Factor the expression completely. y+x^(3)y^(3) Answer:

Identify Common Factor: Identify the common factor in both terms of the expression y + x^3y^3. Both terms have a common factor of y.Factor Out Common Factor: Factor out the common factor y from the expression. y(1 + x^3y^2) is the expression with the common factor y factored out.Check for Further Factoring: Check if the remaining expression inside the parentheses can be factored further. The expression 1 + x^3y^2 does not have any common factors and is not a special polynomial that can be factored further (such as a difference of squares or a perfect square trinomial).

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Factor the expression completely.

y+x^(3)y^(3)
Answer:

Factor the expression completely. $\newline$ $y+x^{3} y^{3}$ $\newline$ Answer:

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Math Problems

Grade 7

Evaluate numerical expressions involving exponents

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Q. Factor the expression completely.

\newline

y+x^{3} y^{3}

\newline

Answer:

Identify Common Factor: Identify the common factor in both terms of the expression $y + x^3y^3$ . Both terms have a common factor of $y$ .
Factor Out Common Factor: Factor out the common factor $y$ from the expression. $y(1 + x^3y^2)$ is the expression with the common factor $y$ factored out.
Check for Further Factoring: Check if the remaining expression inside the parentheses can be factored further. $\newline$ The expression $1 + x^3y^2$ does not have any common factors and is not a special polynomial that can be factored further (such as a difference of squares or a perfect square trinomial).