Find the induced EMF in an inductor of 2mH and the current rate is 2000 units.
Answer: b
Explanation: The induced emf is given by e = Ldi/dt. Put L = 2 x 10^{3} and di/dt = 2000 in the equation. We get e = 2 x 10^{3} x 2000 = 4 units
Find the work done in an inductor of 4H when a current 8A is passed through it?
Answer: b
Explanation: The work done in the inductor will be W = 0.5 x LI^{2}. On substituting L = 4 and I = 8, we get, W = 0.5 x 4 x 8^{2} = 128 units.
Find the inductance of a material with 100 turns, area 12 units and current of 2A in air.
Answer: a
Explanation: The inductance of any material(coil) is given by L = μ N^{2}A/I. On substituting N = 100, A = 0.12 and I = 2, we get L = 4π x 10^{7} x 100^{2} x 0.12/2 = 0.75 units
Calculate the magnetic energy when the magnetic intensity in air is given as 14.2 units(in 10^{4} order)
Answer: a
Explanation: The magnetic energy is given by E = 0.5 μ H^{2}. Put H = 14.2 and in air μ = 4π x 10^{7}, we get E = 0.5 x 4π x 10^{7} x 14.2^{2} = 1.26 x 10^{4} units.
Calculate the magnetic energy when the magnetic flux density is given by 32 units(in 10^{8}order)
Answer: a
Explanation: The magnetic energy is given by E = 0.5 μ H^{2} and we know that μH = B. On substituting we get a formula E = 0.5 B^{2}/μ. Put B = 32 and in air μ = 4π x 10^{7}, we get E = 0.5 x 32^{2}/4π x 10^{7} = 4.07 x 10^{8} units.
Calculate the energy when the magnetic intensity and magnetic flux density are 15 and 65 respectively.
Answer: b
Explanation: The magnetic energy can also be written as E = 0.5 μH^{2} = 0.5 BH, since B = μH. On substituting B = 65 and H = 15 we get E = 0.5 x 65 x 15 = 487.5 units.
Find the inductance when the energy is given by 2 units with a current of 16A.
Answer: a
Explanation: The energy stored in an inductor is given by E = 0.5 LI^{2}. To get L, put E = 2 and I = 16 and thus L = 2E/I^{2} = 2 x 2/16^{2} = 15.6mH.
Find the power of an inductor of 5H and current 4.5A after 2 seconds.
Answer: a
Explanation: The energy stored in an inductor is given by E = 0.5 LI^{2}. Thus, put L = 5 and I = 4.5 and we get E = 0.5 x 5 x 4.5^{2} = 50.625 units To get power P = E/t = 50.625/2 = 25.31 units.
Find the turns in an solenoid of inductance 23.4mH , current 2A and area 15cm.
Answer: c
Explanation: The inductance of any material(coil) is given by L = μ N^{2}A/I.
Put L = 23.4 x 10^{3}, I = 2 and A = 0.15, we get N as 498 turns.
The energy of a coil depends on the turns. State True/False.
Answer: a
Explanation: The inductance is directly proportional to square of the turns. Since the energy is directly proportional to the inductance, we can say both are dependent on each other.
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