxnJ2nv/wBmPKf/AIcewPWeVOSvZtr/APxFz7q0stTTuetJ0cvpXu0Wj6Rfi5o1nVVq6Fr1B9SqaxqWhTaLBOljSNSpy1YYJ42tnzlzX7LedvaR7TtL1Gazajh9nUdq7r1bTNQuaNJEkVXWVRYtPM8FuGwI9RqnUaV+UstrRg5rWAo92LTITS45Qy9mnJlSyBE1mLtWULG1SjpSpNLCk5ChlZ4yRmEHYTUYsLWYa0pB+05FDJKs1m66Rg6xhEC7ln/J8DZLJU2DuXfSdUsIwEs5b06hVlsoAqthQk4xZ5e7nJLtHjF03kmaa9cSeKtn8T1WrYZEnT+MZmvbFEw8dG2TAFxNaORiwaV5SOZ3IbGuAJNnD1vPGlzQzlBIeK8k+ti1fenRFV47ZlTU5zjNcLHTD5DlYGnVGeokFa1JOwQ8EvEmjo2qzDeA5ZGOkFUFgr75vPSSbBRm8qc3ZTwsZKuWCsMzbQDaMW9Ecp/s/wDs6kq6Lpt3lHS9VvQadp2ntenpo725qVevUeZttqQShhFjLgqg+s7MuyTnbftX9t1DUTyzoWv63ptqa2YNL0CU1KjwQWZ3MEUUknSdYwHBE7SrDgPIZAoJE6WrKQX6uW5hE3bJZ7FDwHn7aCyPbKxjmx2dysg8VLH49q1XhoSqXqKEzB6lITcrK2KMTTZLlJX59g/YLuRXxxYZehoQjmuzNsyhXY1a7spGhoM0UZV4Q0dAy2QWDFnCQxpakzkfW41nKt0Z1m7BONhbGDRArwbNJNY2jMgSb6l5Gg5mSujeRpdhmbvSZOvuAlK7X59FFCmXM1qgxibL57AlYKUWvxlldK0dR0gSFHoKNI9i0T3S8zsDWMqNG8hIY/rRoWoSZjXahNm8NVbYinEIxMG/UbS1Zp8nIzIyyST+zSE9XY+1WJuxm0PTp38w4n2vpXlj2T8q8tUHqaVpunaSs5UzRaXp1OhGhbCIp6CKS6lpjukkhRlcvCMsWHXScnalzXV07UueOd+Zb+qV2hluLYvQXaleWz04Xqf889yPbVmjstJYe1ThuVhCYdgJkXd42wtwpNcfSDtE61zZ1oJKcXVWIm5tzxRZ2+Uk3qpOdWSlnS7xUyr4xXb10k5OJVHBBKU2dky9nfbyttjqkIFnpuLt828llHTFX0RF0Nak2KBuDpgIOWvotGPipVMrZ4oLpk8mjwjB0g8k5OIKStd2ta6WjUJmRxVUPSFwrdnn7Y6i7fEXpPKVTtKM69g4aZpi8/Yq5CW6uR00iLaKb16rXKNZRjh5Kxi9qkJddPN1W8OKrOSB6hlq2JCyTjbJG2in2eQqSyKLaOUbJRaExWJlGZkxp6LtVqgMpNSCUe1ny2Zg2g5zI1vLK7WXlwacKttJXlSvYMrkR9Nz3jELAOGwpijhRwjjEi7ijAhhU3NPszXktYOa4tSvahHBdWbUaclH3a8kdyyWoTQB5jHJE6WI4bzZcwWDlAYJoZT38dQfpB3aXUH6Qd2qJ9om6LLUZt9qWL5Z7lmy7rMtzlsChs8zR4qsYdKqKTEZboJhPSL4F5F/jWFo75ebjLpKNZGTydPIx7mQjqtJOJGtZ/ynV7zfT8F7Dmr6avkZfb3vQ280HLldwNfpXHM5fYyxQdyTt+OYC2R9rpB0WNldoJso51J2irRovk4yYevK0LVNeL6VZw0XV2sPhDFT4qTg7SR/EAQSPQj1428c/UgSYxvGWjR2ifG+MuFPTcqWXeu4BgpYZ8CcjN3Aqdpvd9mvOoH0h79VJ7itxGVtq+EdoEXiGiStNsWcN2mPNvEhXt09pnM03GpQeS5K7KOpqYtlfzFcXk7KEeRrGSgjq5LszWOrTtCCUZRyrVCJhB+3E+Ut3EYNaeUnYtYTEE/N7KkNl7WiyDmrW1hGWyS3AEgEshPLTEp39d15i0cyTxanR8TMMHEMgLVtNSdoURVduXNMiZ3ZGBk9jj6jSEeR+qjHwHkOxPEhlVc5B7DJwCQPgaTHfB+qjHuB4eXF9vUD6Q9+l1A+kPfrlvw/vA3TXzyg2LMbwuRYenYok99u/LHthpq6eTbuNriMF46qk+ZawS14yzNqRzR/D2ZRrSaXj9rRMY44t7YboWiWpqo2qjA0MQ+UqydfN223TFJGeOr3g/cy9z3DVbIdNqFtrcZDzuC4NzKTiNNvNjuUkfNUAhJMl64+taeL8VRLl0olIQAyybd8xbtWwjeo+PpjtnJOzB7d8ZkUZIGCe/bhFmU+RHxhB2zknZjw74y6jOOxIzxeB1A+kPfqkzy7xwHadjziYR/y813t/AXIWroucvb3D4apQ8u0YB2oY94D/wBPFd7fwGyDpbIzBKP+0/1HBYB6EnY/V9PtHBj4UzfjHBGy/aTZcq2T4KwNkx1gPH8ZLKxU1JMS2m4VeDi68zk3EPHvyQjF9IGI1POzQsIFiqqiEjJNAWSE5Gz2dsV1rK1HwjMWgjfJ2Ra/Y7VVKwjGTD1R3XKmVoM5MyMkxj3MRX2Dc71s3aOLA/iySzxQzGIF88SWQTB9xglLcr5KyoYY5SDK2/apjwKm4UOCZY68w1Igp6iy3UE6fTCKtsZDSBhKsgYStzFBdAR6pKPJrE+/HdhVJXdjkXE2SaTZ6xatrOBbljW4Y2uK9itG3igxRLTuPkSYkK8rVsyXTL9luRrVoUptWkoGVslcrsvUG04u/byJgY0rxqoVN2UUjAPgAS4Jz27Bdpx4t4HGOBi0YQBS+UQjAOMAEyAnuB2C7T5bu4OO/XsL5mAEEXTcAU/4sRWTAD/N94Im4G9fq+946iW35/xNRMpYlwxaLWnHZIzkF2HF9eJGTD4LKGOoRCx3LmlWEe5hob0PDOUHv+PpCL9Ic/m8X566KdAvO9jPankyYzv5PVjdKJkzIuD4XLe/awgxveBZnG1ExbRLRj+tGxxVXNAl7pkyQouNXd1i5JTFUHlSTrdncxx2UG7qTY7FI8jre1vAeeYLdJ5PeRyVhvNIZcxzet/obqMwzdYtzyiTloukDYRx7aU7qsRSsyDGwQj6HiYi1MSMY+cOSOrbV7IP6+eNiDruSAIsZdFyST2Jh3YAABO2RsHOPgZj4bSvUY4AjZcui5Jz2Jh3EALgnbIxU5xhGY+G3jqeF+zAAEXKAAbjwEVkuA8PUPAefgPAfUPD5NLz9n0+r5yh0uPDqdZLp8ezn5+Xj7OPHXGqbb9uaQ287MMUHwDnf4VYQwx5XGlZAUSxxcFYtpZ8mY7yIXH0bHyCUcYJZK5nlIhrT5VmmpC26RlW0NVZGZmG0rHxxq5V2x5bhtrnkwISAxg5jsP16hN5Td7jZzg+65dcPMpTmEavEVGz5QwLRJin5HvshXbSzmmEn0phB7T5w8HKy8c/Z19GNRRbDMCRCcBUP1sd3EeR3UD4C5DHy2E4HgASkgnoHsqH6x7lxGSO6gYUuQxz2CE474HSsL5oUxSC4RA5w4kKKyQGOA/IJSifiYB7QAdahknINdxZj27ZLtblRpWaFVZ63zzlJE7lZGIr0Y5lX527ZLiq6XBq1VFBsiBlXCvKkkUTnKA8my+2HdTjudxravgpn7czfHNawSzr9O3C4OsFbk2kLCWxUseTF24nCWXr3J7WrBT62u2dZFib7dKo1sLxB09mi3pu7Clwd9HlQHb1psZyv5uJ0jvXmKol8BBH1RsxleixcwmoJeHFE0c7dpr8eBBRE/U/a+bUNu61ejft9I7qdSxZCE53mGGSULkDAyUx4kjIJABGdpolQatqmnac493F7UKVIyMS4jFuxHAZCAVB2B9xUNnt4gEE0r4vyQw3DbibHlXcPFEnbZeWKYw9VBL0lS6wg1i27IlbYsnZnpmrKLjWRXKbxBdMr+aLJTbxQzt8imTeci7KMOXCwP7BA3K20dN8kmmWBjFox1BM+Ci6jkjDzpmWZYovxWIV0DOZQckK2bFZumpEECJDnt/iXUxf0WTKXbQbgIiSOlJLxxpMG4kRKAdNmV/HdRRTj0+Iu0wKmZQwgcAEhtSuttvUjIv4ezTj5c8c9WaLsgMZszK4ZqnRE4tEit0hOUxTciiiIKlAR/ciIhrw19Oaub9jVmnY6lYmnla6HAsK1gFZBHL3ljAjbpxlSpRAFjI254+wercgcp6vpFXkoCNeUaOnaPXl5ZtRm1o1hdNsm1Vls6bIqadeZ7kIt2ksJN17TPJYQrKAdxe7DcH1qS9LX3NXnse1jJAsfXpKPZuFI6UklGKy0lFPpWWk5wTB5kRMjdvyAUiqyrfzXmOACnDiNPkmVWVOdaAfiujWnrlYyyzV03TM4NAulzkFZcVGqbl7HO3Kiy6ibR4g8cnXBp5xvxzqHETHUE4iIiInExhER+URETCIiPzjrQsiCKUJHOyDyrs7bS1W5ygIHKZa0xLJYpDAPEvnDV04aKcOHOiuomYeQ5tZ9HWtVv6nSivWZrUc5hpMs00kxO49KCUmQsTLC77jL3kdC6OzBscc5r/s35J5Y5F5jfQdO0rTLWnpqHMdR9K0rTNIiryxq93UqdeDT68KxUtSSIo1IEU4JkrT14IXiy0sU+8vsS32q5TiXJGB67INGdnV4GOi8oUk/aJ2tu9RS5VXCcYxKNkjk0jFULMwrDiKjVV60d9GEReVqwQ+Q0SJM5eoR0gFiYu1RQTewiaHXl452qQRApBTbleNHAlWRQftmbwUXKSfSV5hr0sAUu1ioUxyfB2YAyYCJhOAx7gOQCh6zCb9yBQ4iYR4BxEddBWX6vack41Sg6jNRFPdW2nr03JVlsLN+qiwjnMIaOkzxDNu6ihkLEcqjlg2epyIN41QAUdEcOI8rA+31yxDpY0q1PYSmfebEMdtwzbdiwyrAUiV5JUkDz4RVZixCoDuI4+Rf7TenxDnnknmLSW9y1a5WmXULVfakvS0q1VNa8SVIexWS48WH3meFUr7JAqxkPK5kxnhnCzjKWULKBo6wR3w7bVZJgyb2JO1XL0hbpenV9MrxuWwyctMyS7WtQqbVou3MmLQHCzQCHZD9h7c9nvNSjZvi/arcMn4ijMzUXctcYw/wcqkjkezoW1jWcPRJ8mWecCtUmhRTOn0p7bHVchr7ODK0e5I211S6QlZ2LX50rYzH2PLNxv+7u2N87N0vNIfH1XrCLyBrTWHYqQ7lsvPIoIwjZ8ZuvFkZEg0IY0K+ICsnKKSaq8ezhjkb4Q25RB0it9tNNdunLYi7VeQiI9Zz0TCciKhgSiAWWJxT5eCqgnMVMBKoADzm1XKg0LkbUr2tvUuczcy6uOvYu1oqun6RTSw0NuSnSiv26Fm5JFIqtavT167ySqHEJfczb3nj20nXIKGiaVTuQ6DpaRe77po1t2pYojHHYlklMghCI5C1I+pHCpaNZpEwFrP8oZkaouMjxATONJvEGQH6aTiQqKE5XMnwZUXplUTrRt5xpIWCBO3LItlm5G9kCsWVJNNN0+rzFs7aLuhQxZjSSy1d67CWGXeY2x3JPihYsiyVcsE4yjIpHqHduG8VCs15GceqgiZlHxrQEkVpBZunKSERHmdSTPocjYWoVN0LWv4tqkfD8yAqOIutyCKRSHTSM4FNo4VbJKLIcpkCiqRIhzIlNxFHlEcsWdsix0xjqy2j45NUTKpw9bapmVRMcOJTLnZLkKpyAYCnIQpOcwmOmYAKUOjl9oDyuZamgRwrIOsWuatBBEpky2yOGKvZeJ8/wD7Ls5RiNxUEY7/AEr9sv2g6PyavKlXR9Ilmgj93pa7bnsNdiqsGLJagDNXtTqzAxOorwggCetOhYMYtB3c7PMaY6r1Lx9NXJ9U8fwMJVoljXMP5isajVmwYeZRTd07aUh2Yzp2kxU5n8m4ILtwRw6eOhOK6wNT+UUwQqt0XNIzaEeJxKeQWxNNqtyk9YdU0eQFZoxRL99yEijLgA8opAoAkATzSOTElHoR8fY2zRcyhUUjxJyqIoGUKKfAyTJFPzgCEIQ66aRDCHPygQpxDX7A2VlUyAqzkXBScRT87YNFzkE3ATcoromUDm5Q4hxEB4AAgPq1qzzxY3F3qcvRozBlEmvyCQKUBYOfcAjOHyCVwACMbsbmoCf2la7NK80kenF5HaSR5JJpJJHc7neR2YlnZiSzZyc5JJ8SJx9n/wAnXAXuav0E9h8U3GyOTuZefvWPr7iSOdO3CR0nr1B3eq5W6yivIEMCk89jVEzSLozZxNrLvgbKAe1IyFjTJbI0lju/0q9RxDFKd9UbJC2JoQxwESFM4iXbtIpjgUwkATgJgKIl4gA6pslV7wyQ604xYmbj970pSOgBTMbkEwEEjlIpUjGIAgUxunwA3EDhxAdCTfYuZG2NrmwwswYFikjrnvNXtTHH9/iFinIqSSqc5XbYHQcsjkI5aGeQzw6btBJUpAOCSifSaFzFFq8yQz19Nhj2MFnr69p7qzrnbBEuotpUUkjuQAiWN2W7KWwp1R9qMHLtZgNEoKkk7zyVtIBhzJYkLz2Xhiry/HIS0ksrLulfJd/Fh1C+jh+iH5oeGoQzrhYcn1dBWFXaw+Qae6PYsfWJwkczdjOIt1ElYqZK3L5y7qlmZnWg7THoiDhWMdmfRajKwxsJKx1SGI/KTZNd5S26YhZT9eyOz+6BSceXli1YOD3q4VPKbKOi6ZepeXWWfJRTjHD0Z9xkwzVmZaRnoevxBFCtrlKzNN6IPRI9gd/hrtbOgxWa717ECS17cBWSKWORd8E8fdJYZVWRC8TjdHIiuu4qyq6kCztK5oqa5p1fUKhb3e1EkqdRQki7gDj4WZdyOCu5GZSy7o2ZCjtWLiibc2WArt8iGrqDkyqrpvot0YDvoCxQj9xEWKuyIom6R3kLNsZGFk0i/tR12rlExeQTF1NDq1ZAdSJJIZ58gomYoptmxjIsClKPECHZBxbLl+YwuU1jHL6lDHDWoY/rgUfJmccVySXmq7e/SOVakkYgCEvR8uLLWZ1NNxJ1EUwRyb90ivumJ1xkkTwqEy8Zso6xQZnc0+h0foD/AP2w8NfHv2me15PZjz9zZyNd1WXTZdC1uxDHWnnMEr1GIn0yy67xv940+atPHKNyyJIrozKQT21XT4dSrV7jV4p2khKdRolkx3IkQEqQF3hsrjt3BHc5pE8rduBmrpYcX4BT6jGNh6y0ypdkEhJ05yYmJWdq9QT5iARyRpCp122P145yddi8dTcI8FHz+usnZdj3PbhcPYH2v4p2g4Vx5QpOZn8aVaz5ztD2uMZGTLa7IyjbUMYztIG6si4jXrt5HvhcpPVmrFFlAjINyMJFg6F7ynkco03jiYxBBJfAOMFEDCHKUSkvOYCKJ/IH3xDgJzF4CAFVTHmHmEpQin5JWelXMosTpqOelzFMsdYwikgmjzqKmAoqKqdPqKnApAMoYwgQoCBQ9r+znnSXVuRNK1yg9eeTmflvSQL6osjLWnjafURA21lVrdkhJmBH7vfEqhduz6I+wHknluf2XezQ2lmiq6FzJzXzXa0uCaSCtq/Mg1i5pujahq3TkRrR0ShWVaMUgYLNHUm3KK4SWMZmowFgIZGZgouSbGOc5Wj9ig+bJc/HiRMj0rg3KBR5AE5jnEocDnMPERy1XrcJW2p2UHEx8O1ASiRrHtGzFsQOUCiJEG5EkiiJSEKYSl48pEyj6ilANg6Iez3jr7oJABx9XEOUeIB6/nD6Wup5emng1OlGzyPX6rgQM7mJHkjdBIkZxGHUtkNjOMgdzni6fbC9DWORuZ5o4asOpvSrPJqEUNdb1ivSuVrBpz2xGLEteRIthiaUpkISpC4OrXKGUl4F4VoCRJhgmpJQDo5QOLKZaoqizWDl4n6KonOzfok9T2MdPo5YDtni6R4hmv8AhvTv8Ng2TdjcnlKaY/yML6yR62MLnNNJ3kWkiwcmJHEFJRzpBeQOevW57FxkWsSMQhZGxxTS2EW6FFFs4WVHppJIKqKHNygUhCkMYxjD8wAACI+zQbViNpbCivoa6tLQKFyq9ZfRliaTs6UYOdj3Ld43TRjW5XjIjxBggyaQ6DlFdkoczwhmbty0gixfqH2bSdS9PE+DHHsdOoVCpI6TDcGdgqElEwy5ZWAO1s4Pyb9oem6JFzryJqV80K1qaHmGili8asNd+nRjlrrZsTwzCNY2kmWvIkUk8U8ytAAd4P1YpOMevZG2sKhAJV+Clq9RMn1Us25l46+MU5BpY3jQipZ+EsreGlWko1Q9OqLx8i5XsAEeLQkhFqTkQ6kXssu3r+PiTkS3whk3INYv9XgXs1dpFpGvJlGsoysc/XVF1ORzxOsIeijSqbSZeIQEKvAqT8i3Vj3AM2NLj7xIUtaGt0A2MrSns9dcdWBnPxkS9na65joo8LIyEZI2dxY7SyeykVJlk56KrxV/MXsXLSDo0NDyE58KvDVakvqNbJxo2yHBSk7Zom2YolIq2um9cRrjueRhmlastVszS6SkaV6yjpixLskaZLN5GGjEHCswyGVSf3dgsPgUtGRhGG1EAfZ8fZVRY2jlQMcK/UPUZdowdud88S3QsQo2SQlhbtWQRQSCszyRJXiiRqk1e5BVt1FjBMqPckrzSIyh0za49sdkyXSbypZIKUjZetMsN1yOuESvXogH4tnMrEqMJuv2GwXto+ReRsRXEkrVGWJk1cpJT7qfVlFY9P7POlGRFSvmQYtNW8YQsLbH99xS+IePj7pVa4lWI2NRmr/VrKylJQjxJHkbMW7RNoDNFhNx10ftpQEmWefR8rGRtGJeMerTVQVrs/NYsNYT2OGuT6nWNCYnYS8Q7d8pXBY1yNlJxWzRks4mVIWbsZY2wJQ503aLdfVSJS0pkDHTyDrDTHF4fYdmzzb5SadWAMumeUY7ewpOFJu8yUdDPbfUJifa2OqRkjAQ6BnxqaNMjzqNGDhk8KyI0cgWRZQylt57hmiMZ6jDbiAtH0xEY0lRWIJDIrRXKC3KrUlrLap6mzIsb15I1kiv2KkkKyyRl0mehYkqnSh1qkNiGJj7oGsV0PRNst3P4dT3O3KQzutidPMGSYskhScv1dRSLxuyaxUN6QtdLrKV4rVIs1VduUFyunUvIR8jN3s0O/b2icOhW6eErarIxm1zerDUKwpzdRzLC4ZzFXsmUySqlzdKtavl2gJrL1+TcqVeYaA8cxrScB+lCTfnkLKRsrHyS8a/YO45wfh7iEV3kLFQ6UQERXcqnr1GlbvmJ/D2c+NMkQxTFsU3X/RMNL3ar1BSdfuFC1uPhGi7wsVF0d89t1og5XpSHUMq5ixU9uNwol9rzPI9RyJVIyHyHXGyyb871sk/bsoOtMJOPkFla7Jg/Zw9yg5h6hGzUvdSM52uTMXWHEjHwmuhBMSlY8AhHUsSQhZt7gBd5K7uylBkhmQJxy93lWlYWSelHLpweKIw0tslqETJWkkkEk1mVLr+8CJZ2tLWalXkkmiaVFiQcdxGWsGYvzn9zn7qFa+Ev3Jsn1bMtA/xtNRPoHJFL89+DNi/xLIx3pL0b6Ref4pl/P4R51v8PjXXTR6cL5f2D7Uc8TmRbFlHFwWKUy1FUyHyMo3t14gGtrbY8kk5SlO5GPrlkiWBZyurpi0j7K1bt7ESFcPq6eUPASD6NcU6bRfKrZQq+T5PFWfYtS3Vb4VM4Setfp9rPXXHbuNrzRK4XJf4KqWWpWXEaC5Yy5T1hZWSMiqcxkrxPQzuQp7So1GN6Qk3QKkKonynIcoGKYB4gICHEBAQ1C8YBKuik+YIBz4rnuO4xkDI8Mj1HHHappFjS5/d7aRPv3GOWM9SGZUd4WZS6pIpV1dGjmjjlX+KNVZSwmQmw3avXLdH32CxkMVdIrM18z/H2dlbrs3mWmU8oRjGFyJMovU7GVUkJdImMYR9jooD8ApNo0RQc1k6ZALrF468nptHxPfaBkmgYucV+04qlb/MY1Mne8hvYGiuMoNnjS8tKtUZK1PKpCws0nIyCpa6whUYGKevnkjCxsdIOl3RzK64/RD3jrzrn7C+4fHTOnH2+BOxyPhXse3cdux7Dv49h6DjW9OPt8CdjkfCvY9u47dj2Hfx7D0HDviPaPvHVKvl1BEdqWPuIiP+XavfP/mPkDVz/XP2F9w+OqV/LpLGNtTx8AgX/l1r3zD+A+QPbplj+wl/unhlnHQlz4bDn7vPixrZ2uIbTdtIcoerBWK/nH8CYXRHdc/YX3D46GHZ6qYNqG2sOzBeLA+b5qVDezRHdY39+HhqZF+BPiX6q+f2DiVPqL3A+FfHPp9gPGQ65+wvuHx0hWP/ABQ/J4iOsf1jf34eGvBWN6vWAfyj4cNO24/iX5k/0HDsfaPz/TjIdY/s92l1j+z3axvWH6Qe8fHS6w/SD3j46TA9R+f6cJxkeqp9LuL4aF7ddU18045W2zQyLd3b9wPnNOiFV24PE6fDM0yS1oyi7aJumapkMeRrckrDCdZJnI3xek1d05amsrdUCIdyLdg1cvnrlFq0ZoKuXTldUqKDdugQyiyyyqhypppJplMdRQ5ikIUBMYwAAjreNm2NHlqCf3PWtmsSRygzbxOJ494nyL1nBzBYHUC7Kksiku0k8pSQq5Emecjd2EE8oVamGxZGlCofA1JgKskQAdrCPEUIyNjqVkJBGCu07ceZYdsZxDYttSEc0UhSdXVoWXKtHIhDiRSO4KEAgjwbbxxlsmOQMDZJkKxf644q2R6A/NA3equw5lY96syTOsDZwQQSfxkiwdt5itzTU6sbORDuLmmCzqOeoKK6/bpVKyWOUm0UDtySLgHApKFKJwUFMgKmOJREomUUKdQeAj6zesRHXZzvk8mtjLedDspUZNbGWYq83Wb1nJ8NFoSnnDRUSm9A3uui8iiXatJqlFdi0WloqagnCz09ZsMGnMT6UvzRZi8l9vywtJOmrvBb7LMEicPNbphKWjrdFvUlDmIiVWsSa0DkFhIcpSqvm5ao+iGQqkSbWKUBNZdPy1zB7NtS0+3JY06vLepOWMXRw80Kk7unLDnc2z6qyorBlxu2scce9/Z5+01y/r2k1afM1+vofMEKRx2ntKYqd1412GxVtkGONZsCSStM0bRyEiMyIu/gAOj7P6Oo4yBwcL1KAJwE8nZGci5IAcDpx1a4zh3Qh86JJVrDs1B+ZR+gHAQMIaKOwbe91VbKJHu0Ddg8ecOJGUHt8yhPmUES8xSlfQ1bfRJBNxAP22QTApvvVBIYpgLK+3ryWG/Xcbb2sxJYMsGFoJ+qaMC4ZsIjU2FJrgnRcOykpp3Q5AsFhkegk8UZsq6wgn0ilHQTq2xkfHfCQ+Py/wAnaw+oQzzabahirsZA08DQh5lB6IQuBkJJtkZ/qBYyN24qDm+0n23cqLyzf02lzHpl6zqsQqPHSuRWulTlYG4Zvd2cqZawlrxxf2ryTKemY1kZR2wtimz5tynU6bXq2/s8TDPEsi5JSZI9RKLxfQXLawWp5JiJ0QKxlRbMamVNJXz907sTdGLbu3wptzdHtrvdZe4dpsBFw0TCzUDZrs8l7EpFNJtJ43stkkZSLTllmPTcMFisZBicnnYPBSIsDdUEFf2s9luynYJirZRjdap04HVou1nLHvMn5Pm0k05++TLAjsGhfNE1FmteqsH6QkG9TqEYcWEK1ePXjxxNWmZs9on6EN/uO7Rtq3LT9DxFZ5h+hL0Sx5MolT86dMCx923EZBbV6pUBZvGLsmsnWIy2Y5dsaSgINvQ1bnC1JJqVvBoycrsfaVyTMmhVNQWx+8qWIIZqhijmWzJfuVq8MMLShhFI87QR9bpTZ2qvTKO/Hzv5ri1X2kc31m02zXr0l0y5TWK+GEcFemJNUe7uSKVo3naArOFSRlRYQMqsu6Sm6eQEjEWr6lTfEW/bE14dKFR6hRLzHJyuEWqxRIUQFUpilOXiIcw+vXycSuVkZVEF279+2bmRUVRZR5WrVchyEOs1K6BmRUeQRMgdYBP0zgc7dQSiRU58U/yaOUJKqt3+R8i0drbnTXzhaHqdafCLBwdsdIscvfyL11vPEUUUUcPJYuKa6K5VQZehikaIuVR6nfJ375IybVQgGuFLLDEUIZhJvMu3aEWVTP8At7gknGfcsfHYj50o4L/gEjJecJiDwVGrhwo1b8Ovsr5u6rixy7o7nouqytUov1AxxlbcWpI4kUHaoMFJzveRV2riOqxo93d8VWH6vjtjOc/9wlBBHgPhQ9zgHyG1RHKjgHckBrG3K2WSUIzA8hxP11TAVNs14KA4TR4ftpVOflS5RUE3H1/iJa5JUXckUG3onMioKahjuUindAA9Aqijw6aYoiYRA4kPzEKYTk4/Iafp/Yn5QCBiZSdeMsAjGMUXEg4iobP99SckbpFUVFJqpZcNwUMUjdMTGMaVn2SCLciqh3ihy8qtcy2Q84LTsrWoHFa99lY/zlmq7quQW1ipgOimM3VM3yNHokx1IuY1wHK9imdxUkkVAFNw0KBFgLly+zvmuvWla1pnLdOLChWmNCLYoVSEIn1GISEMHYkSMPi+tgAlj0L6SLAmn2LEjqWRamn2bYAHYB3gSSKNs5wJZFznPh3JSKV+/OY9du/UBJQHZ3C0g9siQGIkmQ6Src6JX50CpmV/bTqmT6hjELwP0xHjFtot1YhECGjskUcJUoJs3EWfI0ITkWSbIg4euHIPjrIIOHPW5mpWqy6PKAJJLk4ilA8lt03dZPbinbp/HtKgnySaisE0mZZ+/TUKYDCjJNmUMo2WHiUpzFTtUi25wDkKXhx1irJsCyRMPlJJjbMaRHOi1S9ExUJaGkaUzZumgdUir6ZmnhVnZkxcOTmOoQXCipkkUkjERT22kcpaFBNF9N83UFBMsrV9F0SxLSQ/uQIbE1q2zO0pLFBVhEUIgYif98AzbXLPtEmUnTOXIIkHYNfvUoZ23bsuleOzajVVCqQJpA5L4MK7Wzvszk5YirJ3YcnYCkWbFsm1Ozb2e3TJ12bcDGTaAnDVZNwAG5jAouBVVzKHMoYFDmEBC/LVmrVoICra7LzsugJPMYis0taCpyAKq/4UcZKXmwn3K5EvUiLiDPzfuOuiQTCY3cbbPYGlOGT/ACThNnmErdM5JNm23LS1Hh3xRE3FZvBx2ACzLZYiYgKZRyOkkKpCAdRMhjnLYJgfMGx3CsmQ0VsJstftkW/Rfx87FyNBzI+jX6A/tDmv268XtGxRSyZzffgwTYCCpU+JVTEIclr8tV+TNEspb0zXXnngVcRrU02hU6YLMUKS0554t5dklkrzQyvGdhfaBxoZvZhz/q0Qg1mWrSquQHjjksXJlGQciOv7vVfBwwV3ZQw3EHA4/fkhdgqeK4+w7oslV5qTIeUYStsaNHyUec8hUaazbSjv0+3cLm6TWWvTSfbIuyNUBcs4GGjWi0gVeTmIdheX6KL9D9OgXkfKR0xNoQlZ257gp2SUKbkZLscZV1izHgAkO/kpnJLVEG4mECm9EIzDsvETAzMQpzEwMV5SF82X5rvtYygwizCX/D6RbMdXNwzTEwc7iQipGw1F8ZJJPicyUGnOv1DACbdisY3EN1b1rQ7Np5ZdV05ZbDF9qzxhR9mckL2xjeQW8e5OeLk0XRbui6TS0utXuSwafXSussyO0jhB3Zjj1JwqjbGuEUBVABI5kwUpf1oK4VWUGs5NpTOZaVedEpFWT6KmnMJKTVKsDdy2kG41e2ydVrKU++ax5rJHMI86tWk4WVUK/IObm9X+pqDF5H29ZTj5hIRID7HUYnlimzApjyrOoGarQI2BNhz8vQC50+lTDkpwUShORNYUiSoO+LaTkB00iUMuwdMsr1VBs1qOVm8nia1PHrgxUytIuDyIyrb2eOCxgRBzAJyjFc/KZq7XRVRVUL5vHtHZCqNVUXKZygYp0Fk1SGKYAEpgMmYwCAgICAgPrAeOvKn7QX7DnsM/aYv1OY+bKmpaXzTWgiqDmzlDUIKGpXqMRURVNSWWvdo6lHCqdOtLarSWKibo680aM6N02l826voYeCIq0RJY1rSOUVz4sg+F0J8W2kBuxYHseOSPyqWMcovlsVbkZ3EznGVMFyvhqUb2ewwkjkGQeTBH1qps3LwVRUn6xA1JgrF2OHaLuL0/sbyduEezdVaBTbrOX9TPSHsDv/8Am1/QFy1g+iZvxzbsVZJrzax0u6wzmFm4xydVIwpLcqjd6wetlEX0VMRT1JtKQc3GOGstBzDJjMRLxnJsWjpHih3T7RMxbMry6p2VYqQkqi4erI0PMTGMdfAi8xqp360Q2dTCTNvDwOQjRDBw7sFFcnaP2zhhMSFdQmae2Z2J10ND2CaH7IORuWOUeRINTl5Z5X0+TToU1K5NqupKsl21fezYtyjqSq89yZQiJHBUiWGvXiirxxxp7A/Z09ukUde5ydzFchqTtclv6LYkZIa0i2Qgsacu7aqSLMpsQgktM082SWUcCx0h7A7/AP5tfoqfAR48A4h6h938YdfdrJRT5EHDJ63doCY5AVbLJrpiZMwkOUDpKGIIkMAlOHH70wCBuAhpqjINpGVYwkQC01OyrxOMh69BtnU3YZmSVVBBKNh4GJRey8tJLLmBFGPjmbp4sqIJpIGUHl1Bpel2ffoj7vNuicnaIm3F8EKoXZkncQcDyB49Ec589afNy5drjUqrLeiSPeLEXTWAuryySPuCrGI1YEsQMsB9o2Sm4pmc73qjYLrou/S+YLVF0IHDBAzl3EwsuY57fZU0SAYTJ1KnN5+0uBMHTK2hljKmKQDCBOtPI47zUM9K4FZwrMmP2YOXrDcZLuE3VYLj4tgewcNLyUc2RbqSGUloiPSnJTHEedBsDh6zKpYo6JeqSkffX5LPybMxgBgvnvPMNGhm23RDBtVqmp5rKGwxXVUnh37ROTTMq1UvdpSfpt7i+izqso6PjmFZh3ztsE7KWG5/0IH0B94a9G8s6Na07Tz1l22LR6sqEAtEMBUjOO25VyWAJAZiCTgAfML2savpHOmu11jX3jTtGDQ05VLItiRmLWJlwAxilIRFzglYlYYz3oFnfJa+TzwHt3iKXmOMWGZl5yHbzec2JZyMyrYbw79IuTu2chU030nD1lFFaWcq1wCOqjB1uPCVspnZoFayJUpZa8mDtuxJRrrfiZUt/nLa25ex1Xxbsp15JNJESOpSlZ4uF9gGUwclDqNcteO32XASgam3VZHmDGsEjI8lSuPWRmDYFQs+5ZkLvl+TVulIXrzBjC0V0wNGzNQsLEQIWaqORoWRjrLW2JSp+fJRsKVhJqTkjNvJaxzEQvBQFblU+zXAbiIp8LIUBGXbUd7ISUO6mJidlJZ49mF491OLWiYeya0pcyz7mJi159tbXc00mzxsf6UQdFZNSpdNELkIAjsWAAS23qNtBPjgZ7ZwM4wewPljjk4b0teOKKCRoooAOjEjOsceMeCA7e4UA9skZyTnjirwh5MaOsOdaljbdTlKY2nV5/TZxDG8O9uENKy2TZ14RnCso+hzz0bHS3VWjllGzyeWezCrmyuJWrw9RZunEorPV6QbV5FXeUvkpng+nVeELH0A1gXx5upnHUG2r7+lqKzsvANbJIRyDq8v5t4nJoVCUrLutSpa/JOHK8KWVo0NGTrvsvqW1LAdGTm0aviGixaVjYBDzRC16OdA+gSGMolW1PPEXHJWG6p1VmlaS6cE0WXcrNo9JVy4OrNoQZSgBQTEAAAAA4/IABwAPdrYnUtTMssgZB1IwgTZ+7iICgSQrnMcg2j4tx79xjC43685auli7YSSCN70BgkSOvGkMSnpHfWhVRHWlBhQrJAEZCMrg444p8V+RL3Q5Mc3W0u6TjDbVWLUq4oUni3Iyz3KMlHxr941Uu2TaEq+nMlnipZwdokSJOpeY2aurks2RSbp1akG8za8BEeRwu+fKqmrkfckNdyVil03w81ifgK9sBqLF4+TfRrisverfIeRMLd0uwksbSsU+iIYlIcoWmPg1EL+ybVnt49CB9AfeGq4d09AUw7kyD3BRCQtqLkBaExzm5FPlTaxc+qulF4qyguVNIeUQfOC4wtboeZZ0xncfv3rllBUJ2oM1fULbT/8z0xC/wAO1ECLGfh2kN9cgbQDuc4BJ++SXm/VdRdoLVoJWmbJrwRpBArlkcFURVCgyIHJz9clvM551aV5H7O0jOyzyyZWxhiL0JXI/HEfO49ogWSQynV2ZjrHs1vaoOcf+Y2VQTFWcyk+8vM7YZiRmlLW/mEoyGlZe/vHVNiMY4/pGOK6DkK/QqnXqdBg8cqvHYRFaimkPHFcu3AqLulwaM0QVcLHOqscDKKGMcwiOyc3EAHm4gPAQHj6h4hxAQ/lDXnEO0PeGt2XZsZAIUEABQFGcZwFAAJwM4Aye5ySTxl3dSvagY/fLDzLFnpR4VIYdyormKGNUiiMgjQymNFMjLvfc+Tw/wCsb+/Dw0usb+/Dw0w4h2h7w0uIdoe8NJk/yD/CeMLOPT8QD/Xh/wBY39+Hhqlzy5ign2q4/Af4dK8PzfgRfw7A7dXKcQ7Q94api8uMIDtXoHAQH/LlX/8AUm/ags56EvwgfD44x5jz4gtH/l5fD6h8h+nFiO0AQ+Kltt9Yf8huLfn/AMy4bRGcQ7Q94aG3aD+9T23f9x2Lv9TIbRF6nRBsXufqr6eg+ziZFbYvb+FfT0HH34h2h7w0hMUPnD9P6NfDS07YPU/l+nDtjen5j9ePtzl7e4fDS5y9vcPhr4607IN5r+NKVZr5aXQs4GrQ72YkFE0zLuVU2iJlCNGDQn7c/knyoJs4yObFO7kX67di0SVcuEkzNYIis7ttRFLMzEBVVQSzEkYAABJJ8BwoRiQAMknAGR3J/HgKN9OXXqDCFwJT3gJzt4bencgu00kHPoPGLZddv5g4QcEXbHXyFNNT1tBjItHMfLVePvxFA68eiktHiG+vew2RSboZ7lUkEEyJJJJ49xAQiaaZQKQhSlx8BSlKUAAAAAAA+QNQU0Z2S1zFlyPeEgTuuQ5X0/NMwVSdJV5iRukyrtNZOE+CKrGpQTdlEmctSIt5iVSlrKdum/nnwny3oIPo9xdeQecfaPzFqGv3ZNC1OejpMLe7U44li/fRwlgbTl42bdYcs4GQFjKLjIJN26HyRy8umVjremQXtQkXqzPO0uYephlrqEkRQIlwHOCTJu7lduJk+Pjvd/h/mPq/xD/u/wBL4+O93+H+Y+r/ABD/ALv9Q36CD6PcXS9BB9HuLrl/+OOef/uC7/hg/wDw8bb/AIK5I/8At6j/AIrH/wCfiZPj473f4f5j6v8AEP8Au/0vj473f4f5j6v8Q/7v9QHBJRtsl7JAV6WiFZKqpsRnzqOmrgIU8q0WdsDvGCLlN4cp0CJOQ6gsmrpudUraQMu1eJtpEbY3aP2CyiyK79q6E/RBGUWi3YAQ/KQyKzJNsoRM/J1QKDrnOmbh1QKPAYJvaDzlXbZNzHdVhtJXbBuCuoZSQYlX4kIZQWBI79gQTCeUeRsHZy7SkxuGVafbuUspBbr+TKVbAYg+XjxvHx8d7v8AD/MfV/iH/d/qu7LWc83X7dxVrFcr+/nb+o4wjYYa2vIKpt3EUni6Sy3fK+3Yw7GAa1tVKJttchZRNu7hl0FFnz9w6BdVUSLTtWavmictruOs2NKnV8ekKsi2fFvkk8tH7SqKSa53LADCc7lIBcJtzt23SIYqaz4VAE2sLkjbYjHWer5KrVgdqWSlR8ulFR04srLsF2sk2ctnHpRRVRvMPPNyPXQxx15cgt1VTlKYUhO3VdNzhrlxlp6tzC9pcw26wzVnhgvVpUs0ZmkrCRVlhsxRkq2UTJcltoBxY9B5ZhxY0zl5Kbb2r2WAsRSTUZ0avegCzOGMc1aWQZUB2xtXaWyC1+Pjvd/h/mPq/wAQ/wC7/TCT8oJvQho93KSW4eVasmSCjhwufH2IxAiaZRMPApMenUUObhyppJEOqqcSppEOoYpRFbHF2i7+pKxYtSx1jgyNnEnGJLHfshYP13yEfIR0sLRmk+QWUjnaDlEUG76Pdtzpu2hGriMeyW0yrGHJZaklJtiSSMRKI28IsXBUUnL2tvWTiHM8BIplumwllmkyz5DEKEpFMjrFctiLtF9tT5o59sX4qcmv6gm47pCq1yREqdRmRjCU+KMfu3J6ZLKckHvHqPLvIlTS7Oow8v6fKI4z0QWsqrzFulGjjrBlxKQJFwHUBhjcMcFi0tu47PtYaK7qMnTl2rj4GctDYicRNfq8DHN10mb1FtlCJp0fDQuQp5i9QbvU4ueay1Zqkw2RWgk5CVYIWhzvrZq2ZoJNWjdFq2bpkRQbt0yIoopJFAiaSSSYFIRNMhSkIQoAUpSgUoAAAGtdrtwg7IiQWLoiboQHnj3BiJPE+QAEwgjzD1UwAQHqoiomACBTGKoBiF2nWXqV/Ub9gyalPPNMoCKJmY7EXsAin4QO2Syj4zlyWJJNbQV69dStaGKFGZnKxKFBLEt5d8DOFBJ2rhR2A4WvDCIFMJQ5jAURKXjw5hAB4Bx+biPq4/Nr3S1ruJ+NMdwMnYR4Tj07KNE3EIWMWMUFk+HACyL/AJSKuOfiPOggVJAv7WACc6YrKbDHQ8XEIghHMW7RMAAB6SZQOfhx4CooPFRQ3rH75QxjD846yWlqRpXZdmdqDwRfhT8QPrH/ALmLMfM8IFAOcd/U+P8Ap+HbhaWlrZccYvyHnOyP61jxWNgYWB8z+GWSJ1hISUPBqPBcinAVuPai0aWq7Ak2KvIwq07EJVOLkoiwTh3BJWAg7ERxNKSFwAo3O7HCIvhuY9/MgAAFmYhVVmIBZLKkKF3OB4ADuzHyCjzP5AZJIAJ40SZjISUYOmk+wjH8YuioR43lWzZyyVbiQ3VI4SdEOidISc3UKoUSCXm5g4cdanhzFl3sUgZ1snZ3GnqtnJiq33HN6eY2wawkG6qoGRmCFaWCgX1y1cpukHcRGY3yUeGkDKJWCMiDPAWWtZpmwPAFfVaP7mxsmZ5dtyGM6y1OGsUIuumYiibpXH0e2hcYg8RXIVdq8QpSDlksAGZqNwKUpTRaM2jBui0YtkGbVumRFBu2STQQRSSKBE0kkkylIRNMhSkIQpQKUoAUoAAAGtjVtPp7iSpZsiVTkGKSWtED4EkRyCWVSPImHw+JWBK8aW1ZWypjMEew9syqkr4+wMpRD4d8v54we/HPFmPct5SjbXkeIxbl7PxHD60wCtjotsrlGxm6r1qZsFSt52FI9kMSwZD22snUaLTbFm1KRaNkY2eSaRjWQLHM4XyBum3MZYgDVTKGRIfItXO7bPzV28YbwVaYMz5mYTtHhoqbxm9Yi6anMYzdwKAqoGETJnKIiOrBPK9uGT+u7Xao1cIt7S+zyvZWvLyleqVWt43u7W0JpHD9sFootPwaD1EQFBQV25j8Fk25grO9BB9HuLqLXebuboZa0lXXbcUdqt1HgAidEdJpoGKb4mbZJ0g20s2H6gGE2qLD5H0DlnU9LlfUNCpS2alx662v30bzJ0oZlLiOVF6kfVKFlVdyBCcvuYwBkejssrTLCwXGGpZ5iPIikD2uYoxLSlZFu2RSbtGs8FNo8CSxtGbdFJBi1nSyLdkkQqbRNEvq1POPswZZxM8TkcXvse47kUm6TVN/Sdvm3WrvSNkUBapIFcwuKWSxUU2xjNyJFOCZEDCkUoJiJdfb0EH0e4ul6CD6PcXWgXnLnNWZ11uyrsQWZYqoZiowCzCAEkDsMnsPDjuX5V5SkjWKTR4XiQMEjexcaNA5ywVGslVDHuwAAY9zk8TJ8fHe7/D/ADH1f4h/3f6Xx8d7v8P8x9X+If8Ad/qALAtBVWLXmrFItImMbCkRR07ORMpll1SINmyJfWo4du3CibZm0QIo5dulUmzZJVdVNM0aTiN5tLMh63IMccwbhHqDMz0aR3b3aKnMJVI6Gf8ALGVc5kegsgvZmc4/TFdVpLVCMdtBItsKvNXtAtnMev3EiBw08qwrCpHcgsIGLMMj4EVn7g7cd+NTd5c9n1Bf32g0mkYZSCMzvNIM4yE94AVcg/G7ImRjduwCTFo8pjuvp50G87uXlEZF4UTMIRljfFkvYZIoCYphjK9EY3fTckBTEMB/MWDjk5Tc3DlHhiT+Ua8o5JMlHdbtNzBLpGXbu7jWMD1Zo5RDmED+aM6NYrO0PykMYW7+tNXQcyRQbmMc4JCBToN7Up6yyBrTKy0XYYNk3dRcsk3dui2aIRbsGVjZTSBGjwiz+PTOhPISJZEjwWcL6KUg2sc5Yym0HfvlCmId25OQwcpimWUEpg7DAJuBg/l466CLmrX6yxmTmDUb8jIGcs0cEKsR8SCJII5RtORuMzhgNyhc4HKWdB0Oy7ivy9pmnxK5CYWWxMy57OZJJni+Id9ohUqTtYt48TnWd/nlOLywjpuH3TRFaaSziVbJwll26URGZinEO+XYPW70ztOMUkEwWbnWYyDSMat5WOO2lGZBZOkjhsbjfn5T6n8zmyZmaX+DSAVHkpQse4thJ5kj6uZVKmzdMlCSzdsXmWdHY2kJVRIpk4yBknQpN1hGnrNGVlgEjLvTt0U1E0GqSKbh2+dO1ziDZjFx7Mi75/IOlhEjRhHt13jpY3IgiooPDWbp81kadQUkHrppjKvqH6cQa6Q8pZ5+VIJDnO5c12IcR7OEZnEySjMq9qWmFSGcElIaFXbCg4z15x5inWRn1GxFXJIVwYU6YwoAR1iWWVkyCSOoTkNIhz31h5X0SF49lGtLMMFo2WVhJ3JO5GkaKNXAwM9PGCI3B8DYi/KC7zpqOZS0XuJkn0dItUHrF43oOIToOmjlMqrdwicMf8FEV0jkVRULxIomcqhBEhiiOIue8HdzkKpWSjXHNL+dqtuhJOu2KGeY+xILWThphmswkWKwp0EipE3LRdVEx0VE1iAcTJKJqAU4DDA7ajO/TMvWNxN/aLTkitLPmkJFY5Sgmcs6EyjxdpAvqc9PHmfrid49TWXOq/dqLSLxRw9dOHS0HS8PlOFvytGkLrkiNO1ZO3UffW5sfTVfnXiBWq6kVPwquPGYVhwuio7XhFGiZ46RjmpUnU2yn3zKNW0h1vnaSSUV+cWaNQzp1l6chjXv3HuRVnA/hjLs2CypgHHTLp3JCRxGxyaqysVR+i3UjDnIJVvfVYKSMguqqMgMwOM3dbNczP8AJWPHFPuD1V1kzFSjOt2lw7OBnlkhlklhpt8MJhA6/wAKoloqSXcgki3C5w9ujmZDtYxNZQwdc4mM8wZcwblan5Kk4mLukDHgtWL8+pbZ5F2CVx3MLN1ZHzukOFJdOZk6q8ZtLVFPoGYUnHrllIVWCq7ZtcZRw36DqZcIK/VSvXWrSCUnXbTDx85DvkFCKJuY+TbJu2qnMmc5AOKSpeoQDmFNTmIYeYo69Jcg8xvzBoVf3yaGTVqSLXv9KRG6zINsdwIArotlAGZXjQrL1F2gAZr3XdPr0dQnWokq0pWMtUSqyvHG3cwFiSrmFspvV5AyhW3kscbbpa+HEe0feOlxHtH3jrueNPsX0/M/rx99UyeXD/es0D/vxr/+pN91cpxHtH3jqmby4RxDazQePEf8uNf+Uf8AMm+6gs//AE8v9w8QWUX3eXt/AfM8WH7QjCO1TbeICIB9w7F3q4/5lw2iK4j2j7x0NW0RUwbVtuABw4Bg7FwfJ/mXDaIjqqfS7i+GpU+ov91f6DiRHGxPH6q/04e8R7R946QiI/KIj/Lpl1VPpdxfDSFU4/8AOH3AH6A07h28eh/L9eHmq8txtpWynklpiyMUMrSMVvIizX46YmFvOZGVRQmaXU1gH9rWb02PWj8gSqCiYlCclMcvmDrrxEs1KU+aclrYzoz2XjWqUvbpdw3rNCryqpki2C6TXO3hGK50gM5RimqhVZiyv2yThWFq0ZNzpm6qEYsXQz0nHfwTr7aMcPV5mXXWey9kn3aSab2x2iaeLytisDxJMxkkHExMO3j8zRAQaMSrkYsU0WTZuinV/tO19qOlfQ1RyLeqIyzshw0FEHEncd1awcxL5mMSkeAPHTcr047F5bc4/cU2VwCO0k/jEv2hCOo3j3CKwKvxoHoT/sh9weGl6EH/ANUPuDw1NfoIPo9xdRffbhD1FdrBt3DJxaJMvM2YqqFOnGtDCYgy8skkoRcrMhiqFaNinQWlnKR2rddsgk/kY7zTJRjhjeWQbI0BZ2PgAPuUkk+QAJJ7AE8WuuoK7BUJZmOFUE5J9O/GvOIxBqiq4cmTboIJmVWWXOmkkkkQomOoooflIQhCgJjHMIFKUBERAAEdRaEhH2u9uaui/BKu1tsmNmMTlKlKvnqDZ82juuduXixaszoqOlGblZu/UfLRbwpQZukFdFyO+b1XIdYybcs7uYWldZtBxeM0oFs9dWW0zAJRoN2Hmyb2ekyuQSZr+gYOE/wUWj2ZWU4C5dt4Xz3fWmF8sDJR8lGQS9sqMlNV1KVWiUq/Y7AwHhNRaiiipHTJfrGr7uV4gyXfIySziMePHDOZGK0651F1qaZFK81yvKa0gimD9aNgJYEVoRvljiO9mh6wjDB9w6ZJJrggVpLDCGKGVRNukT+zbOx2IkOxHcbQJNhcgptO8DgsFMYVeHrt7Y4zI5o0zeZV5PS95Qjm8y4PNvHB1hkHCc85OnIoNuYWrJicAas2YEaMU0SFTAui4SwRN4ZhVivsv5Iv6slIC/M2tDoXUYV86FYXIxMUKZXEW1crLrODsPPHSXnBvOCjzmFQ4MUryg1mj6OxSu8ClkDISTt84cLwqp6vV49io5FZg0UXWRdg6exxFFW4rtY4UVkmjQAdOlus+V0G17xtwGQztq6yl4ehNZhdYigUxiujOIxhkVjGOpMyDp6u0XZFFPmexBIpyZyBfN3DcVAIPS6D7MOdNc1NeXVm02pPqF6tWdb9qKW5I7BlhZ60MNnVoIxEheP3qCpD0yGyq73Xh+cfaRyhyJJyU3MKarTtc9zanT5HrrpOp9PX59LWrJrH0dMkHuE8Gm++1Tql5Jnq0etH71OhZVN0VrudPqMKhI3O4RNRYnUMIKyz9rBncqJJmOo0L13KR1FRBMVDptjCqZIDAQeQwG1VHk7fNZ3OVHsJiesNbZiZtGLMnj5Tz5nLzs+oQwkfNnijd0RjDNeJE0CPQF0uUVTqEQ50yBDsLh+13f0jPI1q65MXj2jmQm7FLkkLA0jI9n5oR7Jzkw//AMTw8c0O9YEdyUo4aNW6r6PRWXKo8ZkVlolQwLTF2bTJ2ZVJt703SMhTMEx7OSXi3CYHKize5DuQQlSIsmZIoqrV5nZIdZBwkZlOLKgdIl9x+wb2dezOOW17Q+ZJ+ZNRijVZNF0mKHT6FWSUdVY7Op3rlSlVuNEu6vFY1OG5PFvlqUZ3KBei5X072je1OetX5S02PRqNiR2jvSw39Z1GxDAwjlmq6No9DUdXs0o5SsNi9FpL6TWsMkN/U6ilm4HxC+ZeaP7NKx9ijsfKW1GPbyziMAHs2q0jXMgu0TbrAUpWQgvKujrLRosnDg6pCuDmBJIpJZxK5mcQ2pSXyCa2ppWBsCco+u73zebBu/SJItLC2rcm7SsKsI7MgHGeLGuWjkwqNkXbhyQqJNyrc7Vm4RthpsbScTVKPe9cL5fJuXmr9OrFckcNl4uXiEIzIMusmZhOV1w6w/SMYQUBJ+j0LHbSkdGeuJGp8dE3eOlbhT8bUGwRjaSWrb3MWfbHV6Bjtq/j4tm8cIwVCF8wkLdYW5HTCUkn828yVdpVN5EL2Tzgzx+eYxl5507WBY5f5U5X0Ll/l62rV5zF19Q5g1qvXRZoDBLFp1m/NBmKF57en8sW/c1jUfSQjAnT0RZ/Zg5b5T0Oxf531jmnmDmD3cRG1PNp2iaFyvetzis4s+8azR5Zp6vA7StS03Vudktam0kbDl55c0pZ8jbLDvoxjYYyYZrRT8hlo+Vbu0wbLlIodJQUXJTgUTJLJqIrEA3OismqiqUiiZyF3KMyBOGIPo2zOHSaPKBuR6V6RMDc3KBucyxSgPA3KBvl5R5f3Pqc7JpCPUxrbqmymKzYm1Gyhb4tGVqLKTY1h0WxqNL+savNJyOiZVKFRe250zjivItgdJBqDYrchEA4l68i42QRFu/j2TxAePFF02RXSHjw48U1SGKPHgHzfNqqr91K1uxUlqiUQSugd2ALIDlHMbRHaWQhipbsTgntx48u6fLRu3KTsyyUrdmnKrxlHEtWeSCQMpbKsrxsCpGQQRwMTfK1sQTBMzxo5MHH9sXbJCoPrEeAikKQDwD1esvHgHrER4jpwOWbaP8Az2AfyNPFQdTiGOqCVTrEpdWTWAwGKsnBRiaxTgPEpyKkbFUIco8DFOUwGKYAEogIAOsM9xDQn6orLxT0hxEREGk/YWKfEexJlKIJAHsAgB83DhrEFzTictTIz3yscR7/AHblGPtz+HGPsmA7OPxY/wBdpPEYtcv2VI5RcIRzpPjxOUUVUjiXh8hTkW5Sjx9fEUzfyfJw3NtmeJMmAvIl+krwDmK3Ogunx4evgdQ6BuHH5OJNO3uGaouiRBi5mocpAEAO0fleqjxERETrTaEqqceIjw5jjyhwKXgUpQDEEwbFoEUFK0WJysYolTGSJCrIJmEQED9KPiotU4hw4cBcAUQMbiAm5TFGk0iUZMbxn0Csp/ERll/r9/CYnH2/iCPzwf6cMprMaqyJ0YSOFsc4GL509MVQ5CiHADJoJiJAUD5QE6ihAEA4kNxHheTssQi0dteNjxSvnCbtrOPnzgw8yq0w8ssw4mhWUH79RQkso8SE6gmOPIACPq4BRMfBs6Koinc4sqPH1Jnqro6nD5gFULOQojw+UekHr+QA1YZ5PW92uuZJue3qVeoSFca0lLKECsJlzrtnLqdSr0m0aFV5QZtBEjZ26ZkFduLtyV02FsuvImerKtJ4GSm43JiZ12yhmRAVOWkUZK78gAkAbsDz4wrokMYZ8gBxjwIJPbttJx+PFuelpa/JzcpTG+iUxvcAjrW8azjmfyFZJ/O25bOl8usxKTp8T5Uv+E8ZRDhcCV6lVSuvY5vLmhIdAiTMk7ZJVp1bDYnRHM0/bsY2L88Si49Fnp76EH/1Q+4PDT/FEIR89zVZU/vyXHcjuAsxFOHEDkfZTsqKYgJv+aVNqQhA4BykKUvAOHAJc9BB9HuLqTU6XWuS/CxWPbDGueyJEoUKq4wBu3MQPFmZjlmJNu8u2IamjUI1CozwLPJtBBeSb94zuR9ZiCASc9gFHYDiFPQg/wDqh9weGl6EH/1Q+4PDUxqxrRApjLLt0Sl9ZjKKokAodoiYwAH5daC/yBi+NfJxTm9VY804ORFnAs5dg/sEg4UEQRaRkExWcS0m9cGKJGzJgzcOnKgdNBFRQQKOGuku5wkMjH0VSx+QU8beTWK0QzLPHGPWSQIPmxA4rZtt0LZMpSM44ZSz+DpNuf45pqbCObv46Bl0Whmdqv0y2M7SdnXUsRHFCbvWcdMOa1HNlJVEsfCWC5PmWecOnLs/Ucrqrn4AHMqcxxAA+QA4iPAA+YA4AHzBqWYLaLuglZ7ID3H+3vJ9kqU7fbFa6y/l4+GxrILNLYuSyS6L6GyzNUOVaLMrNKTjRrxaHSdxiMe7SWFVws2bRNeIW7Ytye2w7lPH9ooN+c0dfIIRcqavyrRGuknG1fYuFpirzs7EmNLvzSZGAtHjpJM0HIISSke5cwyMrm2adjvHDCOjViJASRCwhROoZJYuoWjfuWlO1cysQR1D8XLQ6rRnnYm7FLZsSkYB3HqM2zpxSAYeMYURDc2I1BBKAYjmtmvba1XCPspWcjWFF2cvTp9oDdmo2aO0jNntSkI0FFXKzuGcMfSZZ85yt5NtOosyN2y0SuK+vTlgvFlsNfjcUO4hsWLnZQLDLWMGTmvT7OPYTMFPVqOhUZRha7BI1+Ydx8m6cQIxkWzlYgIhzZ0nzaYiUcnkqQfGRrNRjXbmOdX2w/B1aVZLqtn0VENoiVn5t0xcIHTXbP3MZDOYiOft1U14uRk2kon1DMuiq6l8T41nfQ55Wj1ly4rzRmxr74Ihm3kYBnHc3mDaBkWySL6FRZc5/NE4xw1K2A5wQBMDmAWQyQRPHZsRgdSNljSKJHQBEMHXeKR1R2eRWO0MoEiu+0AoDPNHLIkkELkhXUu0kjqxLOJeksiKXVVQqN2GO1lTcSGIydTxwVCUGwPnLm3XNugqclhlSMyPI1sbgVVnW2SCaDWEZn4pprN4pEryT6bdSXcyjtEjkHEHXHddtE3Y2Vvu7ptYUlwlKrPWV/Zqt56qumsnIRUbYTyatdUbEBy2Sjq66ioNRB4fzuKcrMYdaM/VpqzC2IR5XzmSZP4WXaWGCmYp6oylYWfYFWKylmioAo3cKIlcLprsJNrIQ0o1XcR01GSUW7dsV9ueLEcOVlyFEhVjiqJPVwKc/AyhS8BH7wFBMBPXx5OHEAH1BC1l+mWWxJ1JA0U0RULH0gQ0YRV+AKD3VQq9JgCgGQeJRAm/DQx7EIkikyWk6hBEhcsNxY57sWO9SQ2e448RdOGy3XaLKNFQMJiGbKKJGT4j+5IcD9QAAPUHE4mEPlMI8RHxy6cvF1HLtws6cKiAqLuFDrLKCAAUBOooJjnECgBQExh4FAAD1AAaYOXjNkVFR88aMUl3jGPSXeuEmqBnsm8Qj45qCyxiE671+5bs2iXN1HDpdFuiU6ypCGfLoKNl1W6xeVVFQ6ShePEAOQRKbgIeoQ4h6hD1CHAQEQENYmDjdg7ScZx2zjJAPhkAgkDwBHqOMjIztyMgA4z3wcgEjxwSCM+ZB4Zt3DR47kY5u8ZrSMSxYSUlGkdIGkGcbKOHjSPfuGXP5wmzeuY6QbtXBkwScKsXpEjHFm56RleTxyqzjLjmDby+kgI7aqx2ZaPFLLKCVKuW4ww9yZRTUS9Fq2Z3iKcWeTEhyC9mcgO3ZUjrGeK6AmEpzGAtt6yC5k1X85cGEFAEBZPzdpW6fWk1XiEQ0EVDgsrIz8hLzMk/MKIqEUYMhQBNiCq044DxddpR9btxNTbgymm6dFXwsu9UBm0uLSjJ3J3JOlVjJqLI0zJDS+TtJbyyiCqLqEEt6riD5krVJt53XJOrRaBrsN1XkkqNWir3zgqubTw71Ax8RrtukUYy4gcr2yeNFrFaW/TMRRUnWeWSBQdzGOFJdrHBOOsNi9/hDyRhju2ji97rH9nu151VPpdweGtFx/fITI9OgLrAGW9GzzAjord4mDaRjXZDHbyMPLs+dQ0fNQsgi6ipmNVOK8bKM3bBxwXbqFDceqHs/ODw16rVldVdGDI6hlYHIZWAKsD5gggg+Y4rsq3mxGPsx8+44c9VT6XcXw1TT5b45jbWqEBh48M4V/h6gD/0KvvZw1cb1Q9n5weGqbfLdHA21uhgHD1Zwr4/Lx/9Cr7qK1/9PL/cP+vGNbBFaU7ifgPbv+vFhe0ZQA2r7cQ9Xqwfi8Pl/wAzIbRD9UPZ+cHhobtpBijtZ25DxD/kQxf84fgXDaIXiHaHvDUyA7EwDjavl9g4ljYiNBtP1V9fQfZw86oez84PDX5MsUoCIiAAACIiI8QAA9YiPD5OGmvEO0PeGoZy5MTcgWBxRSXy7C8ZPO/YIyzEwA8p1LjStfhzfkzcqnQcQLGRYxVecqIOWhb3ZKa1kUDRrx2onFanjp15rU5KxQRtI5x5KPAerMcKo82IHnw8FmIAXuSAM+pOAO+AMnzJxxHsURXMmTJLIyxRXo2PlZij4yRMAmayk8m4PH5EvxCG5Sn4vmnwDrLg6JV2rCFt0lGvHcHeyamH0D/2X9H7dSTXKBE1OAhavX49vGQVeimELDxzYolbsIyMapMmLNAomMYEWzVFJFIDGMYCEKAmEQ46zXoEfoh3+OvOmsNY1jUbOoWAS87/AAKe4iiX4Yol+xEAH2nLHuTx2NSZakCQoy9hlyM/HIfrN4eZ7DOSFAGTjiHPQP8A2X9H7dU1bstvWbKNmG5ZsrLayXChWlo3dOS11FzIu6e4ax0RDvUJyssAdyUukqi2Tdw1oj4982hoVi8i5trAJxDSZuF/HoEfoh3+OmTxlGMOJZJ8yZ8SgIprnE6xin9RBBmiCztQhx+9A5EDJ+owmMBSHMXjOZtU5Y5U0mxqnNuu6Py7o6Ltn1DW9RqaXUU/WCixcliiMrBSEjG937qqNnB2NSW5bnjjpQzWrAO5Iq8Us7scY/s4lLle/fGMHByCAeOXuR3SlrlEZnqzmIuVg87awVfbmVTeMySJzGTEroUnQrIoMWqayZuLrriqRFu7cgZdV0Aq28M/ZmO5n7pXbZem1RZuHyikDCnl4CpRTtRBJdyeOgmx20M1XOg1ScP3aH+EKoomXdnV5QDq9yVhHAeQXTORvOFo24TTBwl6Nm5dEK7JimRcqarVmtGAhZHjVYUvN1yN5ZumRuoo3ds+VwdPUl1eKncboxTCsRLbHjIh26sRR6hBJQZZQEE26xVXcJGNkEXiC5RJ52+mgdOnwqODinInB4UPKfNH7dn7N/JfL17Q+UuVufPaLzdNq6m9zPy645P0jR9MlZK6xQ8wapSNy976jWYoqFXTxT1OwYsT2G6UaWfyZX9oXL/NdHmlI+S2rUqrpU0LnTS63M2n3bClJmsNo25nr2qzxxPHqKWKtzT0DGORI5J+pxKN3jZd0q3KIiLUoKrI8hgWUUEwFTRTREoKKmA/L1CkKI9QySPAxlBJqbKrWyxCR3zwCLTD0vFZblARaNzchiRzcwCbggkJQOqJRDzhxzKm4gCRSdXO4jY1t73Hyk3JZKxZVk8rz6K6kY1xN5pV5+Heu1xXc2TINniypM5Z4HXMddOfGUTfquUlA8yKoiu1q+zH5GjNtXnLCz2u5UjMufB5szfSdAvaIQM3Hmei5OSGibcudOCn3DUpUOo4kFagkdNymCSZ1Wr1Jt62/ZN/ay/Zpi1GWldn13k7mG1PBpenjnetVijOozxXrFmCLVartQTU7NXTZbktG/8AReq6bpcVWO/QryzKJaK9umm+0X2p+2rmH27c+XdP127Z5b0nlrlLRtEikXR/Z9yhppWS9R0aGzJNZki1rXNRe9qet9SRNSuyGtWlepURVDvEWcyVG00X7qNfPlvFdPUTTVxVMTEtHVt/H+k/Sy6R2UU+YNHTpR4Y65TTKMpGrrg2LNxU5FtQiFZhLKeTcvNerMU/205PxldV8qGdzMnT8zOXsEpj6QeEK2i15q8tZ1Nk2iUny5HDYtTCWcJQTB0re0hmJJCOBbIkNkrClicVTOGK7rjCZbLuG5hmopytGOBbLGQUWj5Vuh5nLNDHIIovoo71i4JyqN3CqR01DsWEvGSiXXj37V4nwARMgsRQScfXwOUB5iG7SnKUwD6hDjr6S6ryr7K/azWpXrtbReaIEidtPsw2BIqRWH3zSVejIu1bEiKZ5ogGmMSq8h2YGh5N9pftE9m01t+R+cOZOUpLrwPqEWj6laoQ3XrR2ErG/URxXt9BLdjoi1DKIzMzoA2GB45qw1tVw7l+SvmF8/0+y0wstDr0ug1LGcjkSWjYttHNiSITjrMSrqns3jyVbO1U5Aq9xdNVVEJBrDR7FVKG1E8rnik1h6vO03FlV8/bpiUt3zeePzLZE2qSpvNEAhLDEx2HmDZg2BrHxSUZitk4jmLRs2QeHOK6zgN390VcvFImpsBnHyfAq73mEsOzMYpxAqzsnEFVOJADkIYiRhOIA46iaqZcWrUFHYnnMgTAPEmhTOBjW51UIZoRMoj+4+9VWEC+riUqaiggBFBXAeBuX5b9i/sz5WkuPofLi63YnnllsWdZsyz6JVcSNIwWtJ/5WErN8Kx1aU0saKIzJGAcdvzj+0h7Z+eqmm09f531Bk0vT4NMisadFV0rU7VaGBYG+k9Y0+GDVtTewFMtr327NHPYklnePqSMeLS9kGf5rMuYM5SdolzysrbIupWFByEWwhGrp1W/Pa/MKx8TFtWMcwj2cW9psYyZMmLJsxaM0GaDVBsigQLOdc822HMw0LM0Faa7QbJYKuhCTlNkEK82akfLsJx3EPRdQ8W4WZoyCjKQgmLlVoDlJ0LI7o5EvPDINXF16mc6/HtPPbPSM10xuQC9dzasGZZjI1qYwCIEcTgVBaCIYQKPAAkzcwgbl48BHXkP208rXNO551O5SoO+laoILlK1Q096+nTN7tClxKMagr0a1gPFlSQQFfOHHHK6DfSeggmnDTxvIJDLJmRizs4d2c5YvuJySScdyTniatLUNRO4jBU2qVtH5bx+d8cQD0a4tEQxlSCI8AKpFvXTd+kbm4l4KNyjzlMT90UwBKzSVjH6JHDGRYvEFQ4prNnSC6SgfLxIdM5imDh84CIapySGaI4liljPpJGyH/3Acb5XR/qurf3WB/oTw/0tIBAQ4gICA/IIesB/Lpaj4dwtSLtNUKx3t1g3NylntuWXWRw48OdxCX/DDxkTh8hhBvJShw9fEoFNwAeYRCOtZrB780VvN25LgIlLOxeX6iYfkA/ndQRtQJCPz8fgcKgF/wCy5v8Am8Qy6X9s49a1v/21ZXGfxUH7wOMO+M1ZPsaEj/8AujH9M8XrajrJOR4DHUOg4lCP5SanHIw9Sp8AglIW65zyqCqycLWIg7ht586SaouZOTdruGkPXYBhK2izykJV4WZmo+LNxW6rFW28tQiLrYYZneMmupSMxnVpidi6u3ssjDItHEyu+tE+s0rlag4Bo/av5qWmHqRxQURjK/H2K1yUDWZnSMW37AbGWc3q27kMS5HypNMxZvZ9rfYRvXoCNUVSXUr+Oae6t0+2pEE4M2YGmQYvXU3bXUVEvrhNTziHhBi546z9MTvFIYmz0wqN++KkqcMBhY1YFWfzYFEBZXMehLd8AjPmSR8PbP4n0Hp3OARkd8SeTdm4OmMG973DZJibA+krFY5uuYzbY3RpsdIWywydnfxcfKXDGU5b5dNg8llmYTjh9CGlSIFfJ16AKv6Lazoz8nzgYxSmskpmG3ui8BM5kcz5HgE1TB8orRdEsFSg1Cm9fMkaL6Pr/wCL9ReBXxuR8ezHL6JvNRk+YOJfMLFEO+YO0Og7PxD2h8utlLKRhgASyLEwCHEBB23EBAfXxDgpqSS7dZ2YyPGzMWJjRYTkknxjVWI7nxJz554lEsuxU68zIihUVppGRVUbQFUsVAAGAAAABgeHA0RuyTaZHCmotgHGlgdI8BTkLnW2V4lSGAOAqFlbeSakQVOAj1FfOeoqImMoYxjGEZ7rlEpNPalY1SoVmtMyfuWsFBxsU3Lx5eIlRYtkEwEeUvrAv/NDsDWxpO2q4iCDlusIfKCSyagh/KBDCIa/ay6LdMyrhZNFIoCYyipypkKABxERMYQAOABxH16xnmnk7SSyv6B3dvyYniPAznAz64Gfnxgbhba5QapZLvb5dlAVWoQUrZbHNySxW8fEQcGxXk