Green's theorem is an equality relationship between surface integrals and line integrals. This theorem is given by |dydx = $(Pdx+ Qdy). ôx Given that C is the boundary of a region bounded by y=-4+x²,...

please answer this math question … answer it quickly in 30 minutesGreen's theorem is an equality relationship between surface integrals and line integrals. This<br>theorem is given by<br>|dydx = $(Pdx+ Qdy).<br>ôx<br>Given that C is the boundary of a region bounded by y=-4+x², y=-x-2, x=-1 and<br>y = 0 with positive orientation. Using Green's theorem, construct a diagram to identify the<br>regions and use the theorem to evaluate<br>y =.<br>S.(e* + y² ) dx +(2x° + VIn (tan y))dy<br>2sin x<br>

Extracted text: Green's theorem is an equality relationship between surface integrals and line integrals. This theorem is given by |dydx = $(Pdx+ Qdy). ôx Given that C is the boundary of a region bounded by y=-4+x², y=-x-2, x=-1 and y = 0 with positive orientation. Using Green's theorem, construct a diagram to identify the regions and use the theorem to evaluate y =. S.(e* + y² ) dx +(2x° + VIn (tan y))dy 2sin x

Jun 04, 2022
SOLUTION.PDF

Get Answer To This Question

Related Questions & Answers

More Questions »

Submit New Assignment

Copy and Paste Your Assignment Here