What is the answer to m/((L+m))= n/p ?

The answer to m/((L+m))= n/p is p=((L+m)n)/m ;\quad (L+m)\ne 0,m\ne 0

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m/((L+m))= n/p

\frac{m}{( L + m )} = \frac{n}{p}

p = \frac{( L + m ) n}{m}; (L + m) \neq = 0, m \neq = 0

Solution steps

\frac{m}{( L + m )} = \frac{n}{p}

Cross multiply

m p = (L + m) n

Divide both sides by

m; m \neq = 0

p = \frac{( L + m ) n}{m}; (L + m) \neq = 0, m \neq = 0

0.2 = \frac{x}{1 - x}

\frac{2 x}{5 x + 4} = \frac{10}{27}

A, X = A^{- 1} B

540 (3 n - 6) = \frac{1080}{3 n}

200 = \frac{300}{\frac{20}{x}}

What is the answer to m/((L+m))= n/p ?
The answer to m/((L+m))= n/p is p=((L+m)n)/m ;\quad (L+m)\ne 0,m\ne 0