5WTerm+9RaMGDVd04VEBBNFI5xAQKOubbHW2Sw+Vc3KZ53M5ItGQ8W4+goyq4yxUhWVnVeeNoaFmLhLNalKmaSSZn0zFxMvFXO6puDOkIi1ZEeVJg5A9WeJoTvvc3CT283KtK2c7X5SCttWdzib+13Bm7PLUm3WyvNwnmTd5LQ6x0H+J8SOmzay5DlYl0oExkltTsYRkgnYWdjrsiZGU7HEbJ8C4+2t7cQaSOcb1EWSFxOW5yLduzJKIlVsWUc65XshIhWGjIismlZfIdtdqRDdhLS63oiIhmkc5UJFbunXsV0jggTOp6mUjhjKqTBW3h2dw4IXqFAWLKQsSscqUkXhMncrqWBQ5XYSG3YwCpUg5OSB3HnkEMp4o1u+ykIi+ZjrWK3s9ki7bYckVRGElXlqs5Y/IkXY8fEXuFSBrcb5O1aPuFfaWtyVvKlcQ7RzYIRhESbqux0pMLsYZjLLCyrh6xbPSpysYsZtLwj9JeLn4V2Q3IdnNwMmk0mIZ6mYOCjKUYtHaY8OdEvENGZjncPQdqJpHEL5Bjm9oyKFstubcOW6QyLJX3KV7mE3VgWtCd0r1GknUg5kXjlVOda2K+x0PWGMOxn7aDyOkkorM52yTtRvNQeXPI77BlivsWi6UrOIVcVWLIN9k45U6K0KRxnONkq3BYmlJlqHLPNYljeJKjEVIss1s84ye07Wdf0itdlaNrtaKWpEyGf3iqImEIXqLtMyxM7ys0kcUMgcGV1AdUwlnaXpHM9apVP0Hqlg2ug3T9wuGYtZD9KUosDzRRBE2S2J4hAojjMkkTSKZAGj4mwo3iyTruWTVrMjAViNhYQqrpQzKTi3dicTMqYhxKzbjKIykU0EjZM6ypYhNVy4EOgghuAmKX90YA/lEA/To28Y7W9mOV8PQGfYZfIVJx/Lwzt9LM5jNOR4aPqz+GkHkTaIuYcvrku3jXVbnI+QgZFWLlPg+deMVdRLh0zcEkXkfOsceTsVl3lPry87K3VCXGAVLkO4binNPhH6C7RKVeWqStM+hXY+JgkXaDqaWUeJFZJOWZBTMq/Yt3Wtk5blP7yS3GigRx7hXCrhECLk9UKWKqCTuJc5bJJPBWt2Z5mqVtPnmsCR98KvI8iM0h3bwIWMaq7FTvChMYOMY4B7IsdV5tnXkbZZGELXIi2160zCDl42ZhMkqz4k5FxgvVnjYrJELAyiH7tYSuQXZsXEeZACvRcIbbCWJ9kN0ccaVW4ZUcunIkK4odfeS0CLhU3HpOLmuDSkRxgMcnOEpZGQJEORVQSo8VC4rIV3wtjTJ1cse0DC1as6+Law9SulltFCZLS+f5BAV0F7DIVmObrNsaQYFbNlKP8DI+CsrN8AvL++uwrvK+PTFBU+GkcdVq8Mp2DTc2OKhpZOqoc55Zi3lmCT0qD4zQirFF6zIsVN4gDg6CKhVEiO1FgIkpmxcuRyxsiW5Ltao0jdSMLVrs7BOqYzIC1j4gE3xOWcIAhKBCF1gajoclQ6jWhoWtShV1rvJ71bhRWbZHaiibNKTYwl6VhF2CUGRVkMiCnDFOzK6WtyysGeEo+FrRFQV+44wVbThp1Agc5EcjWBAxo9ywVWBMH1Lr3nkJJNUFo+w2CzQM1I11GxRnVWkc0bMGDFBkxZIJNWbNqgRBs1bIEKkg3boJgVNFBFMpU0kkylImQpSEKBQAAmz0CP0Q7/HS9Aj9EO/x1lLpaooRIwiL4IoOMnxYkkszHABdizEAAnAAGo9+bJYvuZvFmPcgZIAwAFUEkhVAUEkgZJJECtAph3K60IvxQx7ml+4kIURHlaVvLbVis6moshQESNmGRYKPPPNEyEbNELbXbQ6duHU1e2SIlHxDtD3hrCZGxUzyJTZmqPHDiOUfJt3UVMsen6Sr1hiXjeXrVlihWKoiWWrc+xjZyLMukqgWQj2xl0VkgOkfScWXCRtdecNrK1bxl7qEo5p+QIdr1Abx1rikGqzhZiRc53QQdgjHsXbKsq7Ert3VLBBvnKaSzo6RLq5E1Qz0Pou0569FcV2PjJUzhVzjJaAnZj/p7PQ45bUoUFhpk7LOSxC+Ak8XA7fxfX+8sAMDiUeIdoe8NU5eW1MHxXKGHEBEc31/5PZSr7q4bVOfls/3r9C/77oD/AFKvmu2tBfd5sE52H/fhxp7aAVpj3+of6j7OLBtpH71nbn/3I4w/1Nh9ENoc9pIj8Vrbp6x/5EsYfOP4Gw+iF4j2j7x1kRhumnxY+Be2B6DiaNl6ad/4F8j6Dj5yD9lFMXknIum7GPj2q7168drJt2rRo2SMs4cuXCxiIoIIpEOoqsqciaaZTHOYpSiINtu1DkZ1CYznaY9y1ncnN2AVSLkG6rd5VcVR53LimxS7RwVJZhMWEr93dbO2cNm0mwkp9CqSguk6fGqk1YKk4zfkmGw6imdenRDZleszLAHO3Xq5Hq6NUx+4AwiRT7o09HPBmGqiTpk9olVukJJEZrWCGcK2SlgjEKUhSmApSgUoAUvAAAOAB+QNcZzRYks7dOjYmNCJLBAxucDKRn1CZ3kZI3FfNeIHuJHJgHunn5hiP8gcficjI4hhzFN2aKjl2dFs3SKJ1V3ByIpJlD5THUUOUhChxDiJhANauhKM5VQzarxcranhVFEelEx7gWqaxQNyg6kViEaIIKCX1OSGXKBBBQpDl+WWJjFqdilvPZ589fRiApGYQRBFswRUIQAOu5BIwKO1jmE/KYxiARM5kuBkzCUMmua42hw4ptJYFx5WIzpsntiFmm2knRAbpGVJBRzcESsUTJqE6T7nRV5hDoHbuEV0Evn97euffbzyv115Z5bp8t6Dau6lpei3qFFedOetbbTYmsS6ssMjwckckaTPAkk1O3zNa1uR4FU3qem3pE0895oK8u2ERp7jXrMcMdm8bNltL0fT0kKoIX2o+ravZDMFeDTo6x3/ANjLPErTCAJivqQhjOslXEtWMc5VmVPqyiElYwIYBBPzlw2MCLdMSgc/XcLKtl1Sm6XTMVJIv3iahIWFmadQh2GOKgzJweW+0qBJ2J6xECpAqxXftydN0HMANXbJCNEhlEWrR+qKCaIy3LxOIsMJoPZJmpa7i5UFVsR6oSVnH71YQ5nZkVjebMkjr8TA6Oj1uY6nQM6XAxBxMjT7LkBupcswzQVOlMSDIsKsxWKQzJv94RI75TpHA7lwgJicTA4kTrujItkWAHBgX5d806VzDzDrl48z6pb505sgja9d0h+ZLWrTaNBIDYW7z57RNUWvU5W0+ugfboPJWnaCbFZVr1o/clM8VqU9XgiqQzVV+jNMlfoQX5dPSst2RTsNblzlqsZZdTsSEri9rdm+sL/vJMTYifTa0QJuVds8RQ5TihwNN5WuxfPXiBypmE67IHaZ02aygEAyYJNjvFRU510WrdEzpLYXrxrGISsfjVf03ahLz3XLcsY6kdGNkUk1XIkmllHRCHP0UjCxZeco9NI5Um7pZIgNnDZM12h1itip42wZXyqHW6Qlay1oKAEMbriAqLJtlwEpuJgOo9UdlDjLOlCCw+LhtFTsG3s043+B2Ga2IqwFTSKZB7cnJDKg2evAT5FBNIrATpEOs6cKlBdwKpE3CkmrrKtOaDTCtGWuZ7da3dratDGug0K2npui1fWuVqcse3lLlWnHI8Vz2hazDc5t5lbqQaLE724bMbpZ45LWbCS9OGWKCWpIx1GxLZbDU6OrTo//AJzrEzKrwct0Xg0bSxte+6rC8TRjCsVppgZhFHlPQ0o/9Hkef/hZ7I9tWMRdVOTUR67tGqxSSzh696q6ibNsBnC7g8q8RTaEbOtUcQUEYqumPIX63uEo5B+cwqy87Y5DgR1KKHXOqryNOqs4bgsdRs3XUQTcHMo7VWXxFPWGHipTNF4RCLbIxzhtT6yiVMhIaCWXA7dFAiibYFpeXWFNMrowIncJq9VY5EnXQZxChfLC7dyeZ5xuB1AUcVvHMAodZRsnKPkuis6bJmLzKtY1kVYX66SSQSkit5qVZmcORFNNm0bkTRYZp5bKc1czaRYOman7nJFb5Q9n6CRNS5vjoyyTyaZPdiknh5a06WRtRtWJqMdtpdV1DWzZLSXuYL8iRpGdJ0q5ELNTrq8Os8xNtarozWFWMWo67oj6pZRRVhiSw0IWnWoCLaK3jlnKSiOLLVHRt4hXDJ9Y8xxlmiGNjrcg9mEGpoquyLeVSdsXqjdVq2kQOuRdZwv13aKvSSWRa8s/lRqRtyo+bLbF7fsWw+Mk42GdqWF5AP3x0Ju0Tz5dwdSHhRlHkRV4Yjc7NrEREFHQZSNnjkCswYrRqLfqkfPp/HdQb0eMct32WslvncnKOBMKhow0wU5FXi65Dh+3oiQE0hJyoAsR87S5gRL5zxzbr8Pbpq/mtxSMiYlusjkGxX1u9YPYxmpN1u8IqyBBjRrc3GEcMjtXR3EYVGNFNBeBbqto+SYRrlHzJL6sf/ph6dcqcw84zSa1c0zlflPl6RNQ5Wv3tUnSrzXzVX0xOX9Gq7LA0+zqfKnK+kz6jzg0ySyDXeY6VuKvFYmMlOovam8Esde5MkU1u9OY6F2BIohdqUpLX0hqckQQSLWvahYFfSAMBaNBo97pGpkHsV2tDqrIEY1Rw6FJqj5ozT+/eSiyJCGMqchREDLKEEVFQTOcQLwImcwFIJUbaNhe4PdzIs5WViXdPx6VUqp5eVbLNINuAFTWKYhDlI4sT5VMSGRZNOui2IuTz15HEWMU1vex7yQRoo0LmTd20LMXf/CF4bDJF2T+oVRucSAyVsbhks6b2CbApVFlWrZ2rEJFWSRdKSQpikhevHVNnEMmsbFMG0bHMUEmzNixaoNWjVsiQE0UG7dAhEkUUkylImmmQpCEAClAAAA19W+bvapGFbTuXITPBDGK8T2FVaCbBtFgwIA12XPxRxTOKUZVJHissxSOpq1RCQ9hsL49NThm/vH+EHt2HxYz3U8V67dtimGtujJm4gIIlhuKCSYHutgatHEq0ODRZoqlXkCJla1tkog6dtzIxhCvHLJcGcpISaaKJiFmavEOHKdApi/RMQDB7hEQ1MnoRTsN+aXS9CKdhvzS6oHVH1LWrkl/Vbdi/clwGnsOXYKM7Y4wfhiiTJEcUapHGOyIo7cdBFdjgQRwhY0HgqAAfaTjxJx3JySe5JPA7WHFdNtzA8XaqfXLHGqG5jx85CR0ozObhw5jNnqCyJjcPVxEgjw1BEvsQ2qTAHEcA42hXSg8x5OoVljSpkR+YfTdSJDSwCA8RLwefeiIiXgIiI2AehFOw35pdL0Ip2G/NLrX/Rp7jb2PYj1HofXh51FT44OPDODj58VnSHk+MQC3KlVrJm6jLpm4puYTNeR5hNMA9ZSpxN3sFsgCJkHgJUyxIJiAchynTESa1WQ2I3pkkQadupyuk4TASkbX2qYot8QBeICUDpwdJpE+qYOAgZRayKHMA+sQMAG1a36EU7Dfml0vQinYb80useTQqsuerUryZ83gjc/gWUkH7QQeFGpFfquyfYjsg9e4UgH8eKeJPatvAhQTPBZNwRfiFIPOznMe3bGzkxgMAlA0xHXjIyBxOTmAxyQCBSGEpgROBRKfRHWE9+8TlDCV0q9CwBFzWOLxK2RKxLZLudvqyTSWx9dKLJt7HXvgVjWfUSVYW5dzFJw8hMlSm2sY5ft/NWp1QvC9CKdhvzS6XoRTsN+aXWMOVtNVxItKNXAYAqXUYZSjAorBGDKxU7lPY+vfhzaq7oY2lYo2MgkEnBBHxMCw7gdwQe3jxTduN8nzcMypVq8OsjHybm5jLqK2CxZkOs4o7mBfw4tn8FVqPBsVIumRDGZbs5SDiIRJD75Z84sspZZRJhIIVN7g8A3rb5fYCh3Kg7ZX69lqzu0xkyshJQsO5Rj5RKLfRyS7+sOTLybQ7lk5cIIkVKg2etjqqEFZEqnXr6EU7Dfml1ot0wpjrJHo/wC6Dj+n3j0T516L+FtZhrD6N8983888w9Ks3XmnnfmrXzrodPr+bN+rz9FPly20dSgREEexAke0MqxqDkBURkGBkjAI7HHgBxGt9FwBgL5gbe/3kg5J8yc58+/HGwpANxDi5xJtJc8flE9uBvxH5eI8+MHXq+T5Pf2sVIqvJBxPhbaIAh86WSm7c/aPABw4AAP8qgcfX83q119k2i7ckx4p4Cw8Qe0uNaeUfeERrJI7XsENwAEMKYtRAPkBLH9VJ2/Riw7R9+ofoSXzmJ+73hcfK0OH/SMXko+UR/rEeOQ+p3caC+M6qVVVx/Lv+RqZ9tg3CFqkq/A5wIg3lVI6bw+7kylObg2ZnCXTAVFCJogKqiaskweZMQZaxzJGzrmLerb5xyNzaRGM5/ILy84tgbJXrFNwVbNkSBu96l2+QSnLFtJ2YjItvU/Rh5VarxtgUdRA3B71SvNreBpFq4ZP8J4ses3aCrZ00dY+qq7Zy3XIZJZBdFSLMmqiskc6aqZymIchjEMAlEQGkffD5KSwU2SmMtbSKaSVq0ouV/bMD11GKiHFddEZNGjibxY0WXjIc8U78z9JzdJFRtIHmXkvM15zKOpJKsp4l3S79SB7FBI7NlCMJKkkp6eDv6YlmcGQfCV7ZwG2/ERjr+SJ+ULmtrU5uL19PsQtHDZjkWBIbZeMxGzJFCGWBlDqX3KEcoXITdx+die5ar4VpFvcY/25ZYz/ALxZuEdN39cpMPX46hxNUg3blxVavSLGEnJnhao9j14+ZshWsfZrQ5tzhyNgRb1yEq8dVtqebO5LeBSsgZAv+S52M3vOrawsl3PMVm10uGxa+GmSLCs4JY42saUZPxOIm1LtYti2FHzmXyFKglkR9YLSk3ZQzeipe+HoclIQcvOyuO59qciMvXbKaUo1iaHTWTUTSlYCcJES7UxF00lE03rJIQVIkcpeYpRC1LZRJ7rZb7r+7AFMs5EjK/twvuLMJpzLO9XaQydkyXewE3UY6hMjRFlUd1KoK0dePmbQZiNPjnE8Rog8eJQV2Trul0JTPZmr2NMtLbshkntsriNK6xkNCyMgMSFwqqsZGcqrBmQPxYPOHJWi8rRf8U8u81UnFexDPp1E2ILNhrUluJq5pyxySCVIYC8jmVGO2FpepscwqAN+wdnjFl7dY0uWIL25uDZJV0k2x3CSGVWUtGpqiiScjD0BrNyzWIeCUF2XwohqzNC1VQUkIONXUM1T2ml7XNwd3coC9x5I4dq53SLWRyNuBKpiOpQoLJqqJmVj7SVjdJh05BLzeOZQdadpOJFdo2kpGDZKuZZjvF53V5R3ouqZjyvVds7gIufk3NHqBUEoizxThoFcfy8hbMyXNaBsrWaaN46uOLbkS0XCvAV0uzcu5CKRfRbJOaMmbi81bIbJQXkPnrBecMgKQp4CRzFVpdzuBuFGQscooBa6te8g0ppBx9XnZN8in5lQek5j3inmVhrsBVoyLd6xVo6H1ZJlr6i1SCVUkMj14g7MGIStVmmitWTvAQIJVcqd7KvdRYsuu+0X3SnpzapyrHq96lJNHJWqalcNYIyAzahqNWC3pWnp0WaVp5KrV0lTpo0ysJDYHlOtWXY/thxqTA9XmsmVvHsROvgmYqvJXlVlkKdlGdsYZztdfKMgxkIWHkXV1vCqjCFloOu357S55jX4StQXpCt87srmJveZd9JyeQhuVhsMou5fLGn1LLPz83IKkFYVQI5fSkxKvF26fEgg5eOFkS+o6hdGXjnevuwx+W126cYTFwwRd8lQLZtNyT6XrFURzc1jLHcJyhQ5ao5glWNUs8E1bWq51mqL11hLTbYy60gZexXVhPzpS/KL2mCy0yyBCYsxLR64pBNK9YcPUOGLT6PZ3Jnz5dO0R79+M/8AAGajlHpVpFSEbkjbI0I4UnY2YmW8K5ZZeqNpN1aC2btymjRLNDWMG2MJOzDrucNGkhChWYM4EaqBjaQdBydU515Yj5jOmaFoPMViHULMFvVV1A++zWaixu9MDCzyxq8rSRxtHA3vDys+Q6sof4k3C7vNrychRmsjd8ISKz9a1soWYo7KmTtkqc5JSzisTc6wmK+0mZ5kioWZg2BrQR6uyWiJKMKk0K1UZolJtK3ezGK2cjRpPINepdEdGeTqDq148s+TXcNZ5Vyo5mvg3EV250pBKFlZFwtNuIRV9FtEHi8iq0dJvXThWUNbPeQMCbx8PrWPMJ8OUxGjRqs/DWugZ1jHue8XC+UiUpdyFYu1Ao9Qs1XWaC3fW2kRt3tMjZm8MxSrVQnMjwUA1gBCtHkiN3kcCMjjWw4SzPUZFNm8gLKzss3QpOXi3zZNyhJKV11D3CEatDEVL0FWF9nPPW4EeJFTBYGqazabq6yQ2dIsnUqQRHirNZ3JGhVco0JliRFfaBtj6UiHKbUKZ4jrcz8mXqNnSfaDo6cr669iYWNRTTSDcmieQpYhvpWtSvLEJyC1k2IZQesJ5lnIFu+INyWK8iXWu4ph8q0nKN0nqRN39nNUmu2SotHEFBuqsxfoTVQsbqbcU2xtJG0FZ/B09vsyryOjQsST1uD93B18tvQP/Zf0ft1XJ5PXyad5273aSzdnGZrDzI560/p9RqdGeyEzXKtCzjmKkJ+Vk5+Yh4F3MWWSViI6PaoM4ZhH1+PRlUiv7EaeKrD2++hFOw35pddRWo2JoEktVoq07gmSCFmeOP4iFCs7yN9XBI6j4JIDYwBRHMNvRqmrWq/L2o2tS0qIxitdtosU05MatKzIsNYBVlLpGehESiqSgOcw76B/7L+j9uhGzjVF8X3OHzhGJGSrM16HoeYUEimBFtHLv1G9GyEqQBOUg1eclFICyOipoJhU7Kewz0gnE4+ZJEsb9CKdhvzS6xE/R4y0QcxW7BGtpaDn4x9DTEW/bJOWUjGSbVVm/YvG6pTJrtXbVZVBwioUSKpKHTOAlMIa2VGGbT7UNuAYeJgceAZT2dD9jqSp+/PlxoX1HeuC2fMZPgR/T0OPEEjz4CQD8wAYDCICACAgI8BAQ4gIfyhqnfy2AiO2Ch8REf8ALbAfKP8AmXe9Wf1mOnMfT9nwtbHjx9OY8UZnr81IqmXfW/GcyLsaLaXLpQTKPZRNBhI1G0vFgQWf3Gp2GXSZNYmTiRWqz8taYR2w0MBH1fdsgB//AMLverSlmSzQaeM5WSIMM+IJxlT6Mpyp+0HhZ331HkDZUpnAx64IyPEg9j5ZH2cWB7SjG+K3t19fyYTxiHzfNTYfUuXK3x1JrshYpQVVEmhUkWjFqVJSRmJZ6sRnEQUQ2UUSB7NTkmu1iohgVQqj6RdtmqYgdUuod2mKkLtd27APHiGE8Y/N/mdD6miwQFatkYrC2mDibHDrnRVXipyNaSkcso3UKs3UVZPUl26h0FiEVROZMTJKkKoQSnKAhlqrmFdnZjGu0kEgHaMEgeI8/t4yFDdFQhAbpjaSMgMVGCQPEZ7n14N7bNjut4pxwkW1WqpOslXeQWu+TZBpPRzhqe2S7dqj6FjnJlG5nEFTYVlEUmuuTNmrh7B11hIyKJpd7IuFyH9LUv8ACiufz1Gf1nVLv3DMHfwRY2/0Irn9naric7vNnTD7p89K7UJyKxVhrOsrt5yXmp5jrDJqDVL3ET8ZXHDt8wZ3R3kM9XUkJuFFKebUZdEqUq1K5SbuiumzbQy6OAxeWZQzlmLMrd8fEzE47AZyxOAB3OBxo5NMlB3SW0BcsxJR+58WJw2ABnJJwB48dX/pal/hRXP56jP6zrXrQ5jpKJVYVjINagXzpQia0gDyPfuyNBA/VJHJlkUCpPlDCQqThQFypEFTkQFcySqVFRw2VJ3pvi9VvtxSyU6Imo2x+qTHad0XIs387SMlWDgE0cFGv+EE5WQ8yACqHFMBNqUvuG4Q/ggxt/oVXP7O1z/Nfs803nTlrW+VtVkc6drdCfT7TVbNmpZiWVfhlgtU569utPDIElilgnhmR0UpIjYYZdGpapW4LlezXaWtKsiCSBLERZDnbJDN1YZFPgUljdCOzKR24sCteK6VUotlMS9vfOXr6SA0xNKmUkrLYSGTOHoSvkSVOLRSSEwIunnFZcEQ6a7orBR0kppNrk5+3LndWJI9ToFXVSZIxjnmFuzM3Omm3Y+YAVQtjtajcgmJHHA0VDlIKUifgaQRDWtulPpUHOO5RRrBQkBTIkZBhEkbsY+PYnTUIkg5Zs0wRbJEYj601CJADdyo0EnKsZI4TRCQ1jzS5kL+6OhGRbNQ7THEbIEB0zYrpOSoPbC7aJF6Tx02Mgc7ZFz127iRS83cgLBmj1/gX7bfYlc9nnOGp+znTKC0L+p257FLlHSCJpdc5c0LrNX5r5y1RdVsx19PvdWrfq6HXtR272o6pWqajqI1qRrugehdD5i6sCapqdz3xNPijWfWraCJKN/UioXS9FpiuC9lIY2jluyI8VSrBI8Ff3SNq2oYOrxyd2m4WEkol8jTmgKzKNZ6pyOlWopiVpasgypl+q5fyJgH0fFo8VFCGAwdKNQVO/zMjYoK/XGI9JCVbH0LNowNUgGzcrg1ysZSpoOHwMzAVA0FCouOKzk5gaotxS5lCnkfNNeXd8xq0d9yipyiy9nnVjv71Z3BSGcMIpyAvJeWmHgCiRNRRmcTER5hM3iQMTnSVWZKONfg3aVJh31/LGKoi8aIVDD9fkCid25bL/fqTizZEEun6ZdCeYdrHK3UX6rlJu66EjHquKyewmlWBy3PPRtRUbMGs+0TVPdordSI6HBFLByzN7kYorWnct7IIzoteVKE/NetaJotOpJU+mIZdgsbXE+k447ETzwyUeWqgleGZxfkdH1ROuHeG1qhMr+/SxtYTSKN+9NMs3uUi7ZcY91mPJgUgi50KVRiIu59ZoYOdxLOCGBNoCogZMiwk52qRQKYW5UpNQxjKCRFPDXdjB2PI8REtCtY+jYji/SdjXbEIkwZLGUB4EUimQvQOs68zaIHST/bTD56QQMu0Eg5165kMTUaGrUSBHeUciPzHMsZNNYxZiSUQCRfLKgINxJHA5TaMzKGFuo45HhkFmybxPUaZaZN6FS4TGzJ2LuwzjkLHcpQol6r8pFFhIL1U/Kssid+cxmQLCKo+jyCcessIKbXWNPuaudSqjQpdb5y1/WeXdX5oojEtmzrOpX6w9lvsb08A9Qz+8yaPZ1uOuAsdSvYslurqdaSrBpbrHNQWC4Kul1a1/TdEkQEKK0MMic085z5AXayC3DQaQ5eaaKIDZVkWWSsQM6/OztiyzapuGZSc+9coV+MkZJmi7i4dIQbJLKEcOSmBVZsig0QMVMvK0bnUTUUSfciU/rL49cOG7txOVJd0zFQWjlaSh1F2wrE6aot1TrioiKpPvFBTMXnJ96biX1aohyzI7QcbP46Rzm52/UmWtx3ysZIZRcUOAkbQrFFZlk1mTqznauZlWPK9jwfqIHcGaA8ZA4FMHCAHz9Ux7tovtfjbZR6Nha31eYRM4ibFWa9TpyDlECqnRMtHysa1csniRVklUTKN11CAqmomIgchgD73ewj2KVfZF7MeW+Tg1NtcWt9Mc5ahC/VfWedNa23uZ9WmnKpLOtjU5Zo6jSKOjp0NKpEqQV4o0ojmmaxzDrdy8LKpVQrU0yqUYe5aTUHR0+qEDkJ066oZMfXmaSQks7E3lelqX+FFc/nqM/rOl6Wpf4UVz+eoz+s6pX+4ZhT+CLGn+hFc/s7WLb4o29u5WRgmuOMRuZuIbMHkrEIVWqKyca0lDOyRjp+xIyM5aN5E8e/IxWcJppuzMXhW5lBargncP0CP+tF+f6cc/8ARE3/AKlO/h8D/wDz4u89LUv8KK5/PUZ/WdL0tS/worn89Rn9Z1Sv9wzCn8EWNP8AQiuf2dpfcMwp/BFjT/Qiuf2do+gR/wBWL8/04Poif/1Kf4H/APnxdR6Wpf4UVz+eoz+s6Xpal/hRXP56jP6zqlYcF4UH/ojxqH8lJrgf/wDO159wrCn8EmNv9Ca5/Z2j6BH/AFYvz/Tg+iJ//Up/gf8A+fF1Xpal/hRXP56jP6zpelqX+FFc/nqM/rOqQJvE+3qsxL+esWOsSQUJFNVnsnMS9WqkdGRzNuQVF3b587ZJNmrZFMonVXXUIkmQBMcwAAjrX6HU9qWUoP4TY0ruCMg1wXThiE9S4ujWaHF61EgOmnpKGQeM/OW4qE66HW6qXOTqFLzF4p9BLnHWhzjOO+ceuMZxwh0mbOPeY8+OCrg49cbify4vf9LUv8KK5/PUZ/WdL0tS/wAKK5/PUZ/WdUq/cKwp/BJjb/Qmuf2dpfcKwoP/AESY2/0KrofojtL9Aj/qxfgGP5Y4Poix/wCoj/wv/wDLi6r0tS/worn89Rn9Z0vS1L/Ciufz1Gf1nVFlzoG2HHNcf3DIFQwpR6lFGaFlLPbYWmV2vxppB63jWIP5iWbtI9mL2RdtGDXzhwn5w9dN2qXOuukQ2zlwXhI5SnLiXGwlMUDFEKXXeAlMHEBD/F/yCA8dH0EmcdZM+ONjZwc4P44PyPC/RE2ce8pnxxsfODnB+v54PyPF1npal/hRXP56jP6zpelqX+FFc/nqM/rOqU/uEYT/AII8bf6FV3+ztL7hGE/4I8bf6FV3+ztH0Ev/AFk/wNwn0RY/9RH/AIX/AF4us9LUv8KK5/PUZ/WdVjeVUz5csF4LoV2xI7rs9HqZghYLKTc7tZ+wTokxUrm2YhNBByTJ82hX+QvgPEvTi9QaSCkg3gJAjiPmXSCkGfcIwn/BHjb/AEKrv9nah/MUHs9xYxpcblfH2MIdll+/wGGae3XxixmkbDerwk+Rgq4olG12TSZElE2b0ppGYI0g25UxLIPm5VUwUx7fLxlrTxx3FrySROiThDmF2UqsgyQCVYggEgEjGeM7S6h0/UaN60la9WqW69ielP1FitxRSq8laRskqsygxlgCV3ZAJAHAE17yh+VITIldyLFUbC9eewDKRbP63U6BE0arZH9IEMmmjkhavxz6ReFh1VCTFflo9oeXg5SPIzi1GcNZbm2nCXz9nmV3HxGSrhUd1GDcboSmOk05rDJoi8wNtkqrAsnkunjRrkiYrLOv2Vw7mHb10nEQbeACxWCWFGxvJGIrFNLXQO3G7UnGHcvY6xjjC6w1pfZtNdHGKMYXR5YmV4VSocU2n7XExl3SgZiqzbSBiHibpo7yFN02aWjkSNVpy8WMXL11hqpst3UXKXRhJDHkdjSNVP0pO422206ejYlqJgIu6ZwlKsk3Kzb9JMxlWcS6PXWj9UgNnc9DJqeeJ1A+kc91rE+m2Kc+rQTu0TTCxIYWV1CiQWoJoZoF2YZo5SilGIlidWXHp1Z/Y9dWnr2nWq/LWqackciVotOrySxSRkzNBJQtUrlK1MxYdOxEGljZYZK88LqciswyzBHh0ZFleI9pEyTFmTrjKoxguWRFF3TFq9Kso2cgVuu+dKpMXxSqNHLp0AoJOFVgE69l+xix7yLpXlbtHu6VtyYSUFZrjdbYK1aa5Fgoubj5FSjUIq0pBWOVC6tmrmMcXaCBODr8KpISzOfUnk4CImbNMfbP9sVEqdUrCOIsWzzyswUVCHstgplPlbPNLRzNFopKTUupDprv5WQUTM5fORIiVZyqoZNBFMSJEkouDsDpF4FxRi1MhR5OBabWCFKb6PAGAAA/xfl9muq0v2VVqliK3b1A2TE6Sx1+nsjDoVKiR+5lCFQMAIrADIA+HjleZfbLr2r6XZ0vSqFHSffYJK1q8HlmsFJlZJmrIBGld5FZirsZ3iLEqxcBxZRZtsO0e04OR24vKxjZhiBk082iKnBu4mFRr6/WcORmK69jHLaRgLKLt4+f/CqIdsrKSTfvpZGVSlXSr03N3n7yUe4zFljk1MNydG3D44O+X+DrqOv9LqWVGUVyAsiS41y0O6tS3bxkUwslpipWY3wgXbKSjWkVRJ4hAM7HgwlgkwgUuK8XmMbiBShT6yImEPlAABhxHh8/D5NekwhgtQ5k08U4wOcv7ohKdWjHL/7RQYCIflDXTanyTp2rRolxEJj/ALKSPdHLGMY2q64+D1Qgr2BxkA8VdytzJzdydYnm0XV0RLR3WqtmJrVSw+ciSSGUnEwJP76NklwSpcqxBp7xb5OPdhmOxMalYaClhOpTLheLseSr/cMauGdWjjInB5JM6lCXmQstokSJCcIeKbs2EVKyPm7STstejll5lp2EUCCxrjmi03H8DaYUYSkVeBqcOLywRrl2MZXoxrEsRdOOun13AtmiXWW5CdVTmPyF5uUKarBiTAFYgpmyTOLMZs4iAi38xKO1KVXQTax8a1VePHBx9HDwIi3RUUNwAR4FHgA6CPbTuh2Ebl8YX/LsfjSmYipmNLDF1+2P830/GtGSjjT7aMXr0sq/TlZaFQh7ArKtWMM5dyrdZ+/EEEWxirslHcelcmadoivDVlw9g73aZ2d3EYPh2Cqqgk9gPEkk47LzlzPzJztZpya5doqKcUy1K9Wu0ESByrTyEbmZ3bagZncgKqhQPiJ6n/S1L/Ciufz1Gf1nS9LUv8KK5/PUZ/Wdc97aS2LPJqu1xo/2wubBbmiL+qwaDnGqsvZWLmcdVlu8gY4hzO5ZqvZGL2vIuGCK6Ss4zdRBDmkG6zcmv1lbbxZs2ZAxOwxjtzko+iVuPmZCbrk9jaes0NLqOlG0vXL5jlKObWOlOGhRbPImTMMzEyzQ7oj13ByLdtHv9v8AQydsTRnJwMAnvgnyzjsM5OB4eo44z6Lm7f8AMxHJwMBz3wT5E47DxPbjow9LUv8ACiufz1Gf1nS9LUv8KK5/PUZ/WdUE0GN2bZVUlksYstu2Q1YBcracTpKOPrQeHcnE4EQlCwpXosFjikoBE3QJHMKZwKA8huEk/cJwj/BJjX/Quuf2fpRoikZEsZB8CASPmOFGkzkZFmIg+BAcg/iDwc+8ClwUxWYfL9HloaSv+ITSEkeIjZNg4krpjqTK1+H9KaNkVVlnsmq0j4+2VVk2TI7kblUq9Bg9ZRczMivzy+WSm4qx7TMZTcI/aykTLZfrEjGyLJZNyzesndGvC7Zy2cJGMksiskcqiaiZjEOQwGKIgIasyHBGERAQHEeNBAfUIDSq4ICHYIDHevVZXlkoyMhdqeOYiGYMouLjsx1xowjY5sizYMWqFKvJEWzRo3Img2bpEACJIopkTTKAFKUAAA1lrUenTsxlw0ZXcoAI2sSA3j5EAdvUZ8znKWtPWqWUklWRCuVChgVYkA+JPY9uw88nzPFhm04wfFf27+sA/wAimMvlEPmp0PogeIdoe8NALto3NbeK/t2wZAzuc8SQ03C4lx9FS8RK5AqzCTi5OPq0W1fR8gxdSiTlm9ZuUlW7ps4STWQWTOmoQpyiATf8bHbH+MLhX6zKf/bGtlHKgjQdRRhF7bwMdh5Z42UbqI0G5fqL/EPQfbwRfEO0PeGqZsF+T0s9sPurhNyU5kCDxVkrfFk7NcPhOJmMbL4/ypTHM5XbDS7NbnsXXpnIKCEpIxaBnlVG8VwhSQEaZ/XGjk7lxI2HfGx2x/jC4V+syn/2xpDux2x/jDYVD/3l07/bMDpJOjKVLyKwXd8O8bSGGCGGe4I8vA+YPCOsUhUswO3d23DBDDBDDzGPLOD55HFR2VNru8TIWe6VLTGMHjms458opQcxVGZqtyx3XcWRm3CLfHkXk4WkJzsdZprKq0iu+mMjTlhiHM8/knBm9ONJx0jIkSv75y9vcPhodPjYbY/xhsLfWXTv7X0vjYbY/wAYbC31l07+19NiWGIuVlB3nJ3OpxjOAMYOAOwzk4AGe3BGscZciTJcgncynwzjGMdu/nngiFAIoQUzGNyCJRMUomKBuXjwA3DhxD1/7Q4Dogsd5vCk1GRry8eu7dpg7Wg3SZymRSXXREE0XqapiiCCTgpVOdETGMmc5OkUxAMpXr8bDbH+MNhb6y6d/a+l8bDbH+MNhb6y6d/a+uC5s9l/IHOi6q+taHQ+kdag02tqGuUVio69PBo5uHSon1auq25ItP8ApC97pBM8sEPvc5SIGQnjNF6YRwQNYZ69eV54a0khauksmzqsIS2wGURRrIQAXCqCew4s029zEEmwyFLWI7VzNmItOTD14Kart5EnTXXkABJQeZVsk5KdR4JCdM6rxAHH7puUNuxfHOr3YVMm29q2bJJlFnQII5U00mEagJlDSCDTqCJlTlVKdNwoTnOooo7bgm1GP6dUBN2u2dPnBPcVhlMFUzoqATJ1QJ1ElA4HTPyzAcyZw9RiG4lMHqEBDTlpvB25sXST5nuUxE1eIG50XSGVaok4SPwEvMmsSaKoQeURLxKYB5REvyCIa8ccw/sF8sW+YtBblbmery3yFytRFvSeTpNNk1N9Q5qSJUh1TXtVn1BJbsUFpZtZV5I555dbvzXpF306xbozzdYeHVpZj1dW1hkhl1AyKnumnKm2SpRiTCwe8KI6zlcKlKL3ZF2yyYtAirhXZC/zuULY/SYwcI5UpdKQUQVXVXVRETScokgkkqsAARcTGcJk/a27/wA2WMB00SLDrkO2Et9snJkiZBRcSBk49cSm6oxLNMjWPIBVAKZAFSJqPVkylKYy7oSLip5uh0xNkt423WXWFeS3J4edqcxjgKuT6gJSnOBQUOVMJgEyHV5CmVMQpRVOHOoJjiJhx3xr9sf4w+F/rNp/9sasX2G/sjcqezB9D5k5p1ducefdO1nXOZ7WobYqugHmbWxPVXV6mmyRyWvedJ0id9I0lrNySGpWbqR1Vsw0562NqnMj3JbCU1WlRkoVNKgr9QPJDp1Tpv7t1RsDCzZQWrT7A00xJyqM6MB++lW6I7/vJkOsf1qt2y0ohu5CNhLjYpGo1p31MVV5N76SskVVLw+jPN487t016NYk/O3iLdgr5kg6VkmY93mm23Z/XKBia83N/Xp3dxuH3A5Vn7FS77kTH2BcMTM5Dx1kjqYzsdEVpmTrE4A0cnFYxprGdpDC7T8tZTS8c4UZRCTe3E26va+YxTm3B4UMcn7g5slU0TF/9kwy/Ev5BDX5V3U7XFwAFtwOElgD1gCuSaYoAD2gB5YeH5Neu2iiZpHEyhpGDDupCjZEjDG4Ftyx4zkYDdhkZPKNEjGRuqAXYMPqkKNsSMMZBJdY8ZJGA3YZGTzgNNxu5uT2z7Ycv3PPVjn2a+GMxkl6I4ydkfA2QbhaKhmO2wkRb6FlavQLihZKyiwq8VBQMRim/ja3coRsvNL48uK9gcyMfnwyOOGtw26q6WEM8VmYzY82JsmZb3lm6Y7dxVcyxjp6a+3vM89XnTd7D0rHV0K0h5mex6nABjqxAyxRRZijUixTFXfdDg7o9q4lKUc+YOEpB4kKORqUJSj2lAZXgUfaHDXpt0u1k48T59weceABxNkelmHgHyB65YfUHzBqH3ZfhJtqSoTBYBslYmiLHMhJ3Bs4zgEdh3zxF7sPhzYBK7cFgGJIjaMkkuSc7t2CcAjAGCeBG8lFknIV+xZuFYX6+zGR0sb7tMtY3pFimnk7Ir/AWBY1R5CM2sla38xbn8amrKvXMcra52esCLN0izfy7wWyZi2l9T2d/wBmhwT3UbXEQEqW4HCSRRHiIJ5JphAEe0QLLAAjr6fGu2w/jC4W+syn/wBr6zIykcaoZUYqMbiwGe/oWJ+zxPGVHtjRUMisVGN2QM9z5bjj08TwRQqcOwP5R/8Atrzq+0vv+3Q7fGu2w/jC4W+syn/2vpfGu2w/jC4W+syn/wBr6f1I/wDqJ/iX9eH70/mX/EP14GnymkPaZbFWE5SPaO5LHFM3VYKuufotozXlEnuFK/ZTubOpKw7VB0vKwcTKjAT0y3KiZNtHxTiTdCDRg4ENG3H52rEltX3d5H8n6jBWPMcQjV29qvWMqSo4JPvDu4dnNTEXdGkU3gslT9Mx25mniD6CmLOtVlmzRs5Ig5FvHLmabdZtfOUSn3CYUMUfUJTZLpxiiHYIDLiA/l1+Cbp9raZBInn/AAimQ37ohMkUwhDfylLLAA/lDUDqjNIRMi9RNpOVLoQrKGjfcNpG7OCD3zgjPELKrFyJVXem3PYsp2soZG3DaRuzjB8/5u1BOHb9mu9b4NrOLV9xFrs+2662PMyzKKxluAz7eAUeQGC61aJet2nOlgp2LnGRkGNiIwsMe0iJCcdY+d2Geqjw1bcooIO5zr2Xd1EjvdskPPZHb06yw+72QqUPjCevWUlzW7aghALGi1K3t9q2ObRSBZSsKmtb09wU9a4NNlaWC9asD2tsV2qji4Em6TawmJRJn3B5BKPEokyPSyiUR9YiUQlgEBEfnDX6HdPtbFTqjuAwiKvDh1RyRTOpw7Of0tzcPy6iWBVA/wCaBPVEhOR9UKqhAN/YAglSDhdxAXHESwhR/wDUd+oHJzjsFVQoG/sAQSvfA3EbccciXlA9zuSMi0CiOK7fcgx9XzJaMmVjKmHLhe7tcrXGq4ryJUla24yjWpl2XHuN7k+kY5Gxtaji2nUxvAxSyCL1aWjZhqmlbXvNy3mnFW62QkUcl3W109VvglCjYaxjkO84kzFWVX8gzjptxjWkzdbksMbnGVkkVnS9yZv4u7yddjxLCOlsdBGhOvbfh3Q7VTDzGz1gwTcebiORKSI830uIyvHj7fl1+zbptrRzFOfP2EDnIAAQxsj0sxigHyAUwywiUA+bgIaYK6gyE21JkMRB7Db01cHA6hBDs5cgjAOSBuwwaKwHUJsglzGQcAbSiuD23kHcXLYwAD3AzggiEFxMiiYREBMkmYQMH3wCJAEQN6vlDj6/br69X+N3fZoePjXbYfxhcLfWZT/7X0vjXbYfxhcLfWZT/wC19Z/Uj/6if4l/XjN3p/Mv+IfrwQwq+0R/kDh4arF8pxBWmXhdnE9W6dd7mxxzvowVke6IUSnWW9S8FSKq3trqfsjiBqUZMzasfGpKIlVO1j11FHLhqzQTVeO2yCxafGu2w/jC4W+syn/2vpfGu2w/jC4W+syn/wBr6ZIY5EZOqgzjvuU4wQfDP2cMk2OjJvUZx3yDjBBHbP2cVm7yfupbic/bQr1tqqWWmMnT6RvlrTS6WnFGSsataJkG0bf2DDHMlOq5CqECrCx0pZnbBrBz75kMLKSrV9Gx7l9IRckybAjH4d3I03azuAeVeVvuL7TI7b8V0bIVelcUzGC6vaMvqZOg21udfdAv+VZuRy3mq411a2Ux5cKXT46o5JJaamwhpiOsDtlW1uiD4122H8YXC31mU/8AtfWJndx+0W0REhX7Lm3AdggZZsqylIaZv1Fk4uSZrlEizR8weSazV22VIIlVQXSUTOURKYogPDWNJBFIzuZ13uG8GChS0Sx5UbjjsoJznI7Y7AiB4I3LsZRucN4NtALRJHkYYkdkye5znHkOOdYKFNz26DL1nw7ifKLLHmJt53kz8kytNSrFolLdW6FUsaXtvYnKNRaem7EKcSafjpA1cbIKyMBBP2iTiKikWosGkzKYQzNaa4drK4dy01Z2Hy7RstSMU6q1layDfDEozFN1f3LiMTP5tRkkllG614j3x62isUx2k6blTWG6ChZg2N4riFa/jLJO2XHsEs6UfLQ1KtGN6xFqvVgKCztRhDPGbU7lUCEBRcyQqnApQMYQKHDefjXbYfxhcLfWZT/7X01a0QBBnT4i7EArtG9mbA7jsAQo8PDOBnAataMA7pR3LEgFcAsxbAz5AHA7Dwz6AUQwu3LK1XnIa0VzD2SYefq3lopVKpv2FRtKI1XadNC9UmJCstisvNYDCcyq/cKTE5EIM6jKnBsL9648yZeby/smw/mLE+7+BYuceXi6VdRbNy93zDlDG9sxNlim+kZRV/BtL/kCuWWUw/ukaWqRWRJV3acleJSsMDBLx44+QjBrZrf/AI122H8YXC31mU/+19L4122H8YXC31mU/wDtfTlrwIysJlyrBgNy47EE9ixHxAAE4OAO2GAIcK8SsrCQfCwYDK47EE9s474AyQSPEYOCNa3uQGVrltSzhSsJ11W0ZLu9HkaVXoZCVhoRZVO2mRr0y7SlbBIxESyPFwUjJShVnEi3VAWfKxBd+Zq3VpGyR5OXdxUcabocL0SqVnJdfzLgjagyhZqojB47h1L5gK9U6vmrLiEvGTp6TSm/ubRTywzNqO7jq7ZXTMQAjWwKoxrq974122H8YXC31mU/+19L4122H8YXC31mU/8AtfUk0VeZtzy4OwoNsigAEOrYBBGWDkEnPgMY75fLFDMdzOQdhT4XUYUhw2Ox7sHIOc9gMY75Gxvt/vqflIo7OxKczQxFG7HEsPR9nI7gSpx2RiZXNPFgmcEDws62MnWFVVyyqMSSHKgdSPCQB0czQQcxLsIz43mMaUW+UpFtXcL03edWbzkkb3DxIbpW+5J7JDV40slV/S18rRIttIFeTszZ4Bq9gpRogvXGcz0iAe3b4122H8YXC31mU/8AtfS+Ndth/GFwt9ZlP/tfQ0VdjkyAfGz4DpglmRiCMeG6NT69iCSpIIYoWOS4+sz43JglmRiPDwzGvh3wCCSCRwAPk9duO4jCOU5k97rcnE4ghcK1zH9RNllxiK55ihJuKnRXJS6jlPGSKMtZMIQkUkY0S0vDKqvfSK0arFUStEbSRXVwHOPYHf46H34122H8YXC31mU/+19L4122H8YXC31mU/8AtfUkXRhTYsgIBJ+J1J7+XbHYeAGOw7cSRiOJQivkAk5ZwT38vLsPIY7cEFzj2B3+OqhfLQGE22WjAPD/AJaYH/U29aPj4122H8YXC31mU/8AtfVXXlZcz4iyft8psBjjJ1Cvs21y1DSrqIp9sg7HItoxCqXFqtIOGcQ9drosknLxo3O5UTKiVdygkJ+dUhTR23Q1pgHUkocAMCT3HkDxHZZDBKNyn4D23DxyMefrx//Z És una combinació ja que l'ordre és indiferent.

