Now we are going to combine the two field contributions to determine the total B field...
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Now we are going to combine the two field contributions to determine the total B field at point P. If the current in both wires is the same but distance y is twice a far as distance x then: -x-P+ y - The B field contribution from the second wire on the right will be • as the original wire on the left, and the total B field at point P will be The next questions are about the magnetic field that exists around a straight current carrying wire. Which equation will you need? Select one or more: a. Force between current carrying wires separated by distance d: F = Holil2L/2nd %3D b. B Field at the center of a loop: B = NHOL/2R c. B-field of a long straight wire: B = Pol/2nR d. Force on a current carrying wire: F = BILsine e. Magnetic Force on a moving charge: F = qvBsine f. Force on an object mass m moving in a circle of radius R: F = mv?/R !3! Now we are going to combine the two field contributions to determine the total B field at point P. If the current in both wires is the same but distance y is twice a far as distance x then: -x-P+ y - The B field contribution from the second wire on the right will be • as the original wire on the left, and the total B field at point P will be The next questions are about the magnetic field that exists around a straight current carrying wire. Which equation will you need? Select one or more: a. Force between current carrying wires separated by distance d: F = Holil2L/2nd %3D b. B Field at the center of a loop: B = NHOL/2R c. B-field of a long straight wire: B = Pol/2nR d. Force on a current carrying wire: F = BILsine e. Magnetic Force on a moving charge: F = qvBsine f. Force on an object mass m moving in a circle of radius R: F = mv?/R !3!
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