MEDIUM
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In the given figure at point P. what is the direction of magnetic field.

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Important Questions on Magnetic Effect of Current

EASY
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
EASY
A proton, a deuteron and an α-particle with same kinetic energy enter into a uniform magnetic field at right angle to magnetic field. The ratio of the radii of their respective circular paths is :
MEDIUM
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 ]
EASY
A charged particle carrying charge 1 μC is moving with velocity (2i^+3j^+4k^) m s-1. If an external magnetic field of (5i^+3j^-6k^)×10-3T exists in the region where the particle is moving then the force on the particle is F×10-9 N . the vector F is :
EASY
The magnetic induction field has the dimensions of
MEDIUM
The electric fields of two plane electromagnetic plane waves in vacuum are given by E1=E0cosωt-kx j^ and E2=E0cosωt-ky k^, at t=0, a particle of charge q is at origin with a velocity v=08c j^ ( c is the speed of light in vaccum). The instantaneous force experienced by the particle is:
MEDIUM

Two magnetic dipoles X and Y are placed at a separation d , with their axes perpendicular to each other. The dipole moment of Y is twice that of X . A particle of charge q is passing through their mid-point P , at angle θ=45o with the horizontal line, as shown in figure. What would be the magnitude of force on the particle at that instant? ( d is much larger than the dimension of the dipole)
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HARD

An electron enters a magnetic field of 3 i^+4 j^ T with a velocity of 6 j^+4 k^ m s-1. The acceleration produced is

(em of electron =1.76×1011 C kg-1)

MEDIUM
In a certain region static electric and magnetic fields exist. The magnetic field is given by B=B0i^+2j^-4k^. If a test charge moving with a velocity v=v03i^-j^+2k^ experiences no force in that region, then the electric field in the region, in SI units, is:
MEDIUM
An electron enters a chamber in which a uniform magnetic field is present as shown. Ignore gravity
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During its motion inside the chamber
MEDIUM
A particle of charge q and mass m is moving with a velocity -vi^(v0) towards a large screen placed in the Y-Z plane at distance d. If there is magnetic field B=B0k^, the minimum value of v for which the particle will not hit the screen is :
MEDIUM
An electron enters a chamber in which a uniform magnetic field is present as shown. 
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An electric field of appropriate magnitude is also applied so that the electron travels un-deviated without any change in its speed through the chamber. We are ignoring gravity. Then, the direction of the electric field is,
EASY
The work done by a uniform magnetic field on a moving charge is,
HARD
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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EASY
A charged particle moves through a magnetic field perpendicular to its direction. Then
MEDIUM
An electron moving in a uniform magnetic field (4i^+6j^+nk^) T experiences a force (2i^+3j^+4k^) N. Then the value of n'' is
EASY

Consider a negatively charged particle moving with a velocity v in a magnetic field B applied perpendicular to the plane of the paper (into the paper). The particle follows the path A or B or C or D (shown in the figure)

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MEDIUM
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,
MEDIUM
A particle of charge Q moves with a velocity v=ai^ in a magnetic field B=bj^+ck^ where a, b and c are constants. The magnitude of the force experienced by the particle is
HARD
If one were to apply the Bohr model to a particle of mass 'm' and charge 'q' moving in a plane under the influence of a magnetic field 'B', the energy of the charged particle in the nth level will be: