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Question Factor the expression completely. y^(3)+x^(3)y^(5) Answer Attempt 2 out of 2 Submit Answer

Question\newlineFactor the expression completely.\newliney3+x3y5 y^{3}+x^{3} y^{5} \newlineAnswer Attempt 22 out of 22\newlineSubmit Answer

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Composition of linear and quadratic functions: find an equationright chevron icon

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Q. Question\newlineFactor the expression completely.\newliney3+x3y5 y^{3}+x^{3} y^{5} \newlineAnswer Attempt 22 out of 22\newlineSubmit Answer
  1. Recognize common factor: First, recognize that y3y^3 is a common factor in both terms.\newliney3+x3y5=y3(1+x3y2)y^3 + x^3y^5 = y^3(1 + x^3y^2)
  2. Identify expression inside parentheses: Now, look at the expression inside the parentheses: 1+x3y21 + x^3y^2. This is not a common factoring pattern, and it cannot be factored further.
  3. Fully factor expression: So, the expression is fully factored as y3(1+x3y2)y^3(1 + x^3y^2).

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