A cyclist moving on a level road at 4 m/s stops pedalling and lets the wheels come to rest. The retardation of the cycle has two components: a constant 0.08 $m / s^{2}$ due to friction in the working parts and a resistance of $0.02 v^{2} / m$ , where $v$ is speed in meters per second. What distance is traversed by the cycle before it comes to rest? (consider 1n 5=1.61).

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A cyclist moving on a level road at 4 m/s stops pedalling and lets the wheels come to rest. The retardation of the cycle has two components: a constant 0.08

m / s^{2}

due to friction in the working parts and a resistance of

0.02 v^{2} / m

, where

v

is speed in meters per second. What distance is traversed by the cycle before it comes to rest? (consider 1n 5=1.61).

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Question Text

A cyclist moving on a level road at 4 m/s stops pedalling and lets the wheels come to rest. The retardation of the cycle has two components: a constant 0.08

m / s^{2}

due to friction in the working parts and a resistance of

0.02 v^{2} / m

, where

v

is speed in meters per second. What distance is traversed by the cycle before it comes to rest? (consider 1n 5=1.61).

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