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A square loop of side a=6 cm carries a current I=1 A. Calculate magnetic induction B (in μT) at point P, lying on the axis of loop and at a distance x=7 cm from the center of loop.

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Important Questions on Moving Charges and Magnetism

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One of the two identical conducting wires of length L is bent in the form of a circular loop and the other one into a circular coil of N identical turns. If the same current is passed in both, the ratio of the magnetic field at the centre of the loop BL to that at the centre of the coil BC, i.e. BLBC will be
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The magnetic field at a point due to a current-element is directly proportional to
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A charged particle going around in a circle can be considered to be a current loop. A particle of a mass m carrying charge q is moving in a plane with speed v under the influence of magnetic field B. The magnetic moment of this moving particle is :
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The magnetic field at the origin due to a current element i dl placed at a point with vector position r is
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A square loop, carrying a steady current I, is placed in a horizontal plane near a long straight conductor carrying a steady current I1 at a distance d from the conductor as shown in the figure. The loop will experience
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In the given figure, the magnetic field at 'O'.

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A very long wire ABDMNDC is shown in figure carrying current I. AB and BC parts are straight, long and at right angle. At D wire forms a circular turn DMND of radius R. AB, BC parts are tangential to circular turn at N and D. Magnetic filed at the center of circle is:
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Two infinite straight wires A & B,1m apart are carrying currents of I and 4 I respectively. The distance of the points at which the resultant force is zero is
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The magnitude of the magnetic field at the centre of an equilateral triangular loop of side 1 m which is carrying a current of 10 A is:
[Take  μ0=4π×10-7 A-2 ]
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A cylindrical conductor of radius R is carrying a constant current. The plot of the magnitude of the magnetic field B with the distance d from the centre of the conductor is correctly represented by the figure.
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A non-conducting thin disc of radius R rotates about its axis with an angular velocity w. The surface charge density on the disc varies with the distance r from the center as σr=σ01+rRβ, where σ0 and β are constants. If the magnetic induction at the center is B=910μ0σ0wR, the value of β is
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A point charge Q=3×10-12 C rotates uniformly in a vertical circle of radius R=1 mm. The axis of the circle is aligned along the magnetic axis of the earth. At what value of the angular speed ω, the effective magnetic field at the center of the circle will be reduced to zero? (Horizontal component of earth's magnetic field is 30 μT)
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The current in flowing along the path ABCD of a cube (shown in the left figure) produces a magnetic field at the centre of cube of magnitude B. Dashed line depicts the non-conducting part of the cube.

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Consider a cubical shape shown to the right which is identical in size and shape to the left. If the same current now flows in along the path DAEFGCD, then the magnitude of magnetic field at the centre will be

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An electron revolves in a circular orbit of radius r with angular speed ω. The magnetic field at the centre of electron orbit is
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The correct Biot-Savart's law in vector form is
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A square loop is made from a uniform wire as shown in the figure. If a battery is connected between the points A & C, then the magnitude of the magnetic field at the center of the square is

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The C.G.S. unit of magnetic field at a point, due to Biot-Savart law is
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A circular coil of wire consisting of 100 turns each of radius 9 cm carries a current of 0.4 A. The magnitude of the magnetic field at the centre of coil is μ0=12.56×107 SI Units
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A small current element of length dl and carrying current is placed at (1, 1, 0) and is carrying current in '+ z' direction. If magnetic field at origin be B1 and at point (2, 2, 0) be B2 then:
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A wire bent in the shape of a regular n polygonal loop carries a steady current I. Let l be the perpendicular distance of a given segment and R be the distance of a vertex both from the centre of the loop. The magnitude of the magnetic field at the centre of the loop is given by,