Here given region is x^2+y^2 greater equal to 4 i.e it is not a closed region but Green's theorem is only applicable to closed regions.
Hence this line integral can not be evaluated.
evaluate using green's theorem line integral (4x^3+sin y^2)dy-(4y^3+cosx^2)dx, where C is the boundary of the region...
Evaluating using Green's theorem (4x^3+sin(y^2))dy-(4y^3+cos(x^2))dx where C is the boundary of the region x^2+y^24 Please be detail thanks. We were unable to transcribe this image3. EVALUATE USING GREEN'S THEOREM (4x++sinyydy –(4y+cosx2) dx, WHERE C IS THE BOUNDARY OF THE REGION X+Y24.
Use Green's Theorem to evaluate the line integral sin x cos y dx + xy + cos a sin y) dy where is the boundary of the region lying between the graphs of y = x and y = 22.
3. EVALUATE USING GREEN'S THEOREM (4x++ sinyydy-(4y + casx?) dx, WHERE CIS THE BOUNDARY OF THE REGION x2 + y24. 4. FIND THE MASS OF A CONICAL FUNNEL Z= VX+Y) OGz4 F THE DENSITY PER UNIT AREA IS p=8-3.
Use Green's Theorem to evaluate the line integral dos sin x cos y dx + xy + cos x sin y) dy where is the boundary of the region lying between the graphs of y = x and y = 22.
Use Green's Theorem to evaluate the line integral fo sin x cos y dx + (xy + cos x sin y) dy where is the boundary of the region lying between the graphs of y = x and y= 22.
3. EVALUATE USING GREEN'S THEOREM = ++ sinxy - y+cosx), WHERE C IS THE BOUNDARY OF THE REGION X+ Y4.
4.Use Green's Theorem to evaluate the line integral. ∫C 2xydx + (x + y)dy C: boundary of the region lying between the graphs of y = 0 and y = 1 - x2_______ 5.Use Green's Theorem to evaluate the line integral. ∫C ex cos(2y) dx - 2ex sin(2y) dy C: x2 + y2 = a2 _______
Use Green's Theorem to evaluate the line integral. 3xe' dx + el dy C: boundary of the region lying between the squares with vertices (2, 2), (2, 2), (-2,-2), (2,-2) and (5, 5), (-5,5),(-5,-5), (5,-5)
Use Green's Theorem to evaluate the line integral. (x - 97) dx + (x + y) dy C: boundary of the region lying between the graphs of x2 + y2 = 1 and x2 + y2 = 81 x-9
Use Green's Theorem to evaluate the line integral 2xy dx + (2x + y) dy с where C is the circle centered at the origin with radius 1. Start by sketching the region of integration, D.