Solve for p 17600=p(1+0.056)^90

$17600 = p {(1 + 0.056)}^{90}$

Rewrite the equation as $p {(1 + 0.056)}^{90} = 17600$ .

$p {(1 + 0.056)}^{90} = 17600$

Add $1$ and $0.056$ .

$p \cdot {1.056}^{90} = 17600$

Divide each term by ${1.056}^{90}$ and simplify.

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Divide each term in $p \cdot {1.056}^{90} = 17600$ by ${1.056}^{90}$ .

$\frac{p \cdot {1.056}^{90}}{{1.056}^{90}} = \frac{17600}{{1.056}^{90}}$

Cancel the common factor of ${1.056}^{90}$ .

$p = \frac{17600}{{1.056}^{90}}$

Simplify $\frac{17600}{{1.056}^{90}}$ .

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Raise $1.056$ to the power of $90$ .

$p = \frac{17600}{134.81947691}$

Divide $17600$ by $134.81947691$ .

$p = 130.5449361$

Solve for p 17600=p(1+0.056)^90

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