Question:

Simplify: (x3 · 2x4 · 5y + 4y2 + 3y2)y.

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When simplifying algebraic fractions, always combine like terms first before dividing each term by the denominator.
Updated On: Oct 3, 2025
  • \(10x^7 + 7y^3\)
  • None of the other answers
  • \(10x^7y + 7y^2\)
  • \(10x^{11} + 7y^3\)
  • \(10x^7 + 7y\)
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The Correct Option is C

Solution and Explanation

Step 1: Multiply terms in numerator.
\[ x^3 \cdot 2x^4 \cdot 5y = 10x^{7}y \] \[ 4y^2 + 3y^2 = 7y^2 \] So numerator = \(10x^7y + 7y^2\).
Step 2: Divide by denominator.
\[ \frac{10x^7y + 7y^2}{y} = 10x^7 + 7y \] Final Answer: \[ \boxed{10x^7 + 7y} \]
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