Finite Math Examples

$26 \div n e g i t i v e \cdot 13$

Step 1

Simplify the denominator.

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Step 1.1

Raise $e$ to the power of $1$ .

$26 \div n g i t i v (e^{1} e) \cdot 13$

Step 1.2

Raise $e$ to the power of $1$ .

$26 \div n g i t i v (e^{1} e^{1}) \cdot 13$

Step 1.3

Use the power rule $a^{m} a^{n} = a^{m + n}$ to combine exponents.

$26 \div n g i t i v e^{1 + 1} \cdot 13$

Step 1.4

Add $1$ and $1$ .

$26 \div n g i t i v e^{2} \cdot 13$

Step 1.5

Multiply $i$ by $i$ by adding the exponents.

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Step 1.5.1

Move $i$ .

$26 \div n g (i i) t v e^{2} \cdot 13$

Step 1.5.2

Multiply $i$ by $i$ .

$26 \div n g i^{2} t v e^{2} \cdot 13$

$26 \div n g i^{2} t v e^{2} \cdot 13$

$26 \div n g i^{2} t v e^{2} \cdot 13$

Step 2

Rewrite $i^{2}$ as $- 1$ .

$26 \div n g \cdot - 1 t v e^{2} \cdot 13$

Step 3

Rewrite the division as a fraction.

$\frac{26}{n g \cdot - 1 t v e^{2}} \cdot 13$

Step 4

Move $- 1$ to the left of $n g$ .

$\frac{26}{- 1 \cdot (n g) t v e^{2}} \cdot 13$

Step 5

Move the negative in front of the fraction.

$- \frac{26}{n g t v e^{2}} \cdot 13$

Step 6

Multiply $- \frac{26}{n g t v e^{2}} \cdot 13$ .

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Step 6.1

Multiply $13$ by $- 1$ .

$- 13 \frac{26}{n g t v e^{2}}$

Step 6.2

Combine $- 13$ and $\frac{26}{n g t v e^{2}}$ .

$\frac{- 13 \cdot 26}{n g t v e^{2}}$

Step 6.3

Multiply $- 13$ by $26$ .

$\frac{- 338}{n g t v e^{2}}$

$\frac{- 338}{n g t v e^{2}}$

Step 7

Move the negative in front of the fraction.

$- \frac{338}{n g t v e^{2}}$

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