Green's theorem is an equality relationship between surface integrals and line integrals. This theorem is given by dydx = 0(Pdx+Qdy). ду ôx C Given that C is the boundary of a region bounded by y=...


Green's theorem is an equality relationship between surface integrals and line integrals. This<br>theorem is given by<br>dydx = 0(Pdx+Qdy).<br>ду<br>ôx<br>C<br>Given that C is the boundary of a region bounded by y= -9+x, y = x-3, x= 2 and y=0<br>with positive orientation. Using Green's theorem, construct a diagram to identify the regions<br>and use the theorem to evaluate<br>S.(e +3y² ) dx +(x²+ /In(sin² y))dy<br>cosx<br>CS CamScanner - Wguo sguaall<br>

Extracted text: Green's theorem is an equality relationship between surface integrals and line integrals. This theorem is given by dydx = 0(Pdx+Qdy). ду ôx C Given that C is the boundary of a region bounded by y= -9+x, y = x-3, x= 2 and y=0 with positive orientation. Using Green's theorem, construct a diagram to identify the regions and use the theorem to evaluate S.(e +3y² ) dx +(x²+ /In(sin² y))dy cosx CS CamScanner - Wguo sguaall

Jun 04, 2022
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