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;15&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;30&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;C&lt;/csymbol&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;16&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;8008&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1.7.1.61Q Diagrama Menu En un restaurant ens proposen #a primers, #b segons que van amb un acompanyament que es pot escollir entre #c guarnicions i #d postres.
Quants menús diferents podem escollir?
]]> 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 Cal fer un diagrama d'arbre.

]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;d&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;120&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 1rBTX 07. PROBABILITAT/1.7.2 Regla de Laplace 1.7.2.10 DT Laplace Regla de Laplace:
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«mrow»«mi mathvariant=¨bold¨ mathcolor=¨#003300¨»p«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#003300¨»(«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#003300¨»A«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#003300¨»)«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#003300¨»=«/mo»«mfrac mathcolor=¨#003300¨»«mrow»«mi mathvariant=¨bold¨»casos«/mi»«mo mathvariant=¨bold¨»§#160;«/mo»«mi mathvariant=¨bold¨»favorables«/mi»«mo mathvariant=¨bold¨»§#160;«/mo»«mi mathvariant=¨bold¨»a«/mi»«mo mathvariant=¨bold¨»§#160;«/mo»«mi mathvariant=¨bold¨»A«/mi»«/mrow»«mrow»«mi mathvariant=¨bold¨»casos«/mi»«mo mathvariant=¨bold¨»§#160;«/mo»«mi mathvariant=¨bold¨»favorables«/mi»«mo mathvariant=¨bold¨»§#160;«/mo»«mi mathvariant=¨bold¨»a«/mi»«mo mathvariant=¨bold¨»§#160;«/mo»«mi mathvariant=¨bold¨»B«/mi»«/mrow»«/mfrac»«/mrow»«/mstyle»«/math»
]]> 0.0000000 0.0000000 0 1.7.2.11Q Treu1bola En una urna tenim #m boles negres i #n boles blanques. Si es treu una bola a l'atzar, quina és la probabilitat que sigui blanca?

