This figure shows a uniform disk, with mass M = 2.5 kg and radius R = 20 cm, mounted on a fixed horizontal axle. Sample Problem: A uniform solid cylindrical disk, of mass M = 1.4 kg and radius R = 8.5 cm, rolls smoothly across a horizontal table at a speed of 15 cm/s.

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If a 120 gram mass is placed at the 25cm mark where should a 500g mass be [placed to balance the system? 56cm (don't forget to convert and use f x d=f x d) When you whirl a can at the end of a string in a circular path, what is the direction of the force you exert on the can?

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Now consider the same uniform thin rod of mass M and length L, but this time we move the axis of rotation to the end of the rod. We wish to ﬁnd the moment of inertia about this new axis (Figure). It has a length 30 cm and mass 300 g. What is its angular velocity at its lowest point?

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A block of mass m is projected across a horizontal surface with an initial speed v? Long physics question? An iron bolt of mass 65g hangs from a string 35.7cm long. The top end of the string is fixed?

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Dec 26,2020 - A thin uniform rod of length l and mass m is swinging freely about a horizontal axis passing through its end. Its maximum angular speed is w. Its centre of mass rises to a maximum height of :a)b)c)d)Correct answer is option 'C'.

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The Uniform rod has a length l and weight W. it is supported. at one end A by a smooth wall and the other end by a cord of length s which is attached to the The uniform load has a mass of 600 kg and is lifted using a 30-kg strongback beam and four wire ropes as shown. Determine the tension in each...

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Calculate (a) the angular momentum of the rod about the axis of rotation, (b) the speed of the centre of the rod and (c) its kinetic energy. An object is allowed to roll down an inclined plane starting from rest (consider the object to be uniform and having same mass) then object having largest rate of change...

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A uniform rod of mass 1.2 kg and length 1.8 m is pivoted in the horizontal position as shown (black point). My attempt of solution: To find moment of inertia, I use the moment of inertia of a uniform rod respect to it's center of mass (middle in this case), which is $$I_{cm}=mL^{2}/12$$ where $m$ is...

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A uniform rod of length l,l and mass 2, m,2m rests on a smooth horizontal table. A point mass m,m moving at right angles to the rod with an initial velocity u,u collides with one end of the rod and sticks to it. You are given: l, equals, 1, m,l=1m , m, equals, 2, k, g,m=2kg and u, equals, 3, m, s, to the power...