Using Green's Theorem, find the outward flux of F across the closed curve C with counterclockwise...
Use Green's Theorem to find the counterclockwise circulation and outward flux for the field F = (9y2 - x?)i + (x2 +9y2); and curve C the triangle bounded by y = 0, x= 3, and y = x. The flux is (Simplify your answer.) The circulation is (Simplify your answer.)
Use Green's Theorem to find the counterclockwise circulation and outward flux for the field F = (5x - y)i + (5y - x) and curve C: the square bounded by x = 0, x = 9, y = 0, y = 9. The flux is (Simplify your answer.)
Use Green's Theorem to find the counterclockwise circulation and outward flux for the field F and curve C. F=5x®?i+ ex*yi
Please solve this. (Calc 3) Using Green's Theorem, compute the counterclockwise circulation of F around the closed curve C. F=(x+y) i + (x-y)j; C is the rectangle with vertices at (0,0), (7,0), (7,3), аnd (0,3) ОА. – 42 Ов. о Ос.
and the curve C that is the 9. (i0 points) Consider the fiold F triangle bounded by V = 0,エ-1, and y-z. (a) Use Green's Theorem to find the counterclockwise circulation along C (b) Use Green's Theorem to find the outward flux across C and the curve C that is the 9. (i0 points) Consider the fiold F triangle bounded by V = 0,エ-1, and y-z. (a) Use Green's Theorem to find the counterclockwise circulation along C (b) Use Green's...
Use Green's Theorem to evaluate the integral. Assume that the curve C is oriented counterclockwise. ∮C 6 ln(6+y) dx−(xy/6+y) dy, where C is the triangle with vertices (0,0), (6,0), and (0,12) ∮C 6 ln(6+y) dx−(xy/6+y)dy=
Using Green's Theorem, compute the counterclockwise circulation of Faround the closed curve C. F = (x - y)i + (x + y)j; C is the triangle with vertices at (0, 0), (4,0), and (0,9) 3) A 0.40-m3 gas tank holds 7.0 moles of Ideal diatomie Nitrogen gas at a temperature of 280k The Atomie mass of Nitrogen to 140 g/med. | R= 8.31 g/molok, latm = 101 kla Na = 6.023x10 motion KB31.38 x10 230/4) What is the mass of...
Use the divergence theorem to find the outward flux of F across the boundary of the region D. F=3./x2 + y2 + 2? (xi + yj + zk) D: The region 35x2 + y2 +z+s4 The outward flux is- (Type an exact answer, using a as needed.)
(a) (15 F-(1+9) 9. points) Apply Green's theorem to evaluate φ F.nds, where (x2 +y)j, of a triangle with vertices (1,0), (0,1). (-1,0) oriented in the counterclockwise direction n is the outward-pointing normal vector on , and C is the boundary (b) (15 points) Evaluate directly the line integral p F- nds in part (a). (a) (15 F-(1+9) 9. points) Apply Green's theorem to evaluate φ F.nds, where (x2 +y)j, of a triangle with vertices (1,0), (0,1). (-1,0) oriented in...
Use Green's Theorem to evaluate the integral. Assume that the curve C is oriented counterclockwise. ху 7 In(7 + y) dx - dy, where C is the triangle with vertices (0,0), (4,0), and (0,8) fe 7+ y ху f 7 ln(7 + y) dx – dy = 7+y