Use Stoke's theorem to evaluate the integral curl F dS where S is the surface given by e1-a -y – 1, z > 0, oriented upwards z = and F (x, y, z) = yi + ze j

Q: dx -= In[F(x)]+C. What is F(/3) if C = 0? For (x+x³) (x Tan-lx+1) A + - B 6. + 3 D + 6 + -15 -15 -15

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Q: (2) Use Stoke's theorem to evaluate the integral curl F. dS where S is the surface given by z = e4-r...

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Q: dx For - = In[F(x)]+C• What is f(/3) if C = 0? (x+x³) (x Tan-'x + 1) -1 - 6. + -1 - -15 -is -is

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