High School

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Will factored [tex]7x^6[/tex] as [tex](3x^2)(4x^4)[/tex].

Olivia factored [tex]7x^6[/tex] as [tex](7x^2)(x^3)[/tex].

Which of them factored [tex]7x^6[/tex] correctly?

Answer :

Answer:

None of them factored 7x^6 correctly.

Question:

Will factored 7x^6 as (3x^2)(4x^4), Olivia factored 7x^6 as (7x^2)(x^3). Which of them factored 7x^6 correctly?

Step-by-step explanation:

Given;

Will factored 7x^6 as (3x^2)(4x^4)

To verify;

(3x^2)(4x^4) = 3 × 4 × x^2 × x^4 = 12 × x^(2+4) = 12x^6

(3x^2)(4x^4) = 12x^6

Wrong

Olivia factored 7x^6 as (7x^2)(x^3)

To verify;

(7x^2)(x^3) = 7 × x^2 × x^3 = 7 × x^(2+3) = 7x^5

(7x^2)(x^3) = 7x^5

Wrong

Both Will and Olivia are wrong. So,

None of them factored 7x^6 correctly.

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Rewritten by : Barada

Answer:

None of them factored [tex]7x^6[/tex] correctly.

Step-by-step explanation:

  • Will factored [tex]7x^6[/tex] as [tex](3x^2)(4x^4)[/tex]
  • Olivia Factored [tex]7x^6[/tex] as [tex](7x^2)(x^3)[/tex]

We are to determine which of them factored correctly. We will do this by backward expansion of the factored terms.

For Will

  • [tex](3x^2)(4x^4)[/tex][tex]=12x^8[/tex]

For Olivia

  • [tex](7x^2)(x^3)=7x^5[/tex]

We conclude therefore that none factored it correctly.