Solve for r s=c/(1-r)

$s = \frac{c}{1 - r}$

Rewrite the equation as $\frac{c}{1 - r} = s$ .

$\frac{c}{1 - r} = s$

Solve for $r$ .

Tap for more steps…

Multiply each term by $1 - r$ and simplify.

Tap for more steps…

Multiply each term in $\frac{c}{1 - r} = s$ by $1 - r$ .

$\frac{c}{1 - r} \cdot (1 - r) = s \cdot (1 - r)$

Cancel the common factor of $1 - r$ .

Tap for more steps…

Cancel the common factor.

$\frac{c}{1 - r} \cdot (1 - r) = s \cdot (1 - r)$

Rewrite the expression.

$c = s \cdot (1 - r)$

Simplify $s \cdot (1 - r)$ .

Tap for more steps…

Apply the distributive property.

$c = s \cdot 1 + s (- r)$

Simplify the expression.

Tap for more steps…

Multiply $s$ by $1$ .

$c = s + s (- r)$

Rewrite using the commutative property of multiplication.

$c = s - s r$

Rewrite the equation as $s - s r = c$ .

$s - s r = c$

Subtract $s$ from both sides of the equation.

$- s r = c - s$

Divide each term by $- 1 s$ and simplify.

Tap for more steps…

Divide each term in $- s r = c - s$ by $- 1 s$ .

$\frac{- s r}{- 1 s} = \frac{c}{- 1 s} + \frac{- s}{- 1 s}$

Simplify $\frac{- s r}{- 1 s}$ .

Tap for more steps…

Dividing two negative values results in a positive value.

$\frac{s r}{s} = \frac{c}{- 1 s} + \frac{- s}{- 1 s}$

Cancel the common factor of $s$ .

Tap for more steps…

Cancel the common factor.

$\frac{s r}{s} = \frac{c}{- 1 s} + \frac{- s}{- 1 s}$

Divide $r$ by $1$ .

$r = \frac{c}{- 1 s} + \frac{- s}{- 1 s}$

Simplify each term.

Tap for more steps…

Move the negative in front of the fraction.

$r = - \frac{c}{s} + \frac{- s}{- 1 s}$

Dividing two negative values results in a positive value.

$r = - \frac{c}{s} + \frac{s}{s}$

Cancel the common factor of $s$ .

Tap for more steps…

Cancel the common factor.

$r = - \frac{c}{s} + \frac{s}{s}$

Divide $1$ by $1$ .

$r = - \frac{c}{s} + 1$

Solve for r s=c/(1-r)

Download our
App from the store

Create a High Performed UI/UX Design from a Silicon Valley.

Download our App from the store

Create a High Performed UI/UX Design from a Silicon Valley.

Download our
App from the store