Problem 9: Two infinite cylinders of radii a and b (b > a) are coaxial. In the region a
Q: A 10-turn ideal solenoid has an inductance of (3.9x10^-3) H. To generate an EMF of (1.16x10^0) V…
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Q: A solenoid of radius 2.50 cm has 400 turns and a length of 20.0 cm. Find its inductance
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Q: A rectangular loop of N closely packed turns is positioned near a long straight wire as shown in the…
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Q: Experimentally, the magnetic flux Pg in a solenoid was measured for various currents I. The data was…
A: We will use the given best fit line to find the inductance of the solenoid.
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- Needs Complete typed solution with 100 % accuracy.Two solenoids A and B, spaced close to each other and sharing the same cylindrical axis, have 380 and 680 turns, respectively. A current of 2.00 A in solenoid A produces an average flux of 300 µWb through each turn of A and a flux of 90.0 µWb through each turn of B. (a) Calculate the mutual inductance of the two solenoids. mH (b) What is the inductance of A? mH (c) What is the magnitude of the emf that is induced in B when the current in A changes at the rate of 0.500 A/s? mVYou are working as an electrical technician. One day, out in the field, you need an inductor but cannot find one. Looking in your wire supply cabinet, you find a cardboard tube with single-conductor wire wrapped uniformly around it to form a solenoid. You carefully count the turns of wire and find that there are 580 turns. The diameter of the tube is 8.00 cm, and the length of the wire-wrapped portion is 36.0 cm. You pull out your calculator to determine (a) the inductance of the coil and (b) the emf generated in it if thecurrent in the wire increases at the rate of 4.00 A/s.
- An electromagnet can be modeled as an inductor in series with a resistor. Consider a large electromagnet of inductance L = 14.5 H and resistance R = 8.00 n connected to a 18.0-V battery and switch as in the figure shown below. After the switch is closed, find the following. R (a) the maximum current carried by the electromagnet (b) the time constant of the circuit (c) the time it takes the current to reach 95.0% of its maximum valueExperimentally, the magnetic flux PB in a solenoid was 2 measured for various currents I. The data was recorded in the table and plotted in the graph. The best fit line through the data was also drawn. Current Magnetic flux (A) (Wb) 1.50 0.500 3.50 1.00 5.00 1.63 What is the inductance of the solenoid? 4 8 Current (A) inductance: H Magnetic flux (Wb)Two solenoids A and B, spaced close to each other and sharing the same cylindrical axis, have 340 and 580 turns, respectively. A current of 3.40 A in solenoid A produces an average flux of 300 uWb through solenoid A and a flux of 90.0 µWb through solenoid B. (a) Calculate the mutual inductance of the two solenoids. mH (b) What is the inductance of A? mH (c) What is the magnitude of the emf that is induced in B when the current in A changes at the rate of 0.500 A/s? mV
- Solenoid A is tightly wound while solenoid B has windings that are evenly spaced with a gap equal to the diameter of the wire. The solenoids are otherwise identical. Determine the ratio of the energies stored per unit length of these solenoids when the same current flows through each.No AI and type pleaseTwo solenoids A and B, spaced close to each other and sharing the same cylindrical axis, have 390 and 590 turns, respectively. A current of 3.80 A in solenoid A produces an average flux of 300 μWb through each turn of A and a flux of 90.0 μWb through each turn of B. (a) Calculate the mutual inductance of the two solenoids. mH (b) What is the inductance of A? mH (c) What is the magnitude of the emf that is induced in B when the current in A changes at the rate of 0.500 A/s? mV
- A toroid of square cross section has inner radius r₁ = 0.040 m and outer radius r2 = 0.070 m. If it has N = 200 loops, calculate the total magnetic energy in the toroid if the current is i = 3.0 A. This may be done by finding the inductance, or by integrating the magnetic energy density. ○ 1.3 × 10-4 J ○ 2.0 × 10-3 J ○ 9.1 x 10-6 J ○ 6.0 × 10-4 JA long thin solenoid of length 1 and cross-sectional area A contains N₁ closely packed turns of wire. Wrapped tightly around it is an insulated coil of N₂ turns (Figure 1). Figure N₂ 1 of 1 Part A Assume all the flux from coil 1 (the solenoid) passes through coil 2, and calculate the mutual inductance. Express your answer in terms of the variables N₁, N2, A, I, and appropriate constants. M = Submit Provide Feedback VE ΑΣΦ Request Answer ?