Add. (6d-2)+(d^(2)-5)

Identify Like Terms: Identify the like terms in the expressions (6d-2) and (d^(2)-5). The like terms are the constant terms -2 and -5. The terms 6d and d^2 are not like terms because they have different exponents.Add Like Terms: Add the like terms together. Combine -2 and -5 to get -7.Write Down Other Terms: Write down the terms that are not like terms. Since 6d and d^2 do not have the same exponents, they remain unchanged.Combine All Terms: Combine all terms to get the final simplified expression. The final expression is d^2 + 6d - 7.

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Add. $\newline$ $(6 d-2)+\left(d^{2}-5\right)$

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Algebra 2

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Q. Add.

\newline

(6 d-2)+\left(d^{2}-5\right)

Identify Like Terms: Identify the like terms in the expressions $(6d-2)$ and $(d^{2}-5)$ . The like terms are the constant terms $-2$ and $-5$ . The terms $6d$ and $d^2$ are not like terms because they have different exponents.
Add Like Terms: Add the like terms together. $\newline$ Combine $-2$ and $-5$ to get $-7$ .
Write Down Other Terms: Write down the terms that are not like terms. $\newline$ Since $6d$ and $d^2$ do not have the same exponents, they remain unchanged.
Combine All Terms: Combine all terms to get the final simplified expression. $\newline$ The final expression is $d^2 + 6d - 7$ .