Unit 6: Factoring Polynomials

FACTORING means 'Breaking expressions into parts to show ________________'.

_{FACTOREAR significa 'Dividir expresiones en partes para mostrar ________________'.}

(a)  

Factor. _Factor.

5x + 10

• 5(x + 10)

• 5(x - 10)(x + 10)

• 5(x + 2)

• 5 (x + 2) (x - 2)

Tags

CCSS.7.EE.A.1

Factor.

x² - 8x

• x (x - 8)

• (x - 4) (x - 2)

• 8 (x - 1)

• Man... I don't know what's going on

  😬

A polynomial with three unlike terms is called a

_{Un polinomio con tres términos diferentes se llama}

(a)  

The polynomial 3x² is a _____ with a degree of __.

^{_{El polinomio 3x}2 _{es un _____ con grado de __.}}

• Monomial

  &

  1st degree

• Binomial

  & 2nd degree

• Monimial

  &

  2nd degree

• Monomial

  &

  3rd degree

Identify the degree of the polynomial.

3x⁴ + 2x² - 7

_{Identificar el grado del polinomio.}

• 3rd degree

• 1st degree

• 3rd degree

• 4th degree

G.C.F. stands for...

_{G.C.F. representa...}

• Got Cold Feet

  🦶

• Greatest Chicken Flavor

  🍗

• Greatest Common Factor

  #

• Greatest Coefficient Factor

  #

What is the Greatest Common Factor of the following expression?

¿Cuál es el máximo común divisor de la siguiente expresión?

14b² + 7ab

• 7

• 2a

• 7b

• 2b

Factor

x² - 25

• (5 - x) (x - 5)

• x (x - 5)

• (5 - x) (x - 5)

• (x + 5) (x - 5)

Tags

CCSS.HSA.APR.C.4

Can I use the Binomial Pattern Shortcut to Multiply this expression?

_{¿Puedo usar el método abreviado de patrón binomial para multiplicar esta expresión?}

(2c + 3) (4a - 3)

• I think so...

• You can do anything if you put your mind to it...

• Yes, you can.

• No, you can't.

Tags

CCSS.HSA.APR.A.1