Q3) ) Find the current density at point (1,2,1) if the magnetic vector potentoil A is: А-2yz ax - 3хay +2хaz W/m
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- 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□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, 0D 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,Question A generator has a copper conductor of 6 m length, rotating at a speed of 10 m/s at a right angle to the uniform magnetic flux density of 10 T. 3.2.1) Determine the magnitude of the induced emf across the ends of the conductor. 3.2.2) Determine the magnitude of the induced emf if the flux density changes to 15 T.given 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, * OThree infinitely long currents flow in parallel from the corners of the equilateral triangle with a side length of 10 cm. I1 = 9 A currents are directed inwards from the plane and I2 = 9 A currents are directed out of the plane. What is the x component of the magnetic field (H) in the center of the equilateral triangle? Sizes are given in units. Tolerance is nominal 0.02 A / m.Question 5 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, 0-I H 47ty 3) Using + z," + z, , prove that the magnetic field at point P for an H -a infinite long filamentary conductor along z-axis is given by 2nyQ3) ) Find the current density at point (1,2,1) if the magnetic vector potentoil A is: A=2yz ax – 3xay +2xaz W/mA coaxial cable is carrying a uniformly distributed current of 1 A in the inner conductor and -1 A in the outer conductor. The radius of the inner conductor is 6 cm and the radius of the outer conductor is 12 cm. The magnetic field intensity at the circular path of radius 7 cm is: Select one: a. 2.65 A/m O b. 1.76 A/m O c. 1.98 A/m O d. 2.27 A/m e. None of the aboveAn infinitely long conductor of radius 18 cm carries a uniform current with J=142 A/m², the magnetic vector potential at p= 10 cm is O a -26.39ay nWb/m O b.-175.93ax nWh/m O c. 219.91az nWh/m O d.-131.95ár nwb/m O e. 43.98áz nWb/m O 1.395.84ly nwb/mProblem: 2.6.3. Two wires both carrying a current of magnitude 5 mA and direction. The first wire is located at (0 em, 3 cm) while the other wire is located at (4 cm, 0 cm). Whot is the magnetic force per unit length of the first wire on the second and the second wire on the first? Problem: 26 A The marimum 1uorking flur densitu of a, liftina electromametSEE MORE QUESTIONSRecommended textbooks for youIntroductory Circuit Analysis (13th Edition)Electrical EngineeringISBN:9780133923605Author:Robert L. BoylestadPublisher:PEARSON
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