$\frac{10000 ( - i \cdot 100 )}{10000 + ( - i \cdot 100 )} = \frac{10000 - 1000000 i}{10001}$

Explanation

$\frac{10000 ( - i \cdot 100 )}{10000 + ( - i \cdot 100 )} \frac{- 1000000 i}{10000 + ( - i \cdot 100 )} \overset{◯}{1} \frac{10000 - 1000000 i}{10001}$
①	Divide $- 1000000 i$ by $10000 - 100 i$ to get $\frac{10000 - 1000000 i}{10001}$ . ( view steps )

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10000+(−i⋅100)10000(−i⋅100)​=1000110000−1000000i​

$\frac{10000 ( - i \cdot 100 )}{10000 + ( - i \cdot 100 )} = \frac{10000 - 1000000 i}{10001}$