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help please 20 -SSC dA Pdx + Qdy to then show that F. y 2x Show that 3. vegion enclosed by C, This is the GREEN'...
help please thanks!! SS 2P dA .A ds F.A=Pay -Q dr to then conclude 4 Show that This is the GREEN'S THEeOREM (No...
help please thanks!!
SS 2P dA .A ds F.A=Pay -Q dr to then conclude 4 Show that This is the GREEN'S THEeOREM (Novmat Form) that vou don't wuch of in math texts, eften see
SS 2P dA .A ds F.A=Pay -Q dr to then conclude 4 Show that This is the GREEN'S THEeOREM (Novmat Form) that vou don't wuch of in math texts, eften see
Help. Cant figure this one out. I keep messing up somewhere. please sent full steps. THANKS...
Help. Cant figure this one out. I keep messing up somewhere. please
sent full steps. THANKS IN ADVANCE. I will thumbs up!
9. Let F(x, y) = P(x, y) i+Q(x, y)j bе a vector field on R? with continuous partial deriva- tives. Which of the following equations corresponds to Green's theorem for F and the curve C, where is the triangle with vertices (0,0), (1,0), and (1,1) oriented counterclockwise? А. . дQ ду ӘР ду dy dx В. P dx...
3. Use the curl test to show that F(x,y)- (x2yi+(y)j is path dependent. 4. Use Green's Theorem to...
3. Use the curl test to show that F(x,y)- (x2yi+(y)j is path dependent. 4. Use Green's Theorem to evaluate the line integral , (2x-y)dx-r3)dy where C is the boundary of the region between y = 2x and y-x2 oriented in the positive direction
3. Use the curl test to show that F(x,y)- (x2yi+(y)j is path dependent. 4. Use Green's Theorem to evaluate the line integral , (2x-y)dx-r3)dy where C is the boundary of the region between y = 2x and...
Consider the vector field: f (x, y)= «M(x, y), N(x, y)= v promet Let C be...
Consider the vector field: f (x, y)= «M(x, y), N(x, y)= v promet Let C be any simple, positively oriented, closed curve that encloses the origin. Show that: F. do 21. We will solve this problem by completing the following steps: STEP 1 Let C be a positively oriented circle of radius r with the center at the origin. Letr be so small that the circle Člies within the region enclosed by the curve C(see figure below) Compute the integral...
Please help the questions. Thanks. 3. Use Green's Theorem to calculate Je y tan’t dx +...
Please help the questions. Thanks.
3. Use Green's Theorem to calculate Je y tan’t dx + tan x dy, where C is the circle x2 + (y + 1)2 = 1. 4. Evaluate the surface integral SS. (x + y)dS where o is the portion of the plane z = 6 - 2x – 3y in the first octant.
dy For a sin(2y) = y cos(2x), find where (20, Yo) = G 3) da |(x0,90)...
dy For a sin(2y) = y cos(2x), find where (20, Yo) = G 3) da |(x0,90) 4'2
(c) Let F be the vector field on R given by F(x, y, z) = (2x...
(c) Let F be the vector field on R given by F(x, y, z) = (2x +3y, z, 3y + z). (i) Calculate the divergence of F and the curl of F (ii) Let V be the region in IR enclosed by the plane I +2y +z S denote the closed surface that is the boundary of this region V. Sketch a picture of V and S. Then, using the Divergence Theorem, or otherwise, calculate 3 and the XY, YZ...
Let F = (P,Q) be the vector field defined by P(x,y) ity, (1, y) = (0,0)...
Let F = (P,Q) be the vector field defined by P(x,y) ity, (1, y) = (0,0) 10, (x,y) = (0,0) Q(x, y) = -Ity. (x, y) = (0,0) 10, (x, y) = (0,0). (a) (3 points) Show that F is a gradient vector field in RP \ {y = 0}. (b) (4 points) Letting D = {2:2020 + y2020 < 1}, compute the line integral Sap P dx +Qdy in the counter-clockwise direction. (c) (1 point) Does your calculation in...
need 1-5 Midterm #3, Math 228 Each question is worth five points. 1. Let F(r.yzy). Let C be any curve that goes from...
need 1-5
Midterm #3, Math 228 Each question is worth five points. 1. Let F(r.yzy). Let C be any curve that goes from A(-1,3,9) to B(1,6,-4). a) Show that F is conservative. b) Find a function φ such that ▽φ = F c) Use the result of b) to find Ic F Tds 2. Let F(z, y)-(2), and let C be the boundary of the square with vertices (1, 1). (-1,1). (-1,-1 traced out in the counter-clockwise direction. Find Jc...
