Solve sqrt{.5(1-5)/722}

$$\sqrt { \frac { .5 ( 1 - 5 ) } { 722 } }$$

Evaluate (complex solution)

$$\frac{1}{19}i\approx 0.052631579i$$

Solution Steps

Subtract 5 from 1 to get -4.

$$\sqrt{\frac{0.5\left(-4\right)}{722}}$$

Multiply 0.5 and -4 to get -2.

$$\sqrt{\frac{-2}{722}}$$

Reduce the fraction \frac{-2}{722} to lowest terms by extracting and canceling out 2.

$$\sqrt{-\frac{1}{361}}$$

Calculate the square root of -\frac{1}{361} and get \frac{1}{19}i.

$$\frac{1}{19}i$$

Real Part (complex solution)

$$0$$

Solution Steps

Subtract 5 from 1 to get -4.

$$Re(\sqrt{\frac{0.5\left(-4\right)}{722}})$$

Multiply 0.5 and -4 to get -2.

$$Re(\sqrt{\frac{-2}{722}})$$

Reduce the fraction \frac{-2}{722} to lowest terms by extracting and canceling out 2.

$$Re(\sqrt{-\frac{1}{361}})$$

Calculate the square root of -\frac{1}{361} and get \frac{1}{19}i.

$$Re(\frac{1}{19}i)$$

The real part of \frac{1}{19}i is 0.

$$0$$

Evaluate

$$\text{Indeterminate}$$