Factor the expression completely. 5x-2x^(2) Answer:

Identify common factor: Identify the common factor in the terms of the expression 5x - 2x^2. Both terms have an x in common, so we can factor out an x.Factor out common x: Factor out the common x from both terms. x(5 - 2x)Check for further factoring: Check if the expression inside the parentheses can be factored further. The expression 5 - 2x cannot be factored further since there is no common factor other than 1, and it is not a special product or difference of squares.Write completely factored expression: Write down the completely factored expression. The completely factored expression is x(5 - 2x).

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Factor the expression completely.

5x-2x^(2)
Answer:

Factor the expression completely. $\newline$ $5 x-2 x^{2}$ $\newline$ Answer:

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Algebra 2

Evaluate rational exponents

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Q. Factor the expression completely.

\newline

5 x-2 x^{2}

\newline

Answer:

Identify common factor: Identify the common factor in the terms of the expression $5x - 2x^2$ . Both terms have an $x$ in common, so we can factor out an $x$ .
Factor out common $x$ : Factor out the common $x$ from both terms. $x(5 - 2x)$
Check for further factoring: Check if the expression inside the parentheses can be factored further. $\newline$ The expression $5 - 2x$ cannot be factored further since there is no common factor other than $1$ , and it is not a special product or difference of squares.
Write completely factored expression: Write down the completely factored expression. $\newline$ The completely factored expression is $x(5 - 2x)$ .