A simple pendulum of mass m and charge +q is suspended vertically by a massless thread of length l. At the point of suspension, a point charge +q is also fixed. If the pendulum is displaced slightly from equilibrium position, its time period will be
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The time period is T = 2 π √ l / g
Explanation:
- Mass of pendulum = m
- Charge on pendulum = +q
- Length of pendulum = l
- To Find: Time period "T" = ?
Solution:
The electrostatic force is along the radial direction. But the oscillation movement is along the tangential direction.
Now the work done by the electrostatic force is
Wc = F . d = fd cos 90°
Since cos 90° = 0
Therefore Wc = 0
The work done is always along the radial direction.
The time period is as like the time period of normal pendulum i.e.
T = 2 π √ l / g
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