Question

A constrained link similar to the link in problem 12 is shown here. End A of the link has a downward velocity $v_A$ of 4 m/sec during an interval of its motion. For the position where $\theta = 35^\circ$, using the method of instant centers, determine the magnitude of the velocity $v_B$.

          A constrained link similar to the link in problem 12 is shown here. End A of the link has a downward velocity $v_A$ of 4 m/sec during an interval of its motion. For the position where $\theta = 35^\circ$, using the method of instant centers, determine the magnitude of the velocity $v_B$.
        
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A constrained link similar to the link in problem 12 is shown here. End A of the link has a downward velocity vA of 4 m/sec during an interval of its motion. For the position where θ = 35^∘, using the method of instant centers, determine the magnitude of the velocity vB.

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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A constrained link similar to the link in problem 12 is shown here. End A of the link has a downward velocity v of 4 m/sec during an interval of its motion. For the position where θ = 35°, using the method of instant centers, determine the magnitude of the velocity vB. vB = ______ m/sec A 650 mm UA
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Transcript

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00:01 In this problem, we are given that there is a body which moves in a straight line with initial velocity of 12 meter per second.
00:09 And its initial retardation, that is given as 4 meter per second square.
00:16 And we see that the retardation, it decreases to zero linearly with respect to time.
00:25 So the retardation is a linear function of time.
00:28 That's what we are given...
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