Rewrite in simplest terms: 3(-6s+4t)+0.8 t-3(t-5s) Answer:

Distribute 3 to terms: First, distribute the 3 into the terms inside the first set of parentheses: 3(-6s) and 3(4t). This gives us -18s + 12t.Distribute -3 to terms: Next, distribute the -3 into the terms inside the second set of parentheses: -3(t) and -3(-5s). This gives us -3t + 15s.Combine distributed terms: Now, combine the distributed terms with the remaining term 0.8t. So we have -18s + 12t + 0.8t - 3t + 15s.Combine like terms: Combine like terms. For the s terms: -18s + 15s equals -3s. For the t terms: 12t + 0.8t - 3t equals 9.8t.Write final expression: Write the final simplified expression by combining the like terms we found in the previous step. The final simplified expression is -3s + 9.8t.

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Rewrite in simplest terms:
3(-6s+4t)+0.8 t-3(t-5s)
Answer:

Rewrite in simplest terms: $3(-6 s+4 t)+0.8 t-3(t-5 s)$ $\newline$ Answer:

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Precalculus

Find the roots of factored polynomials

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Q. Rewrite in simplest terms:

3(-6 s+4 t)+0.8 t-3(t-5 s)

\newline

Answer:

Distribute $3$ to terms: First, distribute the $3$ into the terms inside the first set of parentheses: $3(-6s)$ and $3(4t)$ . This gives us $-18s + 12t$ .
Distribute $-3$ to terms: Next, distribute the $-3$ into the terms inside the second set of parentheses: $-3(t)$ and $-3(-5s)$ . This gives us $-3t + 15s$ .
Combine distributed terms: Now, combine the distributed terms with the remaining term $0.8t$ . So we have $-18s + 12t + 0.8t - 3t + 15s$ .
Combine like terms: Combine like terms. For the $s$ terms: $-18s + 15s$ equals $-3s$ . For the $t$ terms: $12t + 0.8t - 3t$ equals $9.8t$ .
Write final expression: Write the final simplified expression by combining the like terms we found in the previous step. $\newline$ The final simplified expression is $-3s + 9.8t$ .