What is the answer to solvefor s,n= L/(p(r+s)) ?

The answer to solvefor s,n= L/(p(r+s)) is s= L/(np)-r;\quad n\ne 0

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solvefor s,n= L/(p(r+s))

solve for

s, n = \frac{L}{p ( r + s )}

s = \frac{L}{n p} - r; n \neq = 0

Solution steps

n = \frac{L}{p ( r + s )}

Multiply both sides by

p (r + s)

n p (r + s) = L

Divide both sides by

n p; n \neq = 0

r + s = \frac{L}{n p}; n \neq = 0

Move

r

to the right side

s = \frac{L}{n p} - r; n \neq = 0

20 + 10 [\frac{2}{2 + m}] = 22.2

x, y = \frac{3 x ( y + 3 )}{x}

- 2.7 = \frac{5 - t}{t ^{2} - 9}

S = \frac{C}{1 - r}, r

x^{2} + (\frac{x}{( x + 1 )})^{2} = 3

What is the answer to solvefor s,n= L/(p(r+s)) ?
The answer to solvefor s,n= L/(p(r+s)) is s= L/(np)-r;\quad n\ne 0