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

Factorization Check: question_prompt: Who factored 14y^(3) correctly? Hiro's Calculation: Hiro's factorization check: 14y^(3) = (7y^(2))(2y). Calculate 7y^(2) * 2y. Bilal's Calculation: Bilal's factorization check: 14y^(3) = (10y)(4y^(2)). Calculate 10y * 4y^(2).

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Hiro factored $14y^{3}$ as $(7y^{2})(2y)$ . Bilal factored $14y^{3}$ as $(10y)(4y^{2})$ . Which of them factored $14y^{3}$ 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

Algebra 1

Transformations of quadratic functions

Full solution

Q. Hiro factored

14y^{3}

(7y^{2})(2y)

. Bilal factored

14y^{3}

(10y)(4y^{2})

. Which of them factored

14y^{3}

correctly?

\newline

Choose

1

answer:

\newline

(A) Only Hiro

\newline

(B) Only Bilal

\newline

\newline

(D) Neither Hiro nor Bilal

Factorization Check: question_prompt: Who factored $14y^{3}$ correctly?
Hiro's Calculation: Hiro's factorization check: $14y^{3} = (7y^{2})(2y)$ . Calculate $7y^{2} \times 2y$ .
Bilal's Calculation: Bilal's factorization check: $14y^{3} = (10y)(4y^{2})$ . Calculate $10y \times 4y^{2}$ .