Rewrite in simplest terms: 7(-7n+6p)+0.9 p-8(-8p-5n) Answer:

Distribute 7: Distribute the 7 into the terms inside the first set of parentheses. 7 * (-7n) + 7 * (6p) = -49n + 42pDistribute -8: Distribute the -8 into the terms inside the second set of parentheses. -8 * (-8p) - 8 * (-5n) = 64p + 40nCombine distributed terms: Combine the distributed terms with the remaining term 0.9p. -49n + 42p + 0.9p + 64p + 40nCombine like terms: Combine like terms by adding the coefficients of the same variables. Combine the n terms: -49n + 40n = -9n Combine the p terms: 42p + 0.9p + 64p = 106.9pWrite final expression: Write the final simplified expression. -9n + 106.9p

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Rewrite in simplest terms:
7(-7n+6p)+0.9 p-8(-8p-5n)
Answer:

Rewrite in simplest terms: $7(-7 n+6 p)+0.9 p-8(-8 p-5 n)$ $\newline$ Answer:

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Math Problems

Algebra 1

Write variable expressions for arithmetic sequences

Full solution

Q. Rewrite in simplest terms:

7(-7 n+6 p)+0.9 p-8(-8 p-5 n)

\newline

Answer:

Distribute $7$ : Distribute the $7$ into the terms inside the first set of parentheses. $7 \times (-7n) + 7 \times (6p) = -49n + 42p$
Distribute $-8$ : Distribute the $-8$ into the terms inside the second set of parentheses. $\newline$ $-8 \times (-8p) - 8 \times (-5n) = 64p + 40n$
Combine distributed terms: Combine the distributed terms with the remaining term $0.9p$ .
$-49n + 42p + 0.9p + 64p + 40n$
Combine like terms: Combine like terms by adding the coefficients of the same variables. $\newline$ Combine the $n$ terms: $-49n + 40n = -9n$ $\newline$ Combine the $p$ terms: $42p + 0.9p + 64p = 106.9p$
Write final expression: Write the final simplified expression. $\newline$ $-9n + 106.9p$