Finite Math Examples

$n = \frac{(p - 307) \cdot 20}{1.76} + d$

Step 1

Simplify each term.

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Step 1.1

Move $20$ to the left of $p - 307$ .

$n = \frac{20 \cdot (p - 307)}{1.76} + d$

Step 1.2

Factor $20$ out of $20 \cdot (p - 307)$ .

$n = \frac{20 (p - 307)}{1.76} + d$

Step 1.3

Factor $1.76$ out of $1.76$ .

$n = \frac{20 (p - 307)}{1.76 (1)} + d$

Step 1.4

Separate fractions.

$n = \frac{20}{1.76} \cdot \frac{p - 307}{1} + d$

Step 1.5

Divide $20$ by $1.76$ .

$n = 11.\overline{36} \frac{p - 307}{1} + d$

Step 1.6

Divide $p - 307$ by $1$ .

$n = 11.\overline{36} (p - 307) + d$

Step 1.7

Apply the distributive property.

$n = 11.\overline{36} p + 11.\overline{36} \cdot - 307 + d$

Step 1.8

Multiply $11.\overline{36}$ by $- 307$ .

$n = 11.\overline{36} p - 3488.\overline{63} + d$

$n = 11.\overline{36} p - 3488.\overline{63} + d$

Step 2

Simplify the expression.

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Step 2.1

Move $- 3488.\overline{63}$ .

$n = 11.\overline{36} p + d - 3488.\overline{63}$

Step 2.2

Reorder $11.\overline{36} p$ and $d$ .

$n = d + 11.\overline{36} p - 3488.\overline{63}$

$n = d + 11.\overline{36} p - 3488.\overline{63}$

$[\begin{array}{c} x^{2} & \frac{1}{2} \\ \sqrt{π} & \int x d x \end{array}]$