find the multiplication inverse of the following complex number = (2-3i)^2
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Step-by-step explanation:
Given :(2-3i) ^2
- 4+9i^2-12i (i^2=-1)
- 4+9(-1)-12i
- 4-9-12i
- -5-12i
rationalising on both sides with -5+12i
- let multiplicative inverse of z=1/z
- (1/(-5-12i))(-5+12i/-5+12i)
- -5+12i/(-5)^2-(12i)^2 (i^2=-1)
- -5+12i/25-144(-1)
- -5+12i/25+144
- -5+12i/169
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