What is (sqrt(4))/(sqrt(-5)) ?

The solution to (sqrt(4))/(sqrt(-5)) is -2/(sqrt(5))i

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simplify (sqrt(4))/(sqrt(-5))

simplify

\frac{4}{- 5}

- \frac{2}{5} i

Solution steps

\frac{4}{- 5}

4 = 2

= \frac{2}{- 5}

- 5 = 5 i

= \frac{2}{5 i}

Multiply by the conjugate

\frac{- i}{- i}

= \frac{2 ( - i )}{5 i ( - i )}

Simplify

\frac{2 ( - i )}{5 i ( - i )} : \frac{- 2 i}{5}

= \frac{- 2 i}{5}

Rewrite in standard complex form:

- \frac{2}{5} i

= - \frac{2}{5} i

e^{- x} (2 - x)

0 e^{- 0}

4 e^{- \frac{( 2 )}{3}}

e^{x} \cdot (e^{- x})

What is (sqrt(4))/(sqrt(-5)) ?
The solution to (sqrt(4))/(sqrt(-5)) is -2/(sqrt(5))i