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help , complex analysis
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Sorry, this is much too advanced for me..
@Mashy
You don't need contours integral here. You only need to know function composition and the trigonometric relations, \[1+\tan^2\phi=\frac{1}{\cos^2\phi}\\ \sin\phi=\sqrt{1-\cos^2\phi}\]
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i need contour cuz its complex :) not real
but since u have an idea , can u solve it ?
first expand z = 2e^ix = 2(sinx + i*cosx) then use trigonometric formulae
Exactly.
there is no triagonometric formula :O can u show it ?
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\[z=2e^{i\theta}=2(\cos\theta+i\sin\theta)\]
Now calculate, \[z(\arctan(\frac{y}{\sqrt{4-y^2}}))\]
|dw:1401974441607:dw|
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