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Clearly the "horizontal normal" force mentioned here is the centripetal force that drives the circular motion of the cyclist. So the answer would be B. This is because the cyclist is moving at a uniform speed, which means that the net force along the direction of motion must be zero. On the other hand, since the cyclist is moving in a circle (i.e. the direction of motion is changing all the time), this acceleration must come from a non-zero centripetal force.

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21 hours ago, Vioh said:

Clearly the "horizontal normal" force mentioned here is the centripetal force that drives the circular motion of the cyclist. So the answer would be B. This is because the cyclist is moving at a uniform speed, which means that the net force along the direction of motion must be zero. On the other hand, since the cyclist is moving in a circle (i.e. the direction of motion is changing all the time), this acceleration must come from a non-zero centripetal force.

it's much clearer now - cheers!

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