When a particle is moving in a circular path, it's projection along diameter executes
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If the particle moves with uniform speed in a circle, the projection of its path along its diameter is an oscillatory motion.
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When a particle is moving in a circular path, it's projection along diameter executes a oscillation.
Suppose the diameter of the circle = 2R
So, the radius = R
If the particle is moving in circular path, it means it is covering the perimeter of the circle.
If we consider a small part of it, then the projections will be:
R Sinθ
R Cosθ
If θ is the small angle created by it.
So, the equation will be,
x² = R² Sin² θ + R² Cos² θ
⇒ x² = R² (Sin²θ + Cos²θ)
which represents that the motion will be oscillatory.
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