Rewrite in simplest terms: -7(-4t-10 u)+9u-9(-u-6t) Answer:

Distribute -7: First, distribute the -7 into the terms inside the first set of parentheses. -7 * (-4t) = 28t -7 * (-10u) = 70u So the expression becomes 28t + 70u + 9u - 9(-u - 6t).Distribute -9: Next, distribute the -9 into the terms inside the second set of parentheses. -9 * (-u) = 9u -9 * (-6t) = 54t Now the expression is 28t + 70u + 9u + 9u + 54t.Combine like terms: Combine like terms. For the t terms: 28t + 54t = 82t For the u terms: 70u + 9u + 9u = 88u The expression simplifies to 82t + 88u.Check for common factors: Check for any possible common factors that can be factored out, but in this case, there are none, so the expression is already in its simplest form.

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Rewrite in simplest terms:
-7(-4t-10 u)+9u-9(-u-6t)
Answer:

Rewrite in simplest terms: $-7(-4 t-10 u)+9 u-9(-u-6 t)$ $\newline$ Answer:

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Algebra 2

Sum of finite series starts from 1

Full solution

Q. Rewrite in simplest terms:

-7(-4 t-10 u)+9 u-9(-u-6 t)

\newline

Answer:

Distribute $-7$ : First, distribute the $-7$ into the terms inside the first set of parentheses. $\newline$ $-7 \times (-4t) = 28t$ $\newline$ $-7 \times (-10u) = 70u$ $\newline$ So the expression becomes $28t + 70u + 9u - 9(-u - 6t)$ .
Distribute $-9$ : Next, distribute the $-9$ into the terms inside the second set of parentheses. $\newline$ $-9 \times (-u) = 9u$ $\newline$ $-9 \times (-6t) = 54t$ $\newline$ Now the expression is $28t + 70u + 9u + 9u + 54t$ .
Combine like terms: Combine like terms. $\newline$ For the t terms: $28t + 54t = 82t$ $\newline$ For the u terms: $70u + 9u + 9u = 88u$ $\newline$ The expression simplifies to $82t + 88u$ .
Check for common factors: Check for any possible common factors that can be factored out, but in this case, there are none, so the expression is already in its simplest form.