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Mathematics, 25.11.2020 08:00 raizagisselle1694

The arc length L of a curve given parametrically by (x(t), y(t)) for a ≀ t ≀ b

is given by the formula

L = integral a to b(x '(t))2 + (y '(t))2dt

A path of a point on the edge of a rolling circle of radius R is a cycloid, given by

x(t) = R (t βˆ’ sin t),

y(t) = R (1 βˆ’ cos t),

where t is the angle (in radians) the circle has rotated.

Find the length L of one "arch" of this cycloid, that is, find the distance traveled by a small stone stuck in the tread of a tire of radius R during one revolution of the rolling tire.

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The arc length L of a curve given parametrically by (x(t), y(t)) for a ≀ t ≀ b

is given...
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