What is (3-sqrt(2)i)/(sqrt(2)i) ?

The solution to (3-sqrt(2)i)/(sqrt(2)i) is -1-3/(sqrt(2))i

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simplify (3-sqrt(2)i)/(sqrt(2)i)

simplify

\frac{3 - 2 i}{2 i}

- 1 - \frac{3}{2} i

Solution steps

\frac{3 - 2 i}{2 i}

Multiply by the conjugate

\frac{- i}{- i}

= \frac{( 3 - 2 i ) ( - i )}{2 i ( - i )}

Simplify

\frac{( 3 - 2 i ) ( - i )}{2 i ( - i )} : \frac{- 3 i - 2}{2}

= \frac{- 3 i - 2}{2}

Rewrite in standard complex form:

- 1 - \frac{3}{2} i

= - 1 - \frac{3}{2} i

7 - 7 + 5 x - 5 x + 2 + 2 x^{2} + 2 x

x^{10} \cdot x^{4}

\frac{16}{16}

a b^{2} - 2 b

7 \cdot 1 0^{6}

What is (3-sqrt(2)i)/(sqrt(2)i) ?
The solution to (3-sqrt(2)i)/(sqrt(2)i) is -1-3/(sqrt(2))i