262.The ball shooting mechanism from a pinball machine is shown.The motor provides the torque shown.The angular velocity of the mechanism is shown.Find the angular velocity of the mechanism and speed of the ballwhen t = 0.58 seconds.Assume the armature is very light and is frictionless.Name064NMNm12 cmMass=210 gramst=0Angular velocity = 1.18 rad/s.064 Nm092 Nm27 cmt=0.58 sec.Angular velocity = ?

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Answered: The ball shooting mechanism from a…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

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A solid bar of mass m and length L stands vertically on a frictionless table and is then released to fall down. The moment of inertia about the center of mass is Ic = mL²/12. At the moment when the top end B just reaches the ground (0-0), (a) what are the angular velocity and angular acceleration? (b) what is the center-of-mass acceleration? (c) what is the normal force of the ground to end D? Hint: It may be helpful to find out the instant rotation axis. В m. L D
A wheel in fixed axis rotation spins at 300 rpm and decelerates at α = 3 rad/s2. How long does it take for the wheel to come to a complete stop?
a small satellite is 9 by 9 by 12 inches. It's launch mass is 12.25 kg. It's designed to balance Clockwise at a rotational speed of about 0.4 rpm. along the 2-axis. What happens to the spin rate If after 200 day in Space the spin slows to 0.05 rpm, with each spin taking approximately 20 minutes?
Consider the disk and axle shown below. The axle has a constant angular velocity (in rad/s) in the inertial frame given by: A/N = 0.152 i. The disk has an angular velocity (in rad/s) in the axle frame given by: p/A 0.504 k . Calculate the magnitude of angular acceleration of the disk in the inertial frame (in rad/s?). N D
Q5/ A car moving along a level road are having the following data: Wheel base of the car = 2.8 m; distance of C.G. from ground surface =600 mm; perpendicular distance of C.G. from rear axle = 1.2 m; speed on level road = 50 km/h; u minimum distance in which the car may be stopped when brakes are applied to the (i) rear wheels only, (ii) front wheels only and (iii) all the four wheels. = 0.6. Determine the

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