What is the answer to m/(np^2)=k ?

The answer to m/(np^2)=k is p=sqrt(m/(nk)),p=-sqrt(m/(nk));\quad k\ne 0

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m/(np^2)=k

\frac{m}{n p ^{2}} = k

p = \frac{m}{nk}, p = - \frac{m}{nk}; k \neq = 0

Solution steps

\frac{m}{n p ^{2}} = k

Multiply both sides by

p^{2}

\frac{m}{n} = k p^{2}

Solve

\frac{m}{n} = k p^{2} : p = \frac{m}{nk}, p = - \frac{m}{nk}; k \neq = 0

p = \frac{m}{nk}, p = - \frac{m}{nk}; k \neq = 0

\frac{6 - x}{x} = \frac{4}{x + 1}

x, g = \frac{x - c}{x}

x, y = \frac{x ^{2} + 3}{x}

0 = \frac{x ^{2} - x - 20}{x + 6}

\frac{3}{20 - 2 x} - 1 = \frac{x}{18}

What is the answer to m/(np^2)=k ?
The answer to m/(np^2)=k is p=sqrt(m/(nk)),p=-sqrt(m/(nk));\quad k\ne 0