Physics, asked by mradanshboyal, 10 months ago

a charge Q is distributed uniformly on a fixed ring of radius a .A point charge q is placed on axis at a distance 2a from the centre of ring. The force experienced by point charge at given position is

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Answers

Answered by ChirayushSingh
4

(a) if q > 0 and is displaced away from the centre in the plane of the ring, it will be pushed back towards the centre.

(b) if q < 0 and is displaced away from the centre in the plane of the ring, it will never return to the centre and will continue moving till it hits the ring.

(c) if q < 0, it will perform SHM for small displacement along the axis.

(d) q at the centre of the ring is in an unstable equilibrium within the plane of the ring for q > 0.

F =kOq/R^2


mradanshboyal: First of all thanks for answering. It will not perform SHM as it will not satisfy equation of SHM and second it is not asked about the charge being displaced and your concept about force due to a charged ring is incomplete.The formula used here will be K Qx/(R^2+x^2)^3/2
mradanshboyal: And also you mismatched the first two cases
Answered by syed2020ashaels
0

Answer:

The force experienced by the charge q is = \frac{KqQ 2a}{(5^\frac{3}{2}a^3)}

Explanation:

  • Electric field ‘E’ at ‘P’ due to the charged ring
    E = \frac{KQx}{(R^2+x^2)^\frac{3}{2}}
  • Now here we know that point p is at a distance of 2a from the center of the ring of radius a so the value of the Electric feild E is
    E = \frac{KQ2a}{((2a)^2+a^2)^\frac{3}{2}}
  • Now as we know that force on the charge Q placed at a distance from the center is F = Q*E
  • Now here value of Q is q and value of electric feild E is E = \frac{KQ2a}{((2a)^2+a^2)^\frac{3}{2}}
  • Hence the value of Force F is
    F=\frac{KqQ 2a}{(5^\frac{3}{2}a^3)}
    #SPJ2
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