![(10 points) Un uniforme magnetic field B has constante strength b teslas in the z-direction [i.e., B-(0,0, b) ] (a) Verity th](http://img.homeworklib.com/images/089446e2-1aa4-4e01-9133-9b19ada3f36f.png?x-oss-process=image/resize,w_560)
Homework Answers
Let us find out the area vector of rectangle ABCD
CD = -3 j + 6k
DA = 7i
Now CD × DA = 21k + 42j
This will be the value of area vector
As we know that flux is a dot product of B and A hence
Flux = B. A = b k. ( 42j +21k) = 21 b Wb
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(10 points) Un uniforme magnetic field B has constante strength b teslas in the z-direction [i.e., B-(0,0, b) ] (a) Verity that A-Bx r is a vector potential for B, where r (x,y,0) (b) Calculate the f...
(1 point) A uniform magnetic field B has constant strength b teslas in the 2-direction [ie., B = (0,0, b) ] (a) Verify that A Bx r is a vector potential for B, where r (x,y,0) (b) Calculate the flux...
(1 point) A uniform magnetic field B has constant strength b teslas in the 2-direction [ie., B = (0,0, b) ] (a) Verify that A Bx r is a vector potential for B, where r (x,y,0) (b) Calculate the flux of B through the rectangle with vertices A, B, C, and D in Figure 17. FIGURE 17 A= (4,0,4), С=(0,3,0), В= (4,3,0), D (0,0, 4), F (4,0, 0) Flux(B)
(1 point) A uniform magnetic field B has constant strength b...
A uniform magnetic field B has constant strength b teslas in the z-direction [i.e., B =...
A uniform magnetic field B has constant strength b teslas in the z-direction [i.e., B = (0,0, b) ] (a) Verify that A = Bxr is a vector potential for B, where r = (x, y,0) (b) Use the Stokes theorem to calculate the flux of B through the rectangle with vertices A, B, C, and D in Figure 17. FIGURE 17 A = (3,0,2), B = (3,3,0), C = (0,3,0), D= (0,0,2), F = (3,0,0) Flux(B) =
A uniform magnetic field B has constant strength b teslas in the z-direction L.e, B- (0,0,b) (a) ...
can
somoeone solve this question, answer is not 14.85b
A uniform magnetic field B has constant strength b teslas in the z-direction L.e, B- (0,0,b) (a) Verify that A 1 B x r is a vector potentialfor B, where r (x, y,0) (b) Use the Stokes theorem to calculate the fux of B through the rectangle w with vertices A, B, C, and D in Figure 17 FIGURE 17 A (5,0,3), B (5,3,0. C (0,3,0 D- (0,0,3), F (5,0,0) Flux(B)...
Next Problem List Previous (1 point) B = (0,0, b) 1 A uniform magnetic field B...
Next Problem List Previous (1 point) B = (0,0, b) 1 A uniform magnetic field B has constant strength b teslas in the z-direction [ie. (a, y, 0 Bxr is a vector potential for B, where r (a) Verity that A (b) Use the Stokes theorem to calculate the flux of B through the rectangle with vertices A, B. C, and D in Figure 17 C F FIGURE 17 A (8,0,7), B (8,5,0), C (0,5,0), D (0,0,7), F (8,0,0) Flux(B)...
q4 please thanks (1) Let A - (0,0), B- (1,1) and consider the veetor field f(r,...
q4 please thanks
(1) Let A - (0,0), B- (1,1) and consider the veetor field f(r, y,z)vi+aj. Evaluate the line integral J f.dr )along the parabola y from A to B and (i)along the straight line from A to B. Is the vector field f conservative? (2) For the vector feld f # 22(r1+ gd) + (x2 + y2)k use the definition of line integral to (3) You are given that the vector field f in Q2 is conservative. Find...
Please show full working. Please only answer if you know how. Calculate the 2-D flux of a constant vector field F-a across a curve C : r(t) :r(t)s l y/ t 3. (z < t < b. İll(licatiu" il . Wha...
Please show full working.
Please only answer if you know how.
Calculate the 2-D flux of a constant vector field F-a across a curve C : r(t) :r(t)s l y/ t 3. (z < t < b. İll(licatiu" il . What is the ilux when the curve C is closed? Explain e positive direction
Calculate the 2-D flux of a constant vector field F-a across a curve C : r(t) :r(t)s l y/ t 3. (z
3. Consider the electromagnetic wave k=(0.2) where .A Draw the electric field E, magnetic field B and Poynting vector S at the points = (x, y, z) that fulfill: a) th when t-0. - e condition-k = 0 Sid...
