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Two balls of charges q1 and q2 initially have exactly same velocity. Both the balls are, subjected to same uniform electric field for same time. As a result, the velocity of the first ball is reduced to half of its initial value and its direction changes by 60°. The direction of the velocity of second ball is found to change by 90°.

The electric field and initial velocity of the charged particle are inclined at angle

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Important Questions on Electric Charges and Fields

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Two balls of charges q1 and q2 initially have exactly same velocity. Both the balls are, subjected to same uniform electric field for same time. As a result, the velocity of the first ball is reduced to half of its initial value and its direction changes by 60°. The direction of the velocity of second ball is found to change by 90°.

If new velocity of second charged particle has a magnitude 'x' times the initial velocity, then x is

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Consider the situation of problem 20. If the specific charge (charge to mass ratio) of first ball is K, the specific charge of second ball is
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There is a non-conducting rod of length L and negligible mass with two small balls each of mass m and electric charge Q attached to its ends. The rod can rotate in the horizontal plane about a fixed vertical axis crossing it a distance L4 from one of its ends. A uniform horizontal electric field E (along +x axis) is established. At first the rod is in unstable equilibrium. If it is disturbed slightly from this position, the maximum velocity attained by the ball which is closer to the axis in subsequent motion, is
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There is a non-conducting rod of length L and negligible mass with two small balls each of mass m and electric charge Q attached to its ends. The rod can rotate in the horizontal plane about a fixed vertical axis crossing it a distance L4 from one of its ends. A uniform horizontal electric field E (along +x axis) is established. At first the rod is in unstable equilibrium. In what position, the rod must be set so that if displaced a little from that position, it begins simple harmonic oscillations about the axis? 

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There is a non-conducting rod of length L and negligible mass with two small balls each of mass m and electric charge Q attached to its ends. The rod can rotate in the horizontal plane about a fixed vertical axis crossing it a distance L4 from one of its ends. A uniform horizontal electric field E (along +x axis) is established. At first the rod is in unstable equilibrium. If it is disturbed slightly from this position, what would be the angular frequency of SHM in the above question?
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The force of repulsion between two point charges is F, when they are d distance apart. If the point charges are replaced by conducting spheres each of radius $r$ and the charges remain same. The separation between the centre of sphere is d, then force of repulsion between them is
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Two identical small bodies each of mass m and charge q are suspended from two strings each of length l from a fixed point. This whole system is taken into an orbiting artificial satellite, then find the tension in strings
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Two points charges +4 q and +q are separated by distance r, where should a third point charge Q be placed that it remains in equilibrium