Factor the expression completely. -x-3x^(4) Answer:

Identify Common Factor: Identify the common factor in both terms. Both terms -x and -3x^4 have a common factor of x.Factor Out GCF: Factor out the greatest common factor from both terms. The greatest common factor is -x. Factoring -x out of both terms gives us -x(1 + 3x^3).Check Further Factoring: Check if the remaining expression inside the parentheses can be factored further. The expression 1 + 3x^3 cannot be factored further using real numbers, as it is not a difference of cubes or any other factorable form.Write Final Form: Write down the final factored form of the expression. The completely factored form of the expression is -x(1 + 3x^3).

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Factor the expression completely.

-x-3x^(4)
Answer:

Factor the expression completely. $\newline$ $-x-3 x^{4}$ $\newline$ Answer:

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Math Problems

Grade 7

Evaluate numerical expressions involving exponents

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Q. Factor the expression completely.

\newline

-x-3 x^{4}

\newline

Answer:

Identify Common Factor: Identify the common factor in both terms. $\newline$ Both terms $-x$ and $-3x^4$ have a common factor of $x$ .
Factor Out GCF: Factor out the greatest common factor from both terms. $\newline$ The greatest common factor is $-x$ . Factoring $-x$ out of both terms gives us $-x(1 + 3x^3)$ .
Check Further Factoring: Check if the remaining expression inside the parentheses can be factored further. $\newline$ The expression $1 + 3x^3$ cannot be factored further using real numbers, as it is not a difference of cubes or any other factorable form.
Write Final Form: Write down the final factored form of the expression. $\newline$ The completely factored form of the expression is $-x(1 + 3x^3)$ .