A smooth can C, having a mass M, is lifted from a feed at A to a ramp at B by a rotating rod If the rod maintains a constant angular velocity of ', determine the force which the rod exerts on the can at the instant 1 Neglect the effects of friction in the calculation and the size of the can so that r 2b cos The ramp from A to B is circular, having a radius of b Given M 3 kg 8 0 5 rad S 01 30 deg b 600 mm B

Question: A smooth can C, having a mass M, is lifted from a feed at A to a ramp at B by a rotating rod. If

A smooth can C, having a mass M, is lifted from a feed at A to a ramp at B by a rotating rod. If the rod maintains a constant angular velocity of θ', determine the force which the rod exerts on the can at the instant θ = θ₁. Neglect the effects of friction in the calculation and the size of the can so that r = 2b cosθ. The ramp from A to B is circular, having a radius of b. Given: M = 3 kg 8 = 0.5 rad S 01 =

Given: M = 3 kg 8 = 0.5 rad S 01 = 30 deg b = 600 mm B

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