Combine like terms to create an equivalent expression. 0.25 k+1.5-k-3.5

Identify and group like terms: Identify and group like terms in the expression 0.25k + 1.5 - k - 3.5. The like terms here are the terms with the variable k, which are 0.25k and -k, and the constant terms, which are 1.5 and -3.5. Grouping like terms gives us (0.25k - k) + (1.5 - 3.5).Combine like terms with variable k: Combine the like terms with the variable k. 0.25k - k is the same as 0.25k - 1k, which simplifies to -0.75k.Combine constant terms: Combine the constant terms 1.5 and -3.5. 1.5 - 3.5 equals -2.Write simplified expression: Write the simplified expression by combining the results from Step 2 and Step 3. The simplified expression is -0.75k - 2.

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Combine like terms to create an equivalent expression.

0.25 k+1.5-k-3.5

Combine like terms to create an equivalent expression. $\newline$ $0.25 k + 1.5 - k - 3.5$

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Algebra 1

Simplify variable expressions involving like terms and the distributive property

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Q. Combine like terms to create an equivalent expression.

\newline

0.25 k + 1.5 - k - 3.5

Identify and group like terms: Identify and group like terms in the expression $0.25k + 1.5 - k - 3.5$ . The like terms here are the terms with the variable $k$ , which are $0.25k$ and $-k$ , and the constant terms, which are $1.5$ and $-3.5$ . Grouping like terms gives us $(0.25k - k) + (1.5 - 3.5)$ .
Combine like terms with variable $k$ : Combine the like terms with the variable $k$ . $\newline$ $0$ . $25$ k - k is the same as $0$ . $25$ k - $1$ k, which simplifies to $-0$ . $75$ k.
Combine constant terms: Combine the constant terms $1.5$ and $-3.5$ . $\newline$ $1.5 - 3.5$ equals $-2$ .
Write simplified expression: Write the simplified expression by combining the results from Step $2$ and Step $3$ . $\newline$ The simplified expression is $-0.75k - 2$ .