Q4 please and thank you (3) You are given that the vector field f in Q2 is conservative. Find the corresponding potential function and use this to check the line integral evaluated in Q2. (4) Conside...
Q4 please and thank you
(3) You are given that the vector field f in Q2 is conservative. Find the corresponding potential function and use this to check the line integral evaluated in Q2. (4) Consider the vector field F(x, y) -ryi - 2j (-Fii F2j) and let C be the closed curve consisting of three segments: the straight line from (0, 0) to (1,0) followed by the circular arc from (1,0) to (0,1) followed by the straight line from...
help please thanks!!
SS 2P dA .A ds F.A=Pay -Q dr to then conclude 4 Show that This is the GREEN'S THEeOREM (Novmat Form) that vou don't wuch of in math texts, eften see
SS 2P dA .A ds F.A=Pay -Q dr to then conclude 4 Show that This is the GREEN'S THEeOREM (Novmat Form) that vou don't wuch of in math texts, eften see
Help. Cant figure this one out. I keep messing up somewhere. please
sent full steps. THANKS IN ADVANCE. I will thumbs up!
9. Let F(x, y) = P(x, y) i+Q(x, y)j bе a vector field on R? with continuous partial deriva- tives. Which of the following equations corresponds to Green's theorem for F and the curve C, where is the triangle with vertices (0,0), (1,0), and (1,1) oriented counterclockwise? А. . дQ ду ӘР ду dy dx В. P dx...
3. Use the curl test to show that F(x,y)- (x2yi+(y)j is path dependent. 4. Use Green's Theorem to evaluate the line integral , (2x-y)dx-r3)dy where C is the boundary of the region between y = 2x and y-x2 oriented in the positive direction
3. Use the curl test to show that F(x,y)- (x2yi+(y)j is path dependent. 4. Use Green's Theorem to evaluate the line integral , (2x-y)dx-r3)dy where C is the boundary of the region between y = 2x and...
Consider the vector field: f (x, y)= «M(x, y), N(x, y)= v promet Let C be any simple, positively oriented, closed curve that encloses the origin. Show that: F. do 21. We will solve this problem by completing the following steps: STEP 1 Let C be a positively oriented circle of radius r with the center at the origin. Letr be so small that the circle Člies within the region enclosed by the curve C(see figure below) Compute the integral...
Please help the questions. Thanks.
3. Use Green's Theorem to calculate Je y tan’t dx + tan x dy, where C is the circle x2 + (y + 1)2 = 1. 4. Evaluate the surface integral SS. (x + y)dS where o is the portion of the plane z = 6 - 2x – 3y in the first octant.
dy For a sin(2y) = y cos(2x), find where (20, Yo) = G 3) da |(x0,90) 4'2
(c) Let F be the vector field on R given by F(x, y, z) = (2x +3y, z, 3y + z). (i) Calculate the divergence of F and the curl of F (ii) Let V be the region in IR enclosed by the plane I +2y +z S denote the closed surface that is the boundary of this region V. Sketch a picture of V and S. Then, using the Divergence Theorem, or otherwise, calculate 3 and the XY, YZ...
Let F = (P,Q) be the vector field defined by P(x,y) ity, (1, y) = (0,0) 10, (x,y) = (0,0) Q(x, y) = -Ity. (x, y) = (0,0) 10, (x, y) = (0,0). (a) (3 points) Show that F is a gradient vector field in RP \ {y = 0}. (b) (4 points) Letting D = {2:2020 + y2020 < 1}, compute the line integral Sap P dx +Qdy in the counter-clockwise direction. (c) (1 point) Does your calculation in...
need 1-5
Midterm #3, Math 228 Each question is worth five points. 1. Let F(r.yzy). Let C be any curve that goes from A(-1,3,9) to B(1,6,-4). a) Show that F is conservative. b) Find a function φ such that ▽φ = F c) Use the result of b) to find Ic F Tds 2. Let F(z, y)-(2), and let C be the boundary of the square with vertices (1, 1). (-1,1). (-1,-1 traced out in the counter-clockwise direction. Find Jc...
Q4 please and thank you
(3) You are given that the vector field f in Q2 is conservative. Find the corresponding potential function and use this to check the line integral evaluated in Q2. (4) Consider the vector field F(x, y) -ryi - 2j (-Fii F2j) and let C be the closed curve consisting of three segments: the straight line from (0, 0) to (1,0) followed by the circular arc from (1,0) to (0,1) followed by the straight line from...
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