Solve for m. {:[3-2(9+2m)=m],[m=]:}

Simplify Equation: First, let's simplify the first equation by distributing the -2 across the terms inside the parentheses. 3 - 2(9 + 2m) = m 3 - 18 - 4m = mCombine Like Terms: Now, combine like terms on the left side of the equation. -15 - 4m = mAdd and Combine Terms: Next, add 4m to both sides of the equation to get all the m terms on one side. -15 - 4m + 4m = m + 4m -15 = 5mSolve for m: Now, divide both sides by 5 to solve for m. -15 / 5 = 5m / 5 -3 = mSecond Equation: Since the second equation is simply m = m, it does not provide any new information and is always true for any value of m. Therefore, it does not affect the solution we found from the first equation.

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Solve for $m$ . $\newline$ $\begin{array}{l} 3-2(9+2 m)=m \\ m=\square \end{array}$

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Algebra 1

Solve multi-step linear equations

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Q. Solve for

m

\newline

\begin{array}{l} 3-2(9+2 m)=m \\ m=\square \end{array}

Simplify Equation: First, let's simplify the first equation by distributing the $-2$ across the terms inside the parentheses. $\newline$ $3 - 2(9 + 2m) = m$ $\newline$ $3 - 18 - 4m = m$
Combine Like Terms: Now, combine like terms on the left side of the equation. $\newline$ $-15 - 4m = m$
Add and Combine Terms: Next, add $4m$ to both sides of the equation to get all the $m$ terms on one side. $\newline$ $-15 - 4m + 4m = m + 4m$ $\newline$ $-15 = 5m$
Solve for m: Now, divide both sides by $5$ to solve for $m$ . $-\frac{15}{5} = \frac{5m}{5}$ $-3 = m$
Second Equation: Since the second equation is simply $m = m$ , it does not provide any new information and is always true for any value of $m$ . Therefore, it does not affect the solution we found from the first equation.