What is the answer to solvefor n,A=P(b+x/n) ?

The answer to solvefor n,A=P(b+x/n) is n=(xP)/(A-bP);\quad A\ne bP

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solvefor n,A=P(b+x/n)

solve for

n, A = P (b + \frac{x}{n})

n = \frac{x P}{A - b P}; A \neq = b P

Solution steps

A = P (b + \frac{x}{n})

Expand

P (b + \frac{x}{n}) : b P + \frac{x P}{n}

A = b P + \frac{x P}{n}

Move

b P

to the left side

A - b P = \frac{x P}{n}

Multiply both sides by

n

A n - b P n = x P

Factor

A n - b P n : n (A - b P)

n (A - b P) = x P

Divide both sides by

A - b P; A \neq = b P

n = \frac{x P}{A - b P}; A \neq = b P

3 x^{- 2} - 17 x^{- 1} - 6 = 0

x, y^{2} = \frac{1}{x}

f, w = \frac{r}{f}

x, y = \frac{x}{1 - x}

5 x^{- 2} - 29 x^{- 1} + 20 = 0

What is the answer to solvefor n,A=P(b+x/n) ?
The answer to solvefor n,A=P(b+x/n) is n=(xP)/(A-bP);\quad A\ne bP