Factor completely: 4x^(2)(x+8)-7(x+8) Answer:

Identify Common Factor: Identify the common factor in both terms. Both terms have a common factor of (x+8).Factor Out Common Factor: Factor out the common factor from both terms. The expression can be written as (x+8)(4x^2-7).Check for Further Factoring: Check if the remaining terms can be factored further. The terms 4x^2 and -7 have no common factors and the expression 4x^2-7 cannot be factored further using integers.Write Final Factored Form: Write the final factored form of the expression. The completely factored form of the expression is (x+8)(4x^2-7).

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Factor completely:

4x^(2)(x+8)-7(x+8)
Answer:

Factor completely: $\newline$ $4 x^{2}(x+8)-7(x+8)$ $\newline$ Answer:

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Math Problems

Grade 6

Factor numerical expressions using the distributive property

Full solution

Q. Factor completely:

\newline

4 x^{2}(x+8)-7(x+8)

\newline

Answer:

Identify Common Factor: Identify the common factor in both terms. $\newline$ Both terms have a common factor of $(x+8)$ .
Factor Out Common Factor: Factor out the common factor from both terms. $\newline$ The expression can be written as x+\(8)( $4$ x^ $2$ $-7$ )\.
Check for Further Factoring: Check if the remaining terms can be factored further. The terms $4x^2$ and $-7$ have no common factors and the expression $4x^2-7$ cannot be factored further using integers.
Write Final Factored Form: Write the final factored form of the expression. $\newline$ The completely factored form of the expression is $(x+8)(4x^2-7)$ .