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Green's theorem is an equality relationship between surface integrals and line integrals. This theorem is given by ST aQ ap Ox ay dydx = $(Pdx

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Green's theorem is an equality relationship between surface integrals and line integrals. This theorem is given by ST aQ ap Ox ay dydx = $(Pdx + Ody). S 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 (ecox + 3y' ) dix +(x' + In(sin y) ) dy

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