Inecuaciones Inecuación algebraica parábola y recta Determine para que valores de «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«/math» de tal forma que

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»f«/mi»«mn»1«/mn»«mo»§#160;«/mo»«mo»#«/mo»«mi»s«/mi»«mn»2«/mn»«mo»§#160;«/mo»«mo»#«/mo»«mi»f«/mi»«mn»2«/mn»«/math»

Observaciones:

Los distintos tipos de conjuntos se escriben según la lista que se muestra en este applet:

Los principales símbolos para escribir los conjuntos están en el editor (se adjunta imagen), los corchetes y paréntesis los puedes escribir con el teclado:

]]> 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 1.0000000 0.3333333 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="es" 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>aleatorio</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>2</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a2</mi><mo>=</mo><mi>aleatorio</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>2</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatorio</mi><mo>(</mo><mo>-</mo><mn>5</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatorio</mi><mo>(</mo><mo>-</mo><mn>5</mn><mo>,</mo><mn>5</mn><mo>)</mo></mtd></mtr></mtable><mrow><mi>a</mi><mo>≠</mo><mi>b</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi><mo>=</mo><mi>aleatorio</mi><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi><mo>(</mo><mi>x</mi><mo>)</mo><mo>:</mo><mo>=</mo><mi>s1</mi><mo>*</mo><mo>(</mo><mi>c</mi><mo>*</mo><msup><mi>x</mi><mn>2</mn></msup><mo>-</mo><mi>c</mi><mo>*</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>a</mi><mo>*</mo><mi>b</mi><mo>*</mo><mi>a1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g</mi><mo>(</mo><mi>x</mi><mo>)</mo><mo>:</mo><mo>=</mo><mi>s1</mi><mo>*</mo><mo>(</mo><mi>c</mi><mo>*</mo><mi>b</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>a2</mi><mo>*</mo><mi>b</mi><mo>*</mo><mi>a</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f1</mi><mo>=</mo><mi>f</mi><mo>(</mo><mi>x</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f2</mi><mo>=</mo><mi>g</mi><mo>(</mo><mi>x</mi><mo>)</mo></math></input></command><maction actiontype="comment"><comment><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f1</mi><mo>=</mo><mi>a1</mi><mo>*</mo><msup><mi>x</mi><mn>2</mn></msup><mo>-</mo><mi>c</mi><mo>*</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>a</mi><mo>*</mo><mi>b</mi><mo>*</mo><mi>a2</mi></math></comment></maction><maction actiontype="comment"><comment><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f2</mi><mo>=</mo><mo>-</mo><mi>a2</mi><mo>*</mo><msup><mi>x</mi><mn>2</mn></msup><mo>+</mo><mi>c</mi><mo>*</mo><mi>b</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>a1</mi><mo>*</mo><mi>b</mi><mo>*</mo><mi>a</mi></math></comment></maction><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi><mo>=</mo><mi>f</mi><mo>(</mo><mi>a</mi><mo>/</mo><mn>2</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m2</mi><mo>=</mo><mi>max</mi><mo>(</mo><mfenced close="|" open="|"><mrow><mi>g</mi><mo>(</mo><mi>a</mi><mo>)</mo></mrow></mfenced><mo>,</mo><mfenced close="|" open="|"><mrow><mi>g</mi><mo>(</mo><mi>b</mi><mo>)</mo></mrow></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>M</mi><mo>=</mo><mn>2</mn><mo>.</mo><mn>2</mn><mo>*</mo><mi>max</mi><mo>{</mo><mfenced close="|" open="|"><mi>m1</mi></mfenced><mo>,</mo><mi>m2</mi><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><mn>2</mn><mo>*</mo><mi>max</mi><mo>{</mo><mfenced close="|" open="|"><mi>a</mi></mfenced><mo>,</mo><mfenced close="|" open="|"><mi>b</mi></mfenced><mo>,</mo><mfenced close="|" open="|"><mrow><mi>b</mi><mo>-</mo><mi>a</mi></mrow></mfenced><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi><mo>=</mo><mi>tablero</mi><mo>(</mo><mo>{</mo><mi>centro</mi><mo>=</mo><mi>punto</mi><mo>(</mo><mo>(</mo><mi>a</mi><mo>+</mo><mi>b</mi><mo>)</mo><mo>/</mo><mn>2</mn><mo>,</mo><mn>0</mn><mo>)</mo><mo>,</mo><mi>altura</mi><mo>=</mo><mi>M</mi><mo>,</mo><mi>anchura</mi><mo>=</mo><mn>1</mn><mo>.