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

Solve for m m .\newlinem=−(4+m)+2m=□ \begin{array}{l} m=-(4+m)+2 \\ m=\square \end{array}

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Full solution

Q. Solve for m m .\newlinem=−(4+m)+2m=□ \begin{array}{l} m=-(4+m)+2 \\ m=\square \end{array}
  1. Simplify the equation: Simplify the equation m=−(4+m)+2m = -(4 + m) + 2.\newlinem=−4−m+2m = -4 - m + 2\newlineCombine like terms.\newlinem+m=−4+2m + m = -4 + 2\newline2m=−22m = -2
  2. Combine like terms: Divide both sides by 22 to isolate mm. \newline2m2=−22\frac{2m}{2} = \frac{-2}{2}\newlinem=−1m = -1

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