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Evaluate the line integral \[\int_c F\bullet dr\] where C is given by the vector function r(t) \[F(x,y,z)=sinx\hat{i}+cosy\hat{j}+xz\hat{k}\] \[r(t)=t^3\hat{i}-t^2\hat{j}+t\hat{k}\]
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where do I start?
ummm line integral wait i have to recall
i ll do it tomorow for you
Do you see any "t" in F(x,y,z)?
no but \[\int_c F\bullet dr=\int_a^b F(r(t))\bullet r'(t) dt=\int_c F\bullet T ds\] so I have to take the derivative of r i guess
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