Multiply. Simplify your answer. 2k/19k * 4jk ______

Rewrite Multiplication: Rewrite the multiplication of the two fractions. Calculation: (2k/19k) * (4jk) = (2k * 4jk) / (19k).Simplify Numerator: Simplify the numerator by multiplying the constants and combining the variables. Calculation: 2k * 4jk = 8jk^2.Simplify Denominator: Simplify the denominator by recognizing that 19k is already in its simplest form. Calculation: No change, the denominator remains 19k.Reduce Fraction: Reduce the fraction by canceling out the common factor k from the numerator and the denominator. Calculation: (8jk^2) / (19k) = (8j * k * k) / (19 * k) = 8j * k / 19.Write Final Expression: Write the final simplified expression. Calculation: The final simplified expression is 8jk / 19.

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Multiply. Simplify your answer. $\newline$ $\frac{2k}{19k} \times 4jk$

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Algebra 1

Multiply and divide rational expressions

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Q. Multiply. Simplify your answer.

\newline

\frac{2k}{19k} \times 4jk

Rewrite Multiplication: Rewrite the multiplication of the two fractions. $\newline$ Calculation: $(\frac{2k}{19k}) \times (4jk) = \frac{(2k \times 4jk)}{19k}$ .
Simplify Numerator: Simplify the numerator by multiplying the constants and combining the variables. $\newline$ Calculation: $2k \times 4jk = 8jk^2$ .
Simplify Denominator: Simplify the denominator by recognizing that $19k$ is already in its simplest form. $\newline$ Calculation: No change, the denominator remains $19k$ .
Reduce Fraction: Reduce the fraction by canceling out the common factor $k$ from the numerator and the denominator. $\newline$ Calculation: $(8jk^2) / (19k) = (8j \cdot k \cdot k) / (19 \cdot k) = \frac{8j \cdot k}{19}$ .
Write Final Expression: Write the final simplified expression. $\newline$ Calculation: The final simplified expression is $\frac{8jk}{19}$ .