Multiply. Simplify your answer. 3d^2/7d^2 * 11d ______

Identify terms in multiplication form: Identify the terms to be multiplied and write them in multiplication form. We have the fraction 3d^2/7d^2 and the term 11d. So, we write the multiplication as (3d^2/7d^2) * 11d.Cancel common factors: Cancel out common factors in the numerator and the denominator before multiplying. In this case, d^2 can be canceled out from the numerator and the denominator, leaving us with 3/7 * 11d.Multiply remaining terms: Multiply the remaining terms. Multiplying 3/7 by 11d gives us (3 * 11d) / 7, which simplifies to 33d/7.Check for further simplification: Check for any further simplification. Since 33 and 7 have no common factors other than 1, the fraction 33d/7 is already in its simplest form.

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Multiply. Simplify your answer. $\newline$ $\frac{3d^2}{7d^2} \times 11d$

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Algebra 1

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Q. Multiply. Simplify your answer.

\newline

\frac{3d^2}{7d^2} \times 11d

Identify terms in multiplication form: Identify the terms to be multiplied and write them in multiplication form. We have the fraction $\frac{3d^2}{7d^2}$ and the term $11d$ . So, we write the multiplication as $\left(\frac{3d^2}{7d^2}\right) \times 11d$ .
Cancel common factors: Cancel out common factors in the numerator and the denominator before multiplying. In this case, $d^2$ can be canceled out from the numerator and the denominator, leaving us with $\frac{3}{7} \times 11d$ .
Multiply remaining terms: Multiply the remaining terms. Multiplying $\frac{3}{7}$ by $11d$ gives us $(3 \times 11d) / 7$ , which simplifies to $\frac{33d}{7}$ .
Check for further simplification: Check for any further simplification. Since $33$ and $7$ have no common factors other than $1$ , the fraction $\frac{33d}{7}$ is already in its simplest form.