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one revolution is equal to 2pi, so by going 3pi, it is the same as going one and a half revolution around the unit circle. This is also equal to going a half rotation (1pi), since the function is periodic at 2pi s.t. f(2pi + x) = f(x)
Hello sir my name is kamleshdutt. Sir these days I am having bad days, I am not able to solve maths question. I feel like tearing the book and throwing it, please answer 2
I am glad to hear mathematician name pronunciation is part of the curriculum.
:)
always has been ;)
Awesome intro on the theorem
Could you please explain why the angles are simply multiplied by the power? Why does (cos x)^2 = cos2x and not cos^2x?
Hey there! Take a look at the proof of Euler's identity for complex numbers, you'd understand :)
Yes, it is because of Euler's Identity:
e^iθ=cosθ+isinθ
So for a multiple angle nθ, replace θ with nθ:
e^inθ=cos(nθ)+isin(nθ)
@@Reallycoolguy1369 Thank you very much. It's rather simple after all.
At 6:49 why did you go one and half revolution for 3pi sir please answer.
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@@pho4nix191absolute legend
one revolution is equal to 2pi, so by going 3pi, it is the same as going one and a half revolution around the unit circle. This is also equal to going a half rotation (1pi), since the function is periodic at 2pi s.t. f(2pi + x) = f(x)
tomorrow i have exam in it
I'm asking for help for Complex calculation
Hello sir my name is kamleshdutt. Sir these days I am having bad days, I am not able to solve maths question. I feel like tearing the book and throwing it, please answer 2
Maybe you need to clear your brain cache.
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