The point A moves with a uniform speed along the circumference of a circle of radius 0.36 m and cover 30∘ in 0.1 s. The perpendicular projection ′P′ from ′A′ on the diameter MN represents the simple harmonic motion of ′P′. The restoring force per unit mass when P touches M will be:

The point A moves with a uniform speed along the circumference of a ci

1.	The point A moves with a uniform speed along the circumference of a circle of radius 0.36 m and cover 30∘ in 0.1 s. The perpendicular projection ′P′ from ′A′ on the diameter MN represents the simple harmonic motion of ′P′. The restoring force per unit mass when P touches M will be:
Answer» The point $A$ moves with a uniform speed along the circumference of a circle of radius $0.36 m$ and cover $30^{\circ}$ in $0.1 s$ . The perpendicular projection $^{'} P^{'}$ from $^{'} A^{'}$ on the diameter $M N$ represents the simple harmonic motion of $^{'} P^{'}$ . The restoring force per unit mass when $P$ touches $M$ will be:

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The point A moves with a uniform speed along the circumference of a circle of radius 0.36 m and cover 30∘ in 0.1 s. The perpendicular projection ′P′ from ′A′ on the diameter MN represents the simple harmonic motion of ′P′. The restoring force per unit mass when P touches M will be:

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