Basic Math Examples

${(- i)}^{26}$

Step 1

Apply the product rule to $- i$ .

${(- 1)}^{26} i^{26}$

Step 2

Raise $- 1$ to the power of $26$ .

$1 i^{26}$

Step 3

Multiply $i^{26}$ by $1$ .

$i^{26}$

Step 4

Rewrite $i^{26}$ as ${(i^{4})}^{6} i^{2}$ .

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Step 4.1

Factor out $i^{24}$ .

$i^{24} i^{2}$

Step 4.2

Rewrite $i^{24}$ as ${(i^{4})}^{6}$ .

${(i^{4})}^{6} i^{2}$

${(i^{4})}^{6} i^{2}$

Step 5

Rewrite $i^{4}$ as $1$ .

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Step 5.1

Rewrite $i^{4}$ as ${(i^{2})}^{2}$ .

${({(i^{2})}^{2})}^{6} i^{2}$

Step 5.2

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

${({(- 1)}^{2})}^{6} i^{2}$

Step 5.3

Raise $- 1$ to the power of $2$ .

$1^{6} i^{2}$

$1^{6} i^{2}$

Step 6

One to any power is one.

$1 i^{2}$

Step 7

Multiply $i^{2}$ by $1$ .

$i^{2}$

Step 8

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

$- 1$

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