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Calculating the parametric curve determined by two equations.
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\[x = e^{t} \sin(t), y = e^tcos (t)\]
Use the identity: \(\sin^2 t + \cos^2 t = 1\) Write sin and cos in terms of x and y
\[\int\limits_{0}^{\pi}\sqrt{e^{2t}[1+\sin(2t)] + e^{2t}[1-\sin(2t)}] dt\]
Why are you integrating it?
Integral formula for calculating arc length? o_O
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you can simplify your integrand a little more
e^(2t)*sin(2t)-e^(2t)*sin(2t)=?
\[\sqrt{2}(e^{\pi} - 1)\]
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