Solve for s. {:[2s+4=5(-4-2s)],[s=◻]:}

Apply distributive property: Apply the distributive property to the right side of the equation. 5(-4 - 2s) = 5(-4) + 5(-2s) = -20 - 10sRewrite equation with simplified right side: Rewrite the equation with the simplified right side. 2s + 4 = -20 - 10sAdd s terms to one side: Add 10s to both sides to get all the s terms on one side. 2s + 10s + 4 = -20 - 10s + 10s 12s + 4 = -20Isolate term with s: Subtract 4 from both sides to isolate the term with s. 12s + 4 - 4 = -20 - 4 12s = -24Divide both sides to solve for s: Divide both sides by 12 to solve for s. 12s / 12 = -24 / 12 s = -2

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Solve for $s$ . $\newline$ $\begin{array}{l} 2 s+4=5(-4-2 s) \\ s=\square \end{array}$

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Algebra 1

Solve multi-step linear equations

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Q. Solve for

s

\newline

\begin{array}{l} 2 s+4=5(-4-2 s) \\ s=\square \end{array}

Apply distributive property: Apply the distributive property to the right side of the equation. $\newline$ $5(-4 - 2s)$ $\newline$ = $5(-4) + 5(-2s)$ $\newline$ = $-20 - 10s$
Rewrite equation with simplified right side: Rewrite the equation with the simplified right side. $2s + 4 = -20 - 10s$
Add $s$ terms to one side: Add $10s$ to both sides to get all the $s$ terms on one side. $\newline$ $2s + 10s + 4 = -20 - 10s + 10s$ $\newline$ $12s + 4 = -20$
Isolate term with $s$ : Subtract $4$ from both sides to isolate the term with $s$ .
$12s + 4 - 4 = -20 - 4$
$12s = -24$
Divide both sides to solve for $s$ : Divide both sides by $12$ to solve for $s$ . $\newline$ $12$ s / $12$ = $-24$ / $12$ $\newline$ $s =$ $-2$