Consider the following statements:Assertion ( | vedclass

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(C) When a cyclist negotiates a curve,they must provide the necessary centripetal force to move in a circular path.This force is provided by the horiz

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$(A)$ is true but $(R)$ is false.

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(C) When a cyclist negotiates a curve,they must provide the necessary centripetal force to move in a circular path.This force is provided by the horizontal component of the normal reaction force from the ground.By bending inwards,the cyclist shifts their centre of gravity such that the torque produced by the normal reaction force balances the torque produced by the gravitational force about the point of contact with the ground.This allows the cyclist to maintain balance while turning.The reason provided in the original statement is scientifically incorrect because bending does not primarily lower the centre of gravity to provide centripetal force; rather,it adjusts the line of action of the normal force to create the required centripetal component.Therefore,$(A)$ is true,but $(R)$ is false.

Consider the following statements:
Assertion $(A)$: $A$ cyclist always bends inwards while negotiating a curve.
Reason $(R)$: By bending,he provides the necessary centripetal force by shifting his centre of gravity.

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Consider the following statements:Assertion $(A)$: $A$ cyclist always bends inwards while negotiating a curve.Reason $(R)$: By bending,he provides the necessary centripetal force by shifting his centre of gravity.