A coil of 300 turns is wound on a non-magnetic core having a mean circumference of 300 mm and a cross-sectional area of 300 mm². The inductance of the coil corresponding to a magnetizing current of 3A will be (Given that µo = 4 a x10’ H/m)
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What is value of MMF and inductance.
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- Consider the magnetic circuit has a length of 0.6 m an area of 0.0018 m2 and a single airgap of length 2.3 mm. The circuit is energised by a coil. If the core permeability is 1000, by making suitable approximations calculate: (i) the number of turns required to achieve an inductance of 12 mH; (ii) the inductor current which will result in a core flux density of 1.0 T; (iii) A particular application uses the same magnetic core but requires the airgap flux density to be increased by a factor of 1.5 while maintaining the inductance below 17mH. Design a magnetic circuit to do this. (iv) For your design, determine the maximum RMS voltage that can be applied to the coil to ensure that the peak flux remains below 1.5 TA. A coil of 1000 turns is uniformly wound on a ring of non-magnetic material, the mean diameter being 20 cm. The cross-sectional area of the coil is 4 cm2. Determine the selfinductance of the coil. Ans. 0.8mH B.An iron core 0.4m long and 5 cm2. In cross section, is wound with 300 turns. When a current of 0.5 A flows in the coil, how much is the inductance of the coil. Assume the core has a permeability of 2500.A single-wound planar wire ring with an area of 8.0 cm^2 is perpendicular to a magnetic field that increases smoothly from 0.5T to 2.5T in a time of 1.0 s. What is the value of the induction current if the electrical resistance of the ring is 2 ohms? (in mA)
- Suppose a 0.3 m long solenoid with cross-sectional area of 12 cm 2, N 1 = 1400 turns and N 2 = 20 turns, produces a mutual inductance 'M'. Now if there are two inductors namely 0.1 H and 350 mH are connected in parallel. Effectively having opposing magnetic fields which results to a mutual inductance. Use the value of 'M' to calculate the overall inductance of the parallel combination.N windings on a square-section toroidal core with dimensions a=26mm, b=15mm and h=36mm The wire is tightly wound. The permeability of the core is assumed to be μ0. Find the self-inductance of the toroid coil.A magnetic material has a relative permeability of 3500. A magnetic circuit is constructed using this material of length 0.35 m and area 0.02 m2. Design a coil with a suitable number of turns and current flow to establish a magnetic flux density of 1.0 T in the material while maintaining a coil inductance less of than 500 mH.
- A. A coil of 1000 turns is uniformly wound on a ring of non-magnetic material, the mean diameter being 20 cm. The cross-sectional area of the coil is 4 cm2. Determine the selfinductance of the coil.Determine the transition temperature and critical field at 4.2K for a given specimen of a superconductor if the critical fields are 1.41times10^(5) and 4.205times10^(5) amp/m at 14.1K and 12.9K respectively. how you conclude that the all superconductors are diamagnetic but all diamagnetic materials are not superconductors.A coil of 1000 turns is uniformly wound on a ring of non-magnetic material, the mean diameter is 20cm. The cross-sectional area of the coil is 4 cm2. Determine the self-inductance of the coil.
- A coaxial capacitor contains two concentric, conductive cylindrical surfaces, one with gauge diameter and the other with radius as seen in Figure 2. The insulating layer separating the two conductive surfaces is divided into two semi-cylindrical sections, one filled with dielectric ?1 and the other filled with dielectric ?2. (a) Express the length l and the capacitance of this capacitor in terms of the given quantities. (b) Calculate the value of C for a=4mm, b=12mm,??1=4, ??2=8 and l=8cmA superconducting wire of radius 1.2 mm carries current uniformly distributed through its cross section.If the total current carried by the wire is 5000 A, determine the magnetic energy per unit length of the wire.A magnetic field is now changed such that it has the functional form B = A cos(ωt). Derive an equation for the induced EMF as a function of time, assuming the magnetic field still makes an angle θ to the plane of the coil.