Calculate the position of the loop as the end of the whip

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Reference no: EM13543447

A whip crack is illustrated below. To crack the whip, it is thrown forward with a velocity of 10 m/s and the handle is stopped in a vertical position instantly forming a tight loop that propagates forward. The whip is 3m long and has a mass (excluding the handle) of 0.4kg.

(a) Explain why momentum is not conserved in this system.

(b) Explain why energy is conserved in this system.

(c) Assuming the mass of the whip is uniformly distributed along its length, calculate the velocity of the end of the whip as a function of the position of the loop (x), and calculate the position of the loop as the end of the whip breaks the speed of sound (340m/s).

(d) Explain why whips are usually tapered.

Reference no: EM13543447

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