Physics-
General
Easy
Question
When induced emf in inductor coil is 50% of its maximum value then stored energy in inductor coil in the given circuit will be : -
- 2.5 mJ
- 5mJ
- 15 mJ
- 20 mJ
The correct answer is: 2.5 mJ
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Two inductor coils of self inductance 3H and 6H respectively are connected with a resistance 10 and a battery 10 V as shown in figure. The ratio of total energy stored at steady state in the inductors to that of heat developed in resistance in 10 seconds at the steady state is (neglect mu(tual inductance between and ):
Two inductor coils of self inductance 3H and 6H respectively are connected with a resistance 10 and a battery 10 V as shown in figure. The ratio of total energy stored at steady state in the inductors to that of heat developed in resistance in 10 seconds at the steady state is (neglect mu(tual inductance between and ):
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An infinitely long wire lying along z-axis carries a current I, flowing towards positive z-direction. There is no other current, consider a circle in x-y plane with centre at (2 meter, 0, 0) and radius 1 meter. Divide the circle in small segments and let d denote the length of a small segment in anticlockwise direction, as shown. The maximum value of path integral of the total magnetic field along the perimeter of the given circle between any two points on the circle is
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An infinitely long wire lying along z-axis carries a current I, flowing towards positive z-direction. There is no other current, consider a circle in x-y plane with centre at (2 meter, 0, 0) and radius 1 meter. Divide the circle in small segments and let d denote the length of a small segment in anticlockwise direction, as shown. Consider two points A (3,0,0) and B(2,1,0) on the given circle. The path integral of the total magnetic field along the perimeter of the given circle from A to B is,
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An infinitely long wire lying along z-axis carries a current I, flowing towards positive z-direction. There is no other current, consider a circle in x-y plane with centre at (2 meter, 0, 0) and radius 1 meter. Divide the circle in small segments and let d denote the length of a small segment in anticlockwise direction, as shown. The path integral of the total magnetic field along the perimeter of the given circle is,
An infinitely long wire lying along z-axis carries a current I, flowing towards positive z-direction. There is no other current, consider a circle in x-y plane with centre at (2 meter, 0, 0) and radius 1 meter. Divide the circle in small segments and let d denote the length of a small segment in anticlockwise direction, as shown. The path integral of the total magnetic field along the perimeter of the given circle is,
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Curves in the graph shown give, as functions of radial distance r, the magnitude B of the magnetic field inside and outside four long wires a, b, c and d, carrying currents that are uniformly distributed across the cross sections of the wires. Overlapping portions of the plots are indicated by double labels. The current density in wire a is
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