Evaluating a line integral with a difficult integral?
I have a line integral to evaluate: $$ F(x,y,z)=(9x^8\ln(5y^2+3)+5z^3) i + (\frac{10x^9y}{5y^2+3}+4z) j+(15xz^2+4y-6\pi\sin(\pi z)) k \\ r(t) =(t^3+1)i + ...
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I have a line integral to evaluate: $$ F(x,y,z)=(9x^8\ln(5y^2+3)+5z^3) i + (\frac{10x^9y}{5y^2+3}+4z) j+(15xz^2+4y-6\pi\sin(\pi z)) k \\ r(t) =(t^3+1)i + ...
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The question may seem simple. Could we have a line forming an angle of 150° (for example). Thanks.