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División de Polinomios

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División de Polinomios

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Juego de práctica de división polinomial

Created by

VALERY _ RIOS CARO
VALERY _ RIOS CARO
Colombia

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División de Polinomios
 

División de PolinomiosOnline version

Juego de práctica de división polinomial

by VALERY _ RIOS CARO
1

¿Cuál es el cociente al dividir x^3+2x^2−x+6 entre x?

2

Divide x^2 − 3x + 2 entre x − 1. ¿Cuánto es el cociente?

3

Divide 2x^3 − 3x^2 + x − 5 entre x^2 + 1. ¿Cociente correcto?

4

Divide x^4 − x^3 + x^2 entre x^2. ¿Cociente correcto?

5

Divide 3x^3 + x^2 − 4x + 2 entre x + 2. ¿Cociente correcto?

6

Divide x^3 − 4x^2 + 5 entre x^2 + x. ¿Cociente correcto?

7

Divide 4x^2 − 12x entre 2x. ¿Cociente correcto?

8

Divide x^3 + x^2 − x + 1 entre x + 1. ¿Cociente correcto?

9

Divide 9x^4 entre 3x^2. ¿Cociente correcto?

10

Divide x^2 − 4 entre x. ¿Cociente correcto?

Explicación

Al dividir por x el cociente es la parte sin el término independiente; el residuo es 6 porque queda 6/x.

Al evaluar el polinomio en 1, el cociente es la resta de valores: x−1 da cociente x−2 y residuo 0.

El cociente es 2x−3; el residuo es −x+3 al restar después de la primera y segunda multiplicación.

Al dividir término a término, el cociente es x^2 − x + 1 y el residuo es 0.

Usando división sintética con -2, el cociente es 3x^2−5x+6 y el residuo es −10.

El cociente correcto es x−5; el residuo es 5x+5.

Dividir término a término: (4x^2)/(2x)=2x y (−12x)/(2x)=−6; residuo 0.

Al usar división sintética con −1, cociente es x^2−1 y residuo 2.

(9x^4)/(3x^2)=3x^2; residuo 0.

Cociente es x y residuo −4.

 
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