4t ESO/4.05 INEQUACIONS/4.05.4 Problemes d'inequacions 4.05.5.23 ProbInequacionsNombres fraccions

	Si al #m1 d'un nombre se li suma el seu #m2 i a aquesta suma s'addiciona #m3, el resultat final és més petit #m4. Quins nombres són així?
Escriu la inequació final: {#1} Format: x<2/3

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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m1</mi><mo>=</mo><mi>quart</mi></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m2</mi><mo>=</mo><mi>terç</mi></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr></mtable><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr><mtr><mtd/></mtr></mtable></apply><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m2</mi><mo>=</mo><mi>terç</mi></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr></mtable><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mi>m3</mi><mo><</mo><mi>m4</mi></mtd></mtr></mtable></apply></apply></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>s1</mi><mo>=</mo><mi>resol_inequació</mi><mfenced><mi>e1</mi></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m1</mi><mo>,</mo><mi>m2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>terç</mi><mo>,</mo><mi>cinquè</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m3</mi><mo>,</mo><mi>m4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>18</mn><mo>,</mo><mn>415</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>3</mn></mfrac><mo>*</mo><mi>x</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e12</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>5</mn></mfrac><mo>*</mo><mi>x</mi><mo>+</mo><mn>18</mn><mo><</mo><mn>415</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"><mfrac><mn>8</mn><mn>15</mn></mfrac><mo>*</mo><mi>x</mi><mo>+</mo><mn>18</mn><mo><</mo><mn>415</mn></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"><mi>x</mi><mo><</mo><mfrac><mn>5955</mn><mn>8</mn></mfrac></math></output></command></group><group><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></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><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="casSession"></data></localData></question> La inequació és #e11 + #e12

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