Using Green's Theorem, compute the counterclockwise circulation of F around the closed curve C. F=(x2 + y 2)i + (x-y) j; C is the rectangle with vertices at (0, 0), (6, 0), (6, 9), and (0,9) O 540 432 0 -432
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- Using Stoke’s theorem, evaluate the circulation of the field F( x, y, z )=x ^2i +2xj+ z ^2k around the ellipse 4x^2+y^2=4 in the xy plane, counterclockwise when viewed from aboveuse Green’s Theorem to find the counterclock-wise circulation and outward flux for the field F and curve C. F = (x - y)i + ( y - x)j C: The square bounded by x = 0, x = 1, y = 0, y = 1use Green’s Theorem to find the counterclock-wise circulation and outward flux for the field F and curve C. F = (y2 - x2 )i + (x2 + y2 )j C: The triangle bounded by y = 0, x = 3, and y =x.
- use Green’s Theorem to find the counterclock-wise circulation and outward flux for the field F and curve C. F = (x + y)i - (x2 + y2 )j C: The triangle bounded by y = 0, x = 1, and y = xUse Green's Theorem to find the counterclockwise circulation of F around the closed curve C. F=(x²+y²)i+(x-y)j; C is the rectangle with vertices at (0,0), (2,0), (2,2), (0,2)Calculate the circulation of the field F around the closed curve C. Circulation means line integralF = x 3y 2 i + x 3y 2 j; curve C is the counterclockwise path around the rectangle with vertices at (0,0),(3,0).(3,2) and (0.2) , and a) 0 b) 153 c) -108 d) - 9
- Using Green's Theorem, compute the counterclockwise circulation of F around the closed curve C.F = xy i + x j; C is the triangle with vertices at (0, 0), (7, 0), and (0, 4)use Green’s Theorem to find the counterclockwisecirculation and outward flux for the field F and the curve C. F = (x - y)i + ( y - x)j C: The square bounded by x = 0, x = 1, y = 0, and y = 1Using Green's Theorem on this vector field problem, compute a) the circulation on the boundary of R in terms of a and b, and b) the outward flux across the boundary of R in terms of a and b.
- Using Green's Theorem, compute the counterclockwise circulation of F around the closed curve C. F= xyi+ xj; C is the triangle with vertices at (0,0), (10,0), and (0,2)Using Green's Theorem, compute the counterclockwise circulation of F around the closed curve C.F = (3x + 3y) i + (4x - 9y) j; C is the region bounded above by y = -2x 2 + 45 and below by y=3x2 in the first quadrant. answers a)90 b)- 294 c)-132 d)252Alternative construction of potential functions in ℝ2 Assume the vector field F is conservative on ℝ2, so that the line integral ∫C F ⋅ dr is independent of path. Use the following procedure to construct a potential function w for the vector field F = ⟨ƒ, g⟩ = ⟨2x - y, -x + 2y⟩ .a. Let A be (0, 0) and let B be an arbitrary point (x, y). Define φ(x, y) to be the work required to move an object from A to B, where φ(A) = 0. Let C1 be the path from A to (x, 0) to B, and let C2 be the path from A to (0, y) to B. Draw a picture.b. Evaluate ∫C1 F ⋅ dr = ∫C1 ƒ dx + g dy and conclude thatφ(x, y) = x2 - xy + y2.c. Verify that the same potential function is obtained by evaluatingthe line integral over C2.