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Let C Be the Curve of Intersection of the Cylinder $\pi$

Question 72

Multiple Choice

Let C be the curve of intersection of the cylinder $Let C be the curve of intersection of the cylinder + = 4 and the plane y = x + 1. Use the generalized Stokes's Theorem to evaluate , where = -3 z dx + sin(y) dy + (3x + x +7) dz. A) 16 \pi B) 28 \pi C) 14 \pi D) 20 \pi E) 3$ + $Let C be the curve of intersection of the cylinder + = 4 and the plane y = x + 1. Use the generalized Stokes's Theorem to evaluate , where = -3 z dx + sin(y) dy + (3x + x +7) dz. A) 16 \pi B) 28 \pi C) 14 \pi D) 20 \pi E) 3$ = 4 and the plane y = x + 1. Use the generalized Stokes's Theorem to evaluate $Let C be the curve of intersection of the cylinder + = 4 and the plane y = x + 1. Use the generalized Stokes's Theorem to evaluate , where = -3 z dx + sin(y) dy + (3x + x +7) dz. A) 16 \pi B) 28 \pi C) 14 \pi D) 20 \pi E) 3$ , where $Let C be the curve of intersection of the cylinder + = 4 and the plane y = x + 1. Use the generalized Stokes's Theorem to evaluate , where = -3 z dx + sin(y) dy + (3x + x +7) dz. A) 16 \pi B) 28 \pi C) 14 \pi D) 20 \pi E) 3$ = -3 $Let C be the curve of intersection of the cylinder + = 4 and the plane y = x + 1. Use the generalized Stokes's Theorem to evaluate , where = -3 z dx + sin(y) dy + (3x + x +7) dz. A) 16 \pi B) 28 \pi C) 14 \pi D) 20 \pi E) 3$ z dx + sin(y) dy + (3x $Let C be the curve of intersection of the cylinder + = 4 and the plane y = x + 1. Use the generalized Stokes's Theorem to evaluate , where = -3 z dx + sin(y) dy + (3x + x +7) dz. A) 16 \pi B) 28 \pi C) 14 \pi D) 20 \pi E) 3$ + x +7) dz.