Format de la resposta: Arrodonit als centèsims

]]> 1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mfrac><mi>n</mi><mrow><mi>m</mi><mo>+</mo><mi>n</mi></mrow></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>9</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>7</mn><mn>16</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-2)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> La probabilitat és «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»p«/mi»«mo»(«/mo»«mi»B«/mi»«mo»)«/mo»«mo»=«/mo»«mfrac»«mrow»«mi»c«/mi»«mi»a«/mi»«mi»s«/mi»«mi»o«/mi»«mi»s«/mi»«mo»§nbsp;«/mo»«mi»f«/mi»«mi»a«/mi»«mi»v«/mi»«mi»o«/mi»«mi»r«/mi»«mi»a«/mi»«mi»b«/mi»«mi»l«/mi»«mi»e«/mi»«mi»s«/mi»«mo»§nbsp;«/mo»«mi»a«/mi»«mo»§nbsp;«/mo»«mi»B«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»a«/mi»«mi»s«/mi»«mi»o«/mi»«mi»s«/mi»«mo»§nbsp;«/mo»«mi»p«/mi»«mi»o«/mi»«mi»s«/mi»«mi»s«/mi»«mi»i«/mi»«mi»b«/mi»«mi»l«/mi»«mi»e«/mi»«mi»s«/mi»«/mrow»«/mfrac»«/math»

]]> 1.7.2.12Q Treu2Boles En una urna tenim #m boles blanques, #n boles negres i #o boles grogues.
a) Si es treuen dues boles simultàniament, quina és la probabilitat que siguin totes dues blanques?
b) Si es treuen dues boles amb reposició, quina és la probabilitat que siguin totes dues blanques?
Format: arrodonit als centèsims

]]> 1.0000000 0.5000000 0 0 a) =#ab) =#b]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mfrac><mrow><mi>m</mi><mo>*</mo><mo>(</mo><mi>m</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow><mrow><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>)</mo><mo>*</mo><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>100</mn><mo>*</mo><mi>a1</mi></mrow></mfenced></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>=</mo><mfrac><msup><mi>m</mi><mn>2</mn></msup><mrow><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><msup><mo>)</mo><mn>2</mn></msup></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>100</mn><mo>*</mo><mi>b1</mi></mrow></mfenced></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>,</mo><mi>n</mi><mo>,</mo><mi>o</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>6</mn><mo>,</mo><mn>7</mn><mo>,</mo><mn>7</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.08</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.09</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>a</mi><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>b</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-2)</option><option name="relative_tolerance">true</option><option name="precision">3</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> 1.7.2.13Q Treu3Boles En una urna tenim #m boles blanques, #n boles negres i #o boles grogues.
a) Si es treuen tres boles simultàniament, quina és la probabilitat que siguin totes tres blanques?
b) Si es treuen tres boles amb reposició, quina és la probabilitat que cap sigui blanca?

Format: arrodonit als mil·lèsims

]]> 1.0000000 0.5000000 0 0 a) =#ab) =#b]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>3</mn><mo>,</mo><mn>6</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>3</mn><mo>,</mo><mn>5</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t</mi><mo>=</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mfrac><mrow><mi>m</mi><mo>*</mo><mo>(</mo><mi>m</mi><mo>-</mo><mn>1</mn><mo>)</mo><mo>*</mo><mo>(</mo><mi>m</mi><mo>-</mo><mn>2</mn><mo>)</mo></mrow><mrow><mi>t</mi><mo>*</mo><mo>(</mo><mi>t</mi><mo>-</mo><mn>1</mn><mo>)</mo><mo>*</mo><mo>(</mo><mi>t</mi><mo>-</mo><mn>2</mn><mo>)</mo></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mi>a1</mi><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>=</mo><mfrac><msup><mfenced><mrow><mi>t</mi><mo>-</mo><mi>m</mi></mrow></mfenced><mn>3</mn></msup><mrow><mo>(</mo><mi>t</mi><msup><mo>)</mo><mn>3</mn></msup></mrow></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mi>b1</mi><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>tolerància</mi><mo>(</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>,</mo><mi>n</mi><mo>,</mo><mi>o</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>5</mn><mo>,</mo><mn>4</mn><mo>,</mo><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.035</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.233</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>a</mi><mspace linebreak="newline"/><mi mathvariant="normal">b</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi mathvariant="normal">b</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, °, ', ", $, ¥, €, £, kr, Fr, ₩, ₹, руб, BTC, %, ‰, A, K, mol, cd, rad, sr, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="decimalseparators">., \,</param><param name="unitprefixes">M, k, c, m</param><param name="groupoperators">(,[,{</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> 1.7.2.14Q Treu2MItjons En un calaix tenim #m mitjons blancs, #n mitjons negres i #o mitjons marrons
a) Si es treuen dos mitjons a l'atzar, quina és la probabilitat que siguin tots dos blancs?
b) Si es treuen dos mitjons a l'atzar, quina és la probabilitat que no siguin del mateix color?

