In a cartesian system, vector magnetic potential at a point (x.y.z ) is defined A = 4x2yax +2y2xay -3xyzaz The total magnetic flux through the surface z = 4, 0
Q: Leans along the z-axis. The magnetic field strength out- 1. A straight conducting wire with a…
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Q: L> A Moving to another question will save this response. Question 7 In a cartesian system, vector…
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A: Step 1: Step 2:Explanation:Emf is non zero only when there is a change in value of flux line…
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Q: The magnetic flux density in a region of free space is given as B= 6xag -9yay + 3za, T. the force on…
A: Force on the conductor = Idl ×B . Where B is magnetic flux density and I is current in conductor.
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Q: given magnetic vector potential A= 6*X^3*Y^2 ax+ 2*x*Y^4 ay +3*Z az find magnetic flux through the *…
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Q: Problem-3: ( R that carries a uniformly distributed current i directly out of the page. Current is…
A: We are authorized to answer three subparts at a time, since you have not mentioned which part you…
Q: In a cartesian system, vector magnetic potential at a point (x.y,z) is defined as A = 4x?yax +2y2xay…
A: The magnetic flux density B expressed as the space derivative of the magnetic vector potential A.…
Q: Question 7 The magnetic flux density in a region of free space is given as B= 6xax -9yay + 3za, T.…
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Q: A conductor is moving with a velocity of 15 m/s in the direction shown. The flux density is 1.6 T,…
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Q: Polr2 A = 4πb2
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Q: In a cartesian system, vector magnetic potential at a point (x.y,z) is defined as A = 4x?yax +2y2xay…
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Q: given magnetic vector potential A= 6*X^3*Y^2 ax+ 2*x*Y^4 ay +3*Z az find magnetic flux through the…
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Q: In a cartesian system, vector magnetic potential at a point (x.y,z ) is defined as A = 4x2yax…
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Q: In a cartesian system, vector magnetic potential at a point (x.y,z ) is defined as A = 4x2yax…
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Q: In a cartesian system, vector magnetic poteili is defined as A = 4x?yax +2y²xay -3xyzaz The total…
A: The magnetic flux can be calculated by using the surface integral of the A.
Q: Q39. In a cartesian system, vector magnetic A = 4x ya, + 2y xa, – 3xy= The f..u deongitu dongit eint…
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Q: Question 10 In a cartesian system, vector magnetic potential at a point (x.y,z ) is defined as A =…
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Q: Integrating over the current gives the total magnetic field. An integration variable s is defined in…
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Q: Two circular loops, L1 and L2, of radius 50 cm are carrying currents of 10 mA in the same direction.…
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Q: A current filament is carrying current of 20 A and is lying along -ây while the secon conductor is…
A: Diagram would be, By infinite length conductor magnetic field is given by, H=I2π|r|2r⇀
Q: C(0,0,c) B(0,b,0) y A(а,0,0) N
A: A straight wire AB is placed along the y-axis and the current flowing through the wire is I as shown…
Q: In a cartesian system, vector magnetic potential at a point (x,y,z ) is defined as A = 4x2yax…
A: The magnetic flux can be calculated by using the surface integral of the A.
Q: Choice the correct answer
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Q: Question 23 In a cartesian system, vector magnetic potential at a point (x,y,z ) is defined as A =…
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Q: In a cartesian system, vector magnetic potential at a point (x,y,z ) is defined as A = 4x2yax…
A: Every current carrying wire produces its own magnetic field. The direction of magnetic field is the…
Q: The magnetic flux density in a region of free space is given as B= 6xa, -9yay + 3za, T. the force on…
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Q: C(0,0,c) B(0,b,0)
A: magnetic field due to long infinite wire is H=I2πP Hx=I2πPx Hy=I2πPy Hz=I2πPz
Q: P4 Define Amperi law, then find the currant density at Point P( 2,!,1), if the magnetie field is H =…
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Q: potential at a point (x.y,Z) is defined as = 4x2yax +2y2xay -3xyzaz he total magnetic flux through…
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Q: A rod of length 0.25m and parallel to XX plane as shown in figure below is moving with velocity of u…
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Q: シ Br Bexyで, fd ditad frua lawving the sufuce
A: Total flux pussing through any closed surface is equals to charge enclosed by that surface.