</mo><mn>5</mn><mo>*</mo><mi>N</mi><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>anchura_ventana</mi><mo>(</mo><mn>500</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>altura_ventana</mi><mo>(</mo><mn>250</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>graf</mi><mo>=</mo><mi>dibujar</mi><mo>(</mo><mi>t1</mi><mo>,</mo><mi>f1</mi><mo>,</mo><mo>{</mo><mi>color</mi><mo>=</mo><mi>rojo</mi><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>dibujar</mi><mo>(</mo><mi>t1</mi><mo>,</mo><mi>f2</mi><mo>,</mo><mo>{</mo><mi>color</mi><mo>=</mo><mi>azul</mi><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R1</mi><mo>=</mo><mo>{</mo><mn>1</mn><mo>→</mo><mo>"</mo><mi>mayor</mi><mo> </mo><mi>o</mi><mo> </mo><mi>igual</mi><mo>"</mo><mo>,</mo><mn>2</mn><mo>→</mo><mo>"</mo><mi>mayor</mi><mo>"</mo><mo>,</mo><mn>3</mn><mo>→</mo><mo>"</mo><mi>menor</mi><mo> </mo><mi>o</mi><mo> </mo><mi>igual</mi><mo>"</mo><mo>,</mo><mn>4</mn><mo>→</mo><mo>"</mo><mi>menor</mi><mo>"</mo><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R2</mi><mo>=</mo><mo>{</mo><mn>1</mn><mo>→</mo><mo>"</mo><mo>⩾</mo><mo>"</mo><mo>,</mo><mn>2</mn><mo>→</mo><mo>"</mo><mo>></mo><mo>"</mo><mo>,</mo><mn>3</mn><mo>→</mo><mo>"</mo><mo>⩽</mo><mo>"</mo><mo>,</mo><mn>4</mn><mo>→</mo><mo>"</mo><mo><</mo><mo>"</mo><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w1</mi><mo>=</mo><mi>aleatorio</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>texto1</mi><mo>=</mo><mi>R1</mi><mo>(</mo><mi>w1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s2</mi><mo>=</mo><mi>R2</mi><mo>(</mo><mi>w1</mi><mo>)</mo></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>w1</mi><mo>=</mo><mn>1</mn></mrow><mrow><mi>s</mi><mo>=</mo><mi>resolver_inecuación</mi><mo>(</mo><mi>f1</mi><mo>⩾</mo><mi>f2</mi><mo>)</mo></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>w1</mi><mo>=</mo><mn>2</mn></mrow><mrow><mi>s</mi><mo>=</mo><mi>resolver_inecuación</mi><mo>(</mo><mi>f1</mi><mo>></mo><mi>f2</mi><mo>)</mo></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>w1</mi><mo>=</mo><mn>3</mn></mrow><mrow><mi>s</mi><mo>=</mo><mi>resolver_inecuación</mi><mo>(</mo><mi>f1</mi><mo>⩽</mo><mi>f2</mi><mo>)</mo></mrow><mrow><mi>s</mi><mo>=</mo><mi>resolver_inecuación</mi><mo>(</mo><mi>f1</mi><mo><</mo><mi>f2</mi><mo>)</mo></mrow></apply></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>expression_to_set</mi><mo>(</mo><mi>s</mi><mo>,</mo><mi>x</mi><mo>)</mo></math></input></command></group></library><group><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"><mfenced close="]"><mrow><cn>-∞</cn><mo>,</mo><mo>-</mo><mn>5</mn></mrow></mfenced><mo>∪</mo><mfenced open="["><mrow><mn>2</mn><mo>,</mo><cn>+∞</cn></mrow></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>45</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>36</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn><mo>*</mo><msup><mi>x</mi><mn>2</mn></msup><mo>+</mo><mn>20</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>20</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>8</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>20</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>X1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>X1</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>X2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>X2</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1</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"><param name="intervals">true</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question>