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The bent wire shown in the figure lies in a uniform magnetic field. Each straight section is 1.46 m long and makes an angle of θ=66.4o with the x axis, and the wire carries a current of 1.30 A. What is the net magnetic force on the wire in unit-vector notation if the magnetic field is given by (a)4.03k̂ T? (b)4.53î T?
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- The bent wire shown in the figure lies in a uniform magnetic field. Each straight section is 2.63 m long and makes an angle of 0=66.7° with the x axis, and the wire carries a current of 1.01 A. What is the net magnetic force on the wire in unit-vector notation if the magnetic field is given by (a)4.11 K T? (b)3.65 T? (a) Number ( (b) Number ( in A A K ) Units k) UnitsProtons move perpendicular to a magnetic fiekd where B= 1.1 T. Their path is a circle. Calculate the number of revolutions they make each second. ( The mass of a proton is 1.67x10^-27 Kg)Problem 2: = A particle with charge +2.0 C moves through a uniform magnetic field. At one instant the velocity vector is v (2î+4ĵ + 6k) m/sec and the magnetic force on the particle is F = (41-20ĵ+ 12k) N. The x and y components of the magnetic field are equal (Bx = By). Thus, the magnetic field is given by B = B×î + B×ĵ + B₂k. What are B× and B₂? Answer: Bx = -3 T and B₂ = −4 T.
- Please provide what formulas used and explain whyPart (a) Express the magnitude of the magnetic force on ab or cd, F1, in terms of the length L1, current I and magnetic field B. Part (b) Calculate the numerical value of the magnitude of the force, F1, on ab or cd in N. Part (c) Express the magnitude of the magnetic force on bc or ad, F2, in terms of the length L2, current I and magnetic field B. Part (d) Which direction does the force on ab act? Part (e) Which direction does the force on cd act? Part (f) Express the torque of F1 on ab, with respect of the axis ef, in terms of F1 and L2. Part (g) Express the torque of F1 on cd, with respect of the axis ef, in terms of F1 and L2. Part (h) What is the total torque on the current loop with respect of axis ef, in terms of F1 and L2?Expression :τ = __________________________________________Select from the variables below to write your expression. Note that all variables may not be required.α, β, π, θ, B, d, F1, g, h, I, L1, L2, m, P, tPart (i) Calculate the numerical value of the total…In the figure below, the current in the long, straight wire is I1 = 5.00 A, and the wire lies in the plane of the rectangular loop, which carries 10.2 A. The dimensions shown are c = 0.100 m, a = 0.150 m, and script l = 0.450 m. Find the magnitude and direction of the net force exerted by the magnetic field due to the straight loop.
- A charge is moving perpendicular to a magnetic field and experiences a force whose magnitude is 2.15 × 10-3 N. If this same charge were to move at the same speed and the angle between its velocity and the same magnetic field were 26.0o, what would be the magnitude of the magnetic force that the charge would experience?A particle with charge q enters a region with a uniform magnetic field Bthat acts in x and z directions (By = 0). The initial velocity of the particle is v = 2î +3ŷ. The force acting on the particle is given by F = q(-3 î + 2ĵ – 9k). Find the magnetic field vector B O a. B= -3î – k O b. B = 3î . O c. B= 2î + 3k O d. B= 4î – 2k O e. B= 2î – 3k