Q: C(0,0,c) B(0,b,0) A(a,0,0)
A: Magnetic field due to infinite wire: The magnetic field due to a infinite wire can be defined by…
Q: square loop with side 10 cm is placed in a perpendicular magnetic field of o.10 T. The mag- -z and…
A: (a) Fkux @ t=0ϕi=BAcos(180)ϕi=0.10*(0.10)2(-1)ϕi=-10-3Tm2@ t=2 secϕf=-10-3T-m2
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- In a cartesian system, vector magnetic potential at a point (x.y.z) is defined as A = 4x2yax +2y2xay -3xyzaz The magnetic flux density at point (0, 1, 0) will be -4az -2az -Зах+Зау-2az 2azqthll Wataniya Mobile 7:28 PM @ 0 38% Done 5.4 The Magnetic Vector Potential Excersise: An ellipsoidal shell with a charge density y? z2 +. Rotates with an angular frequency = w2. Find the magnetic field at the origin a Chapter 5: Magnetostatics The magnetic Vector Potential 13 BIRZEIT UNIVERSITY More
- The long linear conductor in the figure carries a current of 10A and is placed on the z-axis. A 12cm x 5cm rectangular loop carrying 2A current was placed 10 cm away from the conductor wire. Find the net magnetic force on the loop. Choose the option....Q39. In a cartesian system, vector magnetic potential at a point (x.z) is defined as A = 4x ya, + 2y xa, - 3xyza, wb/m The magnetic flux density at poınt (0, 1, 0) will be -4az 2az -3ax+3ay-2az -2az Q40. For Q39 The total magnetic flux through the surface z=4,0 Sx s 1, -1 sy s4 will be 112/3 40 130/3 None of these ip 口□A wire carrying a current /= 27.0 A is bent into the shape of an exponential spiral. Its polar coordinate is described by r = exp(0) from 0-0 to 0-2 as shown in the figure. dr ds B-x/4 To complete the loop, the ends of the spiral are connected by a straight wire along the x axis. Find the magnitude of the magnetic field B at the origin. Suggestions: Although this problem may look daunting at first, remember that the Biot-Savart law is a good starting point to find the magnetic field due to a given current distribution. The simple exponential dependence of the path on the angle should give rise to an integral that is easy to solve. Also, it may help to know that the angle ẞ between a radial line and its tangent line at any point on the curve r = f(0) is related to the function in the following way: tan(B) dr di Thus, in the case of r = exp(0), tan(B)=1 and ẞ=4. Therefore, the angle between the line element vector ds and the radial unit vector r^ is -ẞ=. Additionally, this gives: dr…
- In a cartesian system, vector magnetic potential at a point (x.y,z ) is defined as A = 4x2yax +2y²xay-3xyzaz The total magnetic flux through the surface z = 4, 0In the figure below, part of a long insulated wire carrying current i = 5.78 mA is bent into a circular section of radius R = 1.89 cm. In unit-vector notation, what is the magnetic field at the center of curvature C if the circular section (a) lies in the plane of the page as shown and (b) is perpendicular to the plane of the page after being rotated 90° counterclockwise as indicated? i -x Ci P iD 2) Suppose: ?a Find the flux through the surface of a cylinder with O a and by evaluating the left side and the right side of the divergence theorem. Use oD dS DdV divergence theorem V With the help of these values formulate equations of electrostatic field environment equations. as jop = pdp do a, %3D a dSade = pdp dz a, %3D side dS bottom =-pap do a,In a cartesian system, vector magnetic potential at a point (x.y,z) is defined as A = 4x²yax +2y2xay 3xyzaz The magnetic flux density at point (1, 1, 0) will be 2az -Зах+Зау-2аz -2az -4az Windows bunU Windows hA e ai ENG 4given magnetic vector potential A= 6*X^3*Y^2 ax+ 2*x*Y^4 ay +3*Z az find magnetic flux through the surface Z=4, * OIn a cartesian system, vector magnetic potential at a point (x.y.z ) is defined as A = 4x2yax +2y²xay -3xyzaz The magnetic flux density at point (0, 1, 0) will be -2az -Зах+Зау-2az 2az -4azSEE MORE QUESTIONSRecommended textbooks for youIntroductory Circuit Analysis (13th Edition)Electrical EngineeringISBN:9780133923605Author:Robert L. BoylestadPublisher:PEARSONDelmar's Standard Textbook Of ElectricityElectrical EngineeringISBN:9781337900348Author:Stephen L. HermanPublisher:Cengage LearningProgrammable Logic ControllersElectrical EngineeringISBN:9780073373843Author:Frank D. PetruzellaPublisher:McGraw-Hill EducationFundamentals of Electric CircuitsElectrical EngineeringISBN:9780078028229Author:Charles K Alexander, Matthew SadikuPublisher:McGraw-Hill EducationElectric Circuits. (11th Edition)Electrical EngineeringISBN:9780134746968Author:James W. Nilsson, Susan RiedelPublisher:PEARSONEngineering ElectromagneticsElectrical EngineeringISBN:9780078028151Author:Hayt, William H. (william Hart), Jr, BUCK, John A.Publisher:Mcgraw-hill Education,Introductory Circuit Analysis (13th Edition)Electrical EngineeringISBN:9780133923605Author:Robert L. BoylestadPublisher:PEARSONDelmar's Standard Textbook Of ElectricityElectrical EngineeringISBN:9781337900348Author:Stephen L. HermanPublisher:Cengage LearningProgrammable Logic ControllersElectrical EngineeringISBN:9780073373843Author:Frank D. PetruzellaPublisher:McGraw-Hill EducationFundamentals of Electric CircuitsElectrical EngineeringISBN:9780078028229Author:Charles K Alexander, Matthew SadikuPublisher:McGraw-Hill EducationElectric Circuits. (11th Edition)Electrical EngineeringISBN:9780134746968Author:James W. Nilsson, Susan RiedelPublisher:PEARSONEngineering ElectromagneticsElectrical EngineeringISBN:9780078028151Author:Hayt, William H. (william Hart), Jr, BUCK, John A.Publisher:Mcgraw-hill Education,