SS2: PHYSICS - 1ST TERM
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Equations of Motion | Week 23 Topics|1 Quiz
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Equilibrium of Forces I | Week 44 Topics
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Equilibrium of Forces II | Week 54 Topics|1 Quiz
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Stability of a Body | Week 64 Topics|1 Quiz
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Simple Harmonic Motion (SHM) | Week 74 Topics
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Speed, Velocity & Acceleration & Energy of Simple Harmonic Motion | Week 85 Topics|1 Quiz
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Linear Momentum | Week 96 Topics|1 Quiz
For a Simple Pendulum
Topic Content:
- For a Simple Pendulum
Below we show that the motion of the bob of a simple pendulum is simple harmonic.
If a bob of mass, m, of a simple pendulum, is slightly displaced through a small angle and allowed to oscillate about O.

Suppose it is at A, at any instance in time during oscillations and θ is the angle POA, subtended by the string with the vertical.
mg is the force acting on the bob at point A in a vertically downward direction.
At A, the bob is at its extreme position. its velocity is zero, and its component mg cos θ is balanced by the tension in the string which is clear from Fig. 2 below.

Hence the equation becomes: T − mgcosθ = 0
The force that tends to move it towards the centre O, in the direction opposite to increasing θ = -mg sinθ
i.e, F = -mgsinθ

and
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Thank, this is Comprehensive
Thank you, this is Comprehensive