Format: arrodonit als centèsims

]]> 1.0000000 0.5000000 0 0 a) =#sol1b) =#sol2]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t</mi><mo>=</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mfrac><mrow><mi>m</mi><mo>*</mo><mo>(</mo><mi>m</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow><mrow><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>)</mo><mo>*</mo><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mfrac><mrow><mi>n</mi><mo>*</mo><mo>(</mo><mi>n</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow><mrow><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>)</mo><mo>*</mo><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a2</mi><mo>=</mo><mfrac><mrow><mi>o</mi><mo>*</mo><mo>(</mo><mi>o</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow><mrow><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>)</mo><mo>*</mo><mo>(</mo><mi>m</mi><mo>+</mo><mi>n</mi><mo>+</mo><mi>o</mi><mo>-</mo><mn>1</mn><mo>)</mo></mrow></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mn>1</mn><mo>-</mo><mo>(</mo><mi>a</mi><mo>+</mo><mi>a1</mi><mo>+</mo><mi>a2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a</mi><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>b</mi><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>,</mo><mi>n</mi><mo>,</mo><mi>o</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>8</mn><mo>,</mo><mn>4</mn><mo>,</mo><mn>8</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.14737</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.67368</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-2)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> 1.7.2.15Q 2 figures D'una baralla espanyola es treuen #a1 cartes, quina és la probabilitat de treure #a2 #a3
a) si l'extracció es fa amb reposició?
b) si l'extracció es fa sense reposició

Format de la resposta: fracció

]]> 1.0000000 0.5000000 0 0 a) =#sol1b) =#sol2]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>=</mo><mi>a1</mi><mo>-</mo><mi>a2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a31</mi><mo>=</mo><mi>aleatori</mi><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mfenced><mrow><mi>sotes</mi><mo>,</mo><mi>cavalls</mi><mo>,</mo><mo> </mo><mi>reis</mi><mo>,</mo><mi>nous</mi></mrow></mfenced></mtd></mtr></mtable></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>figures</mi><mo>,</mo><mi>a31</mi></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a3</mi><mo>=</mo><mi>a31</mi></mrow><mtable><mtr><mtd><mi>sol11</mi><mo>=</mo><mfrac><mrow><msup><mn>4</mn><mi>a2</mi></msup><mo>*</mo><msup><mn>44</mn><mi>b1</mi></msup></mrow><msup><mn>48</mn><mi>a1</mi></msup></mfrac></mtd></mtr><mtr><mtd><mi>sol12</mi><mo>=</mo><mfrac><mfrac><mrow><mn>4</mn><mo>!</mo></mrow><mrow><mfenced><mrow><mn>4</mn><mo>-</mo><mi>a1</mi></mrow></mfenced><mo>!</mo></mrow></mfrac><mfrac><mrow><mn>48</mn><mo>!</mo></mrow><mrow><mfenced><mrow><mn>48</mn><mo>-</mo><mi>a1</mi></mrow></mfenced><mo>!</mo></mrow></mfrac></mfrac></mtd></mtr></mtable><mtable><mtr><mtd><mi>sol11</mi><mo>=</mo><mfrac><mrow><msup><mn>12</mn><mi>a2</mi></msup><mo>*</mo><msup><mn>36</mn><mi>b1</mi></msup></mrow><msup><mn>48</mn><mi>a1</mi></msup></mfrac></mtd></mtr><mtr><mtd><mi>sol12</mi><mo>=</mo><mfrac><mfrac><mrow><mn>12</mn><mo>!</mo></mrow><mrow><mfenced><mrow><mn>12</mn><mo>-</mo><mi>a1</mi></mrow></mfenced><mo>!</mo></mrow></mfrac><mfrac><mrow><mn>48</mn><mo>!</mo></mrow><mrow><mfenced><mrow><mn>48</mn><mo>-</mo><mi>a1</mi></mrow></mfenced><mo>!</mo></mrow></mfrac></mfrac></mtd></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>10000</mn><mo>*</mo><mi>sol11</mi><mo>)</mo></mrow><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>10000</mn><mo>*</mo><mi>sol12</mi><mo>)</mo></mrow><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0039</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0025</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>&#x02009;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> La probabilitat és «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»p«/mi»«mo»(«/mo»«mi»B«/mi»«mo»)«/mo»«mo»=«/mo»«mfrac»«mrow»«mi»c«/mi»«mi»a«/mi»«mi»s«/mi»«mi»o«/mi»«mi»s«/mi»«mo»§nbsp;«/mo»«mi»f«/mi»«mi»a«/mi»«mi»v«/mi»«mi»o«/mi»«mi»r«/mi»«mi»a«/mi»«mi»b«/mi»«mi»l«/mi»«mi»e«/mi»«mi»s«/mi»«mo»§nbsp;«/mo»«mi»a«/mi»«mo»§nbsp;«/mo»«mi»B«/mi»«/mrow»«mrow»«mi»c«/mi»«mi»a«/mi»«mi»s«/mi»«mi»o«/mi»«mi»s«/mi»«mo»§nbsp;«/mo»«mi»p«/mi»«mi»o«/mi»«mi»s«/mi»«mi»s«/mi»«mi»i«/mi»«mi»b«/mi»«mi»l«/mi»«mi»e«/mi»«mi»s«/mi»«/mrow»«/mfrac»«/math»

Cal comptabilitzar les maneres de treure les cartes que no són les demanades

]]> 1.7.2.16Q Llengües  

En el grup A hi ha #a persones, de les quals #a1 parlen anglès i #a2 no. En el grup B hi ha #b persones, de les quals #b1 parlen anglès i #b2 no. En el grup C hi ha #c persones, de les quals #c1 parlen anglès i #c2 no. Si s'agafa a l'atzar una persona de cada grup, quina és la probabilitat que almenys una parli anglès?   (Format: fracció)
]]> 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 1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a</mi><mo>=</mo><mi>a1</mi><mo>+</mo><mi>a2</mi></mtd></mtr><mtr><mtd><mi>b1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>b1</mi><mo>+</mo><mi>b2</mi></mtd></mtr><mtr><mtd><mi>c1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>c1</mi><mo>+</mo><mi>c2</mi></mtd></mtr></mtable><mrow><mfenced><mrow><mi>a</mi><mo>≠</mo><mi>b</mi></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>b</mi><mo>≠</mo><mi>c</mi></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>a</mi><mo>≠</mo><mi>c</mi></mrow></mfenced></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mn>1</mn><mo>-</mo><mfenced><mrow><mfrac><mi>a2</mi><mi>a</mi></mfrac><mo>·</mo><mfrac><mi>b2</mi><mi>b</mi></mfrac><mo>*</mo><mfrac><mi>c2</mi><mi>c</mi></mfrac></mrow></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>,</mo><mi>a2</mi><mo>,</mo><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>9</mn><mo>,</mo><mn>2</mn><mo>,</mo><mn>11</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>,</mo><mi>b2</mi><mo>,</mo><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>5</mn><mo>,</mo><mn>4</mn><mo>,</mo><mn>9</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c1</mi><mo>,</mo><mi>c2</mi><mo>,</mo><mi>c</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7</mn><mo>,</mo><mn>3</mn><mo>,</mo><mn>10</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>161</mn><mn>165</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> El més fàcil és fer servir l'esdeveniment contrari: "cap de les 3 persones parla anglès" i calcular-ne la probabilitat ja que són esdeveniments independents en cada grup.

]]> 1.7.2.90 DT Binomial/Normal Distribució binomial
En una distribució binomial, on es repeteix n cops un experiment aleatori, i només hi ha 2 esdeveniments A i CA possibles que tenen respectivament una probabilitat de p i (1-p), si X mesura el nombre de cops que es produeix A:
p(X=k) = Cn,k pk · (1-p)n-k
Distribució normal En una distribució normal, de mitjana «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#956;«/mi»«/math» i de desviació «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#963;«/mi»«/math»,
si es vol calcular la probabilitat «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨bold¨»p«/mi»«mo mathvariant=¨bold¨»(«/mo»«mi mathvariant=¨bold¨»z«/mi»«mo mathvariant=¨bold¨»§#8804;«/mo»«mi mathvariant=¨bold¨»k«/mi»«mo mathvariant=¨bold¨»)«/mo»«/math»
primer s'estandarditza la variable: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi mathvariant=¨bold¨»z«/mi»«mo mathvariant=¨bold¨»-«/mo»«mi mathvariant=¨bold¨»§#956;«/mi»«/mrow»«mi mathvariant=¨bold¨»§#963;«/mi»«/mfrac»«/math»
i es troba la probabilitat a la taula de la Normal (0,1)
 ]]> 0.0000000 0.0000000 0 1.7.2.91.Q BinomialMoneda  

Si es llença una moneda perfecte #n cops quina és la probabilitat d'obtenir:

  • a) #n cares
  • b) 2 cares

(Format: arrodonit als mil·lèsims)

 

 

]]> 1.0000000 0.3333333 0 0 a) =#ab) =#b]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>3</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><msup><mfenced><mfrac><mn>1</mn><mn>2</mn></mfrac></mfenced><mi>n</mi></msup></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>1000</mn><mo>.</mo><mi>a1</mi></mrow></mfenced></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>=</mo><mfrac><mrow><mi>n</mi><mo>!</mo></mrow><mrow><mn>2</mn><mo>!</mo><mo>*</mo><mo>(</mo><mi>n</mi><mo>-</mo><mn>2</mn><mo>)</mo><mo>!</mo></mrow></mfrac><mo>*</mo><msup><mfenced><mfrac><mn>1</mn><mn>2</mn></mfrac></mfenced><mn>2</mn></msup><mo>*</mo><msup><mfenced><mfrac><mn>1</mn><mn>2</mn></mfrac></mfenced><mrow><mi>n</mi><mo>-</mo><mn>2</mn></mrow></msup></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>1000</mn><mo>.</mo><mi>b1</mi></mrow></mfenced></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>128</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>21</mn><mn>128</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>a</mi><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>&#x000A0;</mo><mo>=</mo><mo>#</mo><mi>b</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputCompound">true</data><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> 1.7.2.92Q BinomialCartes  

D'una baralla espanyola es treuen #n cartes. Quin és la probabilitat de treure exactament #p figures si es treuen amb reposició?   (Format: fracció)
]]> 1.0000000 0.5000000 0 0 #a <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>n</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>16</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>p</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>p</mi><mo>&lt;</mo><mi>n</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mfrac><mrow><mi>n</mi><mo>!</mo></mrow><mrow><mi>p</mi><mo>!</mo><mo>*</mo><mo>(</mo><mi>n</mi><mo>-</mo><mi>p</mi><mo>)</mo><mo>!</mo></mrow></mfrac><mo>*</mo><mo>(</mo><mfrac><mn>1</mn><mn>4</mn></mfrac><msup><mo>)</mo><mi>p</mi></msup><mo>*</mo><mo>(</mo><mfrac><mn>3</mn><mn>4</mn></mfrac><msup><mo>)</mo><mrow><mi>n</mi><mo>-</mo><mi>p</mi></mrow></msup></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer>#a</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Es pot resoldre amb una binomial on n = #n i k = #.

Cal tenir en compte que la probabilitat de ser figura és 12/48 = 1/4

]]> 1.7.2.93Q BinomialHemofílic  

La probabilitat que algú pateixi hemofília és de #p1.
Quina és la probabilitat que entre els #a1 alumnes d'un institut hi hagi un hemofílic?
 (Format: arrodonit als  cent mil·lèsims).
L'hemofília és un conjunt de malalties hereditàries ocasionades per la carència o defecte d'algun factor de coagulació
]]> 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1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mn>0</mn><mo>.</mo><mn>0001</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>450</mn><mo>,</mo><mn>600</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mfrac><mrow><mi>a1</mi><mo>!</mo></mrow><mrow><mo>(</mo><mi>a1</mi><mo>-</mo><mn>1</mn><mo>)</mo><mo>!</mo></mrow></mfrac><mo>*</mo><mfenced><mi>p1</mi></mfenced><mo>·</mo><msup><mfenced><mrow><mn>1</mn><mo>-</mo><mi>p1</mi></mrow></mfenced><mrow><mi>a1</mi><mo>-</mo><mn>1</mn></mrow></msup></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>481</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0002</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.087393</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-5)</option><option name="relative_tolerance">true</option><option name="precision">6</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option><option name="float_format">mr</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> 1.7.2.95Q NormalPomes  S'assegura que el pes de les pomes d'un carregament és una variable amb distribució normal amb mitjana #m1 i desviació estàndard #s1 g. Calculeu la probabilitat que una poma escollida l' atzar pesi menys de #m2 g.
 (Format: als deu mil·lèsims).

 

 

 

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1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>m1</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>20</mn><mo>,</mo><mn>30</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>m2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>200</mn><mo>,</mo><mn>350</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mrow><mi>m2</mi><mo>-</mo><mi>m1</mi></mrow><mi>s1</mi></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>m2</mi><mo>&gt;</mo><mi>m1</mi></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>e1</mi><mo>&lt;</mo><mn>3</mn><mo>.</mo><mn>5</mn></mrow></mfenced></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi><mo>=</mo><mo>-</mo><mfrac><msup><mfenced><mrow><mi>x</mi><mo>-</mo><mi>m1</mi></mrow></mfenced><mn>2</mn></msup><mrow><mn>2</mn><mo>*</mo><msup><mi>s1</mi><mn>2</mn></msup></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><msubsup><mo>∫</mo><mn>0</mn><mi>m2</mi></msubsup><mfrac><msup><exponentiale/><mi>t1</mi></msup><mrow><mi>s1</mi><mo>*</mo><msqrt><mrow><mn>2</mn><mo>*</mo><pi/></mrow></msqrt></mrow></mfrac></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi><mo>,</mo><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>220</mn><mo>,</mo><mn>50</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>342</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2.44</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.99265</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">true</option><option name="precision">5</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option><option name="float_format">mr</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer estandarditza la variable: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»z«/mi»«mo»-«/mo»«mo»#«/mo»«mi»m«/mi»«mn»1«/mn»«/mrow»«mrow»«mo»#«/mo»«mi»s«/mi»«mn»1«/mn»«/mrow»«/mfrac»«/math»

]]> 1.7.2.96Q NormalPlujes  

La precipitació anual en una regió és una mitjana de #m1 mm, amb una desviació estàndard de #s1 mm. Calculeu, suposant una distribució normal, la probabilitat que un any determinat la pluja no superi els #m2 mm.
 (Format: als deu mil·lèsims).
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1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>m1</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>10</mn><mo>,</mo><mn>30</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>m2</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>100</mn><mo>,</mo><mn>300</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mrow><mi>m2</mi><mo>-</mo><mi>m1</mi></mrow><mi>s1</mi></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>m2</mi><mo>&gt;</mo><mi>m1</mi></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>e1</mi><mo>⩽</mo><mn>3</mn></mrow></mfenced></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi><mo>=</mo><mo>-</mo><mfrac><msup><mfenced><mrow><mi>x</mi><mo>-</mo><mi>m1</mi></mrow></mfenced><mn>2</mn></msup><mrow><mn>2</mn><mo>*</mo><msup><mi>s1</mi><mn>2</mn></msup></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mfrac><mrow><mi>m2</mi><mo>-</mo><mi>m1</mi></mrow><mi>s1</mi></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><msubsup><mo>∫</mo><mn>0</mn><mi>m2</mi></msubsup><mfrac><msup><exponentiale/><mi>t1</mi></msup><mrow><mi>s1</mi><mo>*</mo><msqrt><mrow><mn>2</mn><mo>*</mo><pi/></mrow></msqrt></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi><mo>,</mo><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1900</mn><mo>,</mo><mn>500</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2060</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.32</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.62544</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">true</option><option name="precision">3</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option><option name="float_format">mr</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer estandarditza la variable: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»z«/mi»«mo»-«/mo»«mo»#«/mo»«mi»m«/mi»«mn»1«/mn»«/mrow»«mrow»«mo»#«/mo»«mi»m«/mi»«mn»2«/mn»«/mrow»«/mfrac»«/math»

]]> 1.7.2.97Q NormalTempsDeVida  El temps de vida d'un article es distribueix normalment amb una mitjana #m1 h i desviació estàndard #s1 h. Doneu un temps de vida tal que el superin el #t1 % dels articles
 (Format: fracció).

 

 

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1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>m1</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>8</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mn>50</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>m2</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>90</mn><mo>,</mo><mn>150</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mrow><mi>m2</mi><mo>-</mo><mi>m1</mi></mrow><mi>s1</mi></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>m2</mi><mo>&gt;</mo><mi>m1</mi></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>e1</mi><mo>⩽</mo><mn>3</mn></mrow></mfenced></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi><mo>=</mo><mo>-</mo><mfrac><msup><mfenced><mrow><mi>x</mi><mo>-</mo><mi>m1</mi></mrow></mfenced><mn>2</mn></msup><mrow><mn>2</mn><mo>*</mo><msup><mi>s1</mi><mn>2</mn></msup></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mfrac><mrow><mi>m2</mi><mo>-</mo><mi>m1</mi></mrow><mi>s1</mi></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t11</mi><mo>=</mo><msubsup><mo>∫</mo><mn>0</mn><mi>m2</mi></msubsup><mfrac><msup><exponentiale/><mi>t1</mi></msup><mrow><mi>s1</mi><mo>*</mo><msqrt><mrow><mn>2</mn><mo>*</mo><pi/></mrow></msqrt></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>t11</mi><mo>)</mo></mrow><mn>1</mn></mfrac><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>m2</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi><mo>,</mo><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1000</mn><mo>,</mo><mn>50</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1040</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.8</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.78814</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>79.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1040</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-2)</option><option name="relative_tolerance">true</option><option name="precision">3</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option><option name="float_format">mr</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Per trobar z amb «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»z«/mi»«mo»-«/mo»«mo»#«/mo»«mi»m«/mi»«mn»1«/mn»«/mrow»«mrow»«mo»#«/mo»«mi»s«/mi»«mn»1«/mn»«/mrow»«/mfrac»«/math» , cal trobar quin valor correspon al tant per cent demanat en la taula.

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