Factor completely. 9-x^(2)y^(4) Answer:

Identify Expression Type: Step Title: Identify the Expression Type Concise Step Description: Recognize that the given expression is a difference of squares. Calculation: The expression 9 - x^2y^4 can be written as (3)^2 - (xy^2)^2. Math Error Check: Apply Formula: Step Title: Apply the Difference of Squares Formula Concise Step Description: Use the difference of squares formula, which is a^2 - b^2 = (a - b)(a + b). Calculation: Apply the formula to the expression (3)^2 - (xy^2)^2 to get (3 - xy^2)(3 + xy^2). Math Error Check: Write Final Form: Step Title: Write the Final Factored Form Concise Step Description: The expression is now fully factored. Calculation: The final factored form is (3 - xy^2)(3 + xy^2). Math Error Check:

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Factor completely. $\newline$ $9-x^{2}y^{4}$ $\newline$ Answer:

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Q. Factor completely.

\newline

9-x^{2}y^{4}

\newline

Answer:

Identify Expression Type: Step Title: Identify the Expression Type $\newline$ Concise Step Description: Recognize that the given expression is a difference of squares. $\newline$ Calculation: The expression $9 - x^2y^4$ can be written as $(3)^2 - (xy^2)^2$ . $\newline$ Math Error Check:
Apply Formula: Step Title: Apply the Difference of Squares Formula $\newline$ Concise Step Description: Use the difference of squares formula, which is $a^2 - b^2 = (a - b)(a + b)$ . $\newline$ Calculation: Apply the formula to the expression $(3)^2 - (xy^2)^2$ to get $(3 - xy^2)(3 + xy^2)$ . $\newline$ Math Error Check:
Write Final Form: Step Title: Write the Final Factored Form $\newline$ Concise Step Description: The expression is now fully factored. $\newline$ Calculation: The final factored form is $(3 - xy^2)(3 + xy^2)$ . $\newline$ Math Error Check: