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how do i solve (1-i)^6
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ıs i complex number?
dude ,dont take the pervious answer it was wrong ,ma small brother fault !!!
first change it into e^itheta form
|1-i| <--- first find the mod => \( \sqrt{1^+(-1)^2} = \sqrt2\) => \( \sqrt2 ( \frac{1}{\sqrt 2} - \frac{1}{\sqrt 2} i )\) => \( \sqrt2 ( \cos (-\pi/4) + \sin (-\pi/4) i)\) => \( \sqrt2 ( e^{-i\pi/4})\) Now it should be easy.
The answer I got was 8i after inserting your equation into a calculator.
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