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A wheel is fixed at its centre and has a radius of 0.7m. At t=0, a point on the rim of the wheel is at theta=0, and is not moving but is subject to constant angular acceleration of a=0.5 rad/s^2. For 10 seconds, find: a) angular displacement (theta) b) the tangential velocity of a point on the rim at this time c) the tangential acceleration of a point on the rim
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sounds like integration may be involved.
a(t) = a v(t) = at + C s(t) = at^2/2 + Ct + K
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