Two equal negative charges are fixed the points -0-a- and -0-a- on y-axis - A positive charge Q is released from rest the points -2a-0- on the x-axis- The charge Q willmove to infinityMove to origin and rest thereUndergo SHM about the originExecute oscillatory periodic motion but not SHM

Question

Toppr Admin · Accepted Answer

The net force is given as-Fn-2Fcos-x3B8-Fn-2-xD7-14-x3C0-E-xD7-x2212-q-xD7-Qa2-x2-xD7-x-x221A-a2-x2Thus- the restoring force is not linear- So- the motion will not be simple harmonic motion but the motion will be oscillatory-

Two equal negative charges are fixed at the points [0,a] and [0,a] on y-axis . A positive charge Q is released from rest at the points [2a,0] on the x-axis. The charge Q will

move to infinity
Move to origin and rest there
Undergo SHM about the origin
Execute oscillatory periodic motion but not SHM

Two equal negative charges are fixed at the points [0,a] and [0,a] on y-axis . A positive charge Q is released from rest at the points [2a,0] on the x-axis. The charge Q will

The net force is given as,
$F_{n} = 2 F c o s θ$
$F_{n} = 2 \times \frac{1}{4 π E} \times \frac{- q \times Q}{a^{2} + x^{2}} \times \frac{x}{\sqrt{a^{2} + x^{2}}}$

Thus, the restoring force is not linear, So, the motion will not be simple harmonic motion but the motion will be oscillatory.

Two equal negative charges are fixed at the points [0,a] and [0,a] on y-axis . A positive charge Q is released from rest at the points [2a,0] on the x-axis. The charge Q will

Two equal negative charges are fixed at the points [0,a] and [0,a] on y-axis . A positive charge Q is released from rest at the points [2a,0] on the x-axis. The charge Q willmove to infinityMove to origin and rest thereUndergo SHM about the originExecute oscillatory periodic motion but not SHM

Two equal negative charges are fixed at the points [0,a] and [0,a] on y-axis . A positive charge Q is released from rest at the points [2a,0] on the x-axis. The charge Q will

The net force is given as,Fn=2FcosθFn=2×14πE×−q×Qa2+x2×x√a2+x2Thus, the restoring force is not linear, So, the motion will not be simple harmonic motion but the motion will be oscillatory.

Two equal negative charges are fixed at the points [0,a] and [0,a] on y-axis . A positive charge Q is released from rest at the points [2a,0] on the x-axis. The charge Q will

Two equal negative charges are fixed at the points [0,a] and [0,a] on y-axis . A positive charge Q is released from rest at the points [2a,0] on the x-axis. The charge Q will

move to infinity
Move to origin and rest there
Undergo SHM about the origin
Execute oscillatory periodic motion but not SHM

The net force is given as,
$F_{n} = 2 F c o s θ$
$F_{n} = 2 \times \frac{1}{4 π E} \times \frac{- q \times Q}{a^{2} + x^{2}} \times \frac{x}{\sqrt{a^{2} + x^{2}}}$

Thus, the restoring force is not linear, So, the motion will not be simple harmonic motion but the motion will be oscillatory.