Hiro factored 14y^(3) as (7y^(2))(2y). Bilal factored 14y^(3) as (10 y)(4y^(2)). Which of them factored 14y^(3) correctly? Choose 1 answer: (A) Only Hiro (B) Only Bilal (c) Both Hiro and Bilal (D) Neither Hiro nor Bilal

Identify original expression: Identify the original expression that needs to be factored. The original expression is 14y^(3).Check Hiro's factorization: Check Hiro's factorization. Hiro factored 14y^(3) as (7y^(2))(2y). Multiply Hiro's factors to see if they equal the original expression: (7y^(2))(2y) = 14y^(3).Check Bilal's factorization: Check Bilal's factorization. Bilal factored 14y^(3) as (10y)(4y^(2)). Multiply Bilal's factors to see if they equal the original expression: (10y)(4y^(2)) = 40y^(3), which is not equal to 14y^(3).Determine correct factorization: Determine who factored the expression correctly. Only Hiro's factorization results in the original expression 14y^(3), so Hiro factored it correctly.

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Hiro factored
14y^(3) as
(7y^(2))(2y).
Bilal factored
14y^(3) as
(10 y)(4y^(2)).
Which of them factored
14y^(3) correctly?
Choose 1 answer:
(A) Only Hiro
(B) Only Bilal
(c) Both Hiro and Bilal
(D) Neither Hiro nor Bilal

Hiro factored $14 y^{3}$ as $\left(7 y^{2}\right)(2 y)$ . $\newline$ Bilal factored $14 y^{3}$ as $(10 y)\left(4 y^{2}\right)$ . $\newline$ Which of them factored $14 y^{3}$ correctly? $\newline$ Choose $1$ answer: $\newline$ (A) Only Hiro $\newline$ (B) Only Bilal $\newline$ (C) Both Hiro and Bilal $\newline$ (D) Neither Hiro nor Bilal

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Math Problems

Grade 7

Write variable expressions: word problems

Full solution

Q. Hiro factored

14 y^{3}

\left(7 y^{2}\right)(2 y)

\newline

Bilal factored

14 y^{3}

(10 y)\left(4 y^{2}\right)

\newline

Which of them factored

14 y^{3}

correctly?

\newline

Choose

1

answer:

\newline

(A) Only Hiro

\newline

(B) Only Bilal

\newline

\newline

(D) Neither Hiro nor Bilal

Identify original expression: Identify the original expression that needs to be factored. $\newline$ The original expression is $14y^{3}$ .
Check Hiro's factorization: Check Hiro's factorization. $\newline$ Hiro factored $14y^{3}$ as $(7y^{2})(2y)$ . $\newline$ Multiply Hiro's factors to see if they equal the original expression: $(7y^{2})(2y) = 14y^{3}$ .
Check Bilal's factorization: Check Bilal's factorization. $\newline$ Bilal factored $14y^{3}$ as $(10y)(4y^{2})$ . $\newline$ Multiply Bilal's factors to see if they equal the original expression: $(10y)(4y^{2}) = 40y^{3}$ , which is not equal to $14y^{3}$ .
Determine correct factorization: Determine who factored the expression correctly. $\newline$ Only Hiro's factorization results in the original expression $14y^{3}$ , so Hiro factored it correctly.