3. Consider the electromagnetic wave k=(0.2) where .A Draw the electric field E, magnetic field B and Poynting vector S at the points = (x, y, z) that fulfill: a) th when t-0. - e condition-k = 0 Side view 3D view b) the condition F. k-2 when t-o. Side view 3D view 3.B Calculate the wavelength λ of the wave (6). Compare the magnitude of λ with the magnitude of k. 3.C Wave (6) is expressed in terms of...
all questions are related and need help answering! rough the surface 4. o pm) What is the value of the flux of the vector field F(x,y)j+z ioriented with upward- pointing normal vector? (A) 0 (B)...
all questions are related and need help answering!
rough the surface 4. o pm) What is the value of the flux of the vector field F(x,y)j+z ioriented with upward- pointing normal vector? (A) 0 (B) 2n/3 (C) π (D) 4T/3 (E) 2π Use Stokes, Theorem to evaluateⅡcurl F.dS, where F(x, y, z)-(x2 sin Theorem to evaluate Jceun F'.asS , where Fl.e)(', ») and 5. (5pts.) F,y, sin z, y', xy) and s is the part of the paraboloid : -...
(1 point) A uniform magnetic field B has constant strength b teslas in the 2-direction [ie., B = (0,0, b) ] (a) Verify that A Bx r is a vector potential for B, where r (x,y,0) (b) Calculate the flux of B through the rectangle with vertices A, B, C, and D in Figure 17. FIGURE 17 A= (4,0,4), С=(0,3,0), В= (4,3,0), D (0,0, 4), F (4,0, 0) Flux(B)
(1 point) A uniform magnetic field B has constant strength b...
A uniform magnetic field B has constant strength b teslas in the z-direction [i.e., B = (0,0, b) ] (a) Verify that A = Bxr is a vector potential for B, where r = (x, y,0) (b) Use the Stokes theorem to calculate the flux of B through the rectangle with vertices A, B, C, and D in Figure 17. FIGURE 17 A = (3,0,2), B = (3,3,0), C = (0,3,0), D= (0,0,2), F = (3,0,0) Flux(B) =
can
somoeone solve this question, answer is not 14.85b
A uniform magnetic field B has constant strength b teslas in the z-direction L.e, B- (0,0,b) (a) Verify that A 1 B x r is a vector potentialfor B, where r (x, y,0) (b) Use the Stokes theorem to calculate the fux of B through the rectangle w with vertices A, B, C, and D in Figure 17 FIGURE 17 A (5,0,3), B (5,3,0. C (0,3,0 D- (0,0,3), F (5,0,0) Flux(B)...
Next Problem List Previous (1 point) B = (0,0, b) 1 A uniform magnetic field B has constant strength b teslas in the z-direction [ie. (a, y, 0 Bxr is a vector potential for B, where r (a) Verity that A (b) Use the Stokes theorem to calculate the flux of B through the rectangle with vertices A, B. C, and D in Figure 17 C F FIGURE 17 A (8,0,7), B (8,5,0), C (0,5,0), D (0,0,7), F (8,0,0) Flux(B)...
q4 please thanks
(1) Let A - (0,0), B- (1,1) and consider the veetor field f(r, y,z)vi+aj. Evaluate the line integral J f.dr )along the parabola y from A to B and (i)along the straight line from A to B. Is the vector field f conservative? (2) For the vector feld f # 22(r1+ gd) + (x2 + y2)k use the definition of line integral to (3) You are given that the vector field f in Q2 is conservative. Find...
Please show full working.
Please only answer if you know how.
Calculate the 2-D flux of a constant vector field F-a across a curve C : r(t) :r(t)s l y/ t 3. (z < t < b. İll(licatiu" il . What is the ilux when the curve C is closed? Explain e positive direction
Calculate the 2-D flux of a constant vector field F-a across a curve C : r(t) :r(t)s l y/ t 3. (z
3. Consider the electromagnetic wave k=(0.2) where .A Draw the electric field E, magnetic field B and Poynting vector S at the points = (x, y, z) that fulfill: a) th when t-0. - e condition-k = 0 Side view 3D view b) the condition F. k-2 when t-o. Side view 3D view 3.B Calculate the wavelength λ of the wave (6). Compare the magnitude of λ with the magnitude of k. 3.C Wave (6) is expressed in terms of...
all questions are related and need help answering!
rough the surface 4. o pm) What is the value of the flux of the vector field F(x,y)j+z ioriented with upward- pointing normal vector? (A) 0 (B) 2n/3 (C) π (D) 4T/3 (E) 2π Use Stokes, Theorem to evaluateⅡcurl F.dS, where F(x, y, z)-(x2 sin Theorem to evaluate Jceun F'.asS , where Fl.e)(', ») and 5. (5pts.) F,y, sin z, y', xy) and s is the part of the paraboloid : -...
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