Solve m - [ (m-n) / (-2) ] (-5)

Evaluate

m - (\frac{m - n}{- 2}) (- 5)

Use \frac{- a}{b} = \frac{a}{- b} = - \frac{a}{b} to rewrite the fraction

m - (- \frac{m - n}{2}) (- 5)

Remove the parentheses

m - (- \frac{m - n}{2} \times (- 5))

Multiply the terms

More Steps

m - \frac{5 ( m - n )}{2}

Reduce fractions to a common denominator

\frac{m \times 2}{2} - \frac{5 ( m - n )}{2}

Write all numerators above the common denominator

\frac{m \times 2 - 5 ( m - n )}{2}

Use the commutative property to reorder the terms

\frac{2 m - 5 ( m - n )}{2}

Apply the distributive property

\frac{2 m - ( 5 m - 5 n )}{2}

Solution

More Steps

\frac{- 3 m + 5 n}{2}

Simplify the expression