Which expression is equivalent to the expression below? 3(9k)+5k 27 k+9k^(2) 32 k 24 k 14 k+3

Distribute 3: Distribute the 3 across the terms inside the parentheses in the expression 3(9k) + 5k. Calculation: 3 * 9k = 27k So, 3(9k) + 5k becomes 27k + 5k.Combine like terms: Combine like terms in 27k + 5k. Calculation: 27k + 5k = 32kCompare with options: Compare the result with the given options. The expression 32k matches one of the given options, which is ＂32 k＂.

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Which expression is equivalent to the expression below?

3(9k)+5k

27 k+9k^(2)

32 k

24 k

14 k+3

Which expression is equivalent to the expression below? $\newline$ $3(9 k)+5 k$ $\newline$ $27 k+9 k^{2}$ $\newline$ $32 k$ $\newline$ $24 k$ $\newline$ $14 k+3$

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Math Problems

Algebra 1

Simplify variable expressions involving like terms and the distributive property

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Q. Which expression is equivalent to the expression below?

\newline

3(9 k)+5 k

\newline

27 k+9 k^{2}

\newline

32 k

\newline

24 k

\newline

14 k+3

Distribute $3$ : Distribute the $3$ across the terms inside the parentheses in the expression $3(9k) + 5k$ .
Calculation: $3 \times 9k = 27k$
So, $3(9k) + 5k$ becomes $27k + 5k$ .
Combine like terms: Combine like terms in $27k + 5k$ . $\newline$ Calculation: $27k + 5k = 32k$
Compare with options: Compare the result with the given options. $\newline$ The expression $32k$ matches one of the given options, which is ＂ $32 k$ ＂.