Combine like terms. 5x^(2)+5x^(2)-7y+3+5-7-6x^(2) Answer:

Combine x^(2) terms: Combine the like terms with x^(2). We have three terms with x^(2): 5x^(2), 5x^(2), and -6x^(2). Add these terms together. 5x^(2) + 5x^(2) - 6x^(2) = (5 + 5 - 6)x^(2) = 4x^(2)Combine constant terms: Combine the constant terms. We have three constant terms: 3, 5, and -7. Add these terms together. 3 + 5 - 7 = (3 + 5) - 7 = 8 - 7 = 1Combine y term: Combine the like terms with y. In this case, there is only one term with y, which is -7y, so it remains unchanged.Write final expression: Write the final expression by combining the results from the previous steps. We have 4x^(2) for the x^(2) terms, -7y for the y term, and 1 for the constant term. The final expression is 4x^(2) - 7y + 1.

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Combine like terms.

5x^(2)+5x^(2)-7y+3+5-7-6x^(2)
Answer:

Combine like terms. $\newline$ $5 x^{2}+5 x^{2}-7 y+3+5-7-6 x^{2}$ $\newline$ Answer:

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Math Problems

Algebra 2

Multiply and divide rational expressions

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Q. Combine like terms.

\newline

5 x^{2}+5 x^{2}-7 y+3+5-7-6 x^{2}

\newline

Answer:

Combine $x^{2}$ terms: Combine the like terms with $x^{2}$ . We have three terms with $x^{2}$ : $5x^{2}$ , $5x^{2}$ , and $-6x^{2}$ . Add these terms together. $\newline$ $5x^{2} + 5x^{2} - 6x^{2} = (5 + 5 - 6)x^{2} = 4x^{2}$
Combine constant terms: Combine the constant terms. We have three constant terms: $3$ , $5$ , and $-7$ . Add these terms together. $3 + 5 - 7 = (3 + 5) - 7 = 8 - 7 = 1$
Combine $y$ term: Combine the like terms with $y$ . In this case, there is only one term with $y$ , which is $-7y$ , so it remains unchanged.
Write final expression: Write the final expression by combining the results from the previous steps. We have $4x^{2}$ for the $x^{2}$ terms, $-7y$ for the $y$ term, and $1$ for the constant term. $\newline$ The final expression is $4x^{2} - 7y + 1$ .