What is the answer to P=(R-C)/N (R) ?

The answer to P=(R-C)/N (R) is N=((R-C)R)/P ;\quad \ne True for all P

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P=(R-C)/N (R)

P = \frac{R - C}{N} (R)

N = \frac{( R - C ) R}{P}; \neq = True for all P

Solution steps

P = \frac{R - C}{N} (R)

Simplify

\frac{R - C}{N} (R) : \frac{( R - C ) R}{N}

P = \frac{( R - C ) R}{N}

Multiply both sides by

N

PN = (R - C) R

Divide both sides by

P; \neq =

True for all

P

N = \frac{( R - C ) R}{P}; \neq = True for all P

v, \frac{s}{v e} - 0 = L

\frac{7}{2 x - 5} = \frac{4}{x + 5}

\frac{9}{u} = 6

\frac{x - 2}{x + 1} = 5

\frac{x - 2}{x + 1} = 3

What is the answer to P=(R-C)/N (R) ?
The answer to P=(R-C)/N (R) is N=((R-C)R)/P ;\quad \ne True for all P