Tricky Integral ????
\[ \int\limits_{0}^{2\pi} d \theta / (4 + 2\sin \theta)\]
is there a snap way to do it?
i'll show you what i have so far, what is the proper way to create a fraction in the equation editor rather then the slash i used
/frac{numerator}{denominator}
Oops \frac{}{}
\[ \int\limits_{0}^{2\pi} \frac { d \theta} {4+2\sin \theta} = \int\limits_{lZl=1}^{} \frac{dz}{iz} \frac{1}{2+\frac{1}{2} (z + \frac{1}{z})} = \frac{2}{i} \int\limits_{lZl=1}^{} \frac{dz}{z^{2} +4z +1}\]
z^2 +4z +1 = z = -2 +/- sqrt3
actually i may have found my mistake
Wow, what level calculus is that from. I've taken Calc 2 and I'll admit to being lost following that.
Complex analysis, integration along a unit circle radius of 1 i'm in the course its 405 but the numbers mean nothing my mistake is very elementary the 2 should be a 4, i'm a fool
thanks for the fraction tip it helps
thanks for the fraction tip it helps
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