In problems 3-5 evaluate S. F · dš using Stokes' theorem. In each case c is oriented counterclockwise when viewed from above. 4. F(x,y,z) = (z)ï + (x²)j+ (y – sin(z))k; c is the boundary of the helicoid given by ¤(r, 0) =< rcos(0),rsin(0),0 >; 0

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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In problems 3-5 evaluate S. F · dš using Stokes' theorem. In each case
c is oriented counterclockwise when viewed from above.
4. F(x,y,z) = (z)ï + (x²)j+ (y – sin(z))k; c is the boundary of
the helicoid given by ¤(r, 0) =< rcos(0),rsin(0),0 >; 0<r<1,
0<os;
2
Transcribed Image Text:In problems 3-5 evaluate S. F · dš using Stokes' theorem. In each case c is oriented counterclockwise when viewed from above. 4. F(x,y,z) = (z)ï + (x²)j+ (y – sin(z))k; c is the boundary of the helicoid given by ¤(r, 0) =< rcos(0),rsin(0),0 >; 0<r<1, 0<os; 2
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