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

Identify Common Factor: Identify the common factor in both terms of the expression x - x^(3)y. Both terms have an 'x' in common.Factor Out 'x': Factor out the common 'x' from both terms. x(1 - x^(2)y)Check for Further Factoring: Check if the expression inside the parentheses can be factored further. The expression 1 - x^(2)y cannot be factored further since it does not have a common factor or is not a special polynomial like a difference of squares.Write Final Factored Form: Write down the final factored form of the expression. The completely factored form of the expression x - x^(3)y is x(1 - x^(2)y).

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Factor the expression completely.

x-x^(3)y
Answer:

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

View step-by-step help

Home

Math Problems

Grade 8

Solve equations with variable exponents

Full solution

Q. Factor the expression completely.

\newline

x-x^{3} y

\newline

Answer:

Identify Common Factor: Identify the common factor in both terms of the expression $x - x^{3}y$ . Both terms have an ' $x$ ' in common.
Factor Out 'x': Factor out the common 'x' from both terms. $x(1 - x^{2}y)$
Check for Further Factoring: Check if the expression inside the parentheses can be factored further. $\newline$ The expression $1 - x^{2}y$ cannot be factored further since it does not have a common factor or is not a special polynomial like a difference of squares.
Write Final Factored Form: Write down the final factored form of the expression. $\newline$ The completely factored form of the expression $x - x^{3}y$ is $x(1 - x^{2}y)$ .