A block of mass M is attached to a wall by a massless spring with spring constant k. The block is allowed to oscillate on a frictionless surface. A second block of mass m is placed on top of the first block. The coefficient of static friction between the two blocks is his. What is the angular frequency of oscillation, and what is the maximum possible amplitude of oscillation such that the second block will not fly off?
A block of mass M is attached to a wall by a massless spring with spring constant k. The block is allowed to oscillate on a frictionless surface.
A block with mass M rests on a frictionless surface and is connected to a horizontal spring of force constant k. The other end of the spring is attached to a wall. A second block with mass m rests on top of the first block. The coefficient of static friction between the a blocks is μs. a) Find the maximum amplitude of oscillation such that the top block will not slip on the bottom block. b) Suppose the coefficient of...
A block with mass M = 6.0 kg rests on a frictionless table and is attached by a horizontal spring (k = 130 N/m) to a all. A second block, of mass m = 1.25 kg, rests on top of M. The coefficient of static friction between the two blocks is 0.30. What is the maximum possible amplitude of oscillation such that m will not slip off M?
A block with mass M rests on a frictionless surface and is connected to a horizontal spring of force constant k. The other end of the spring is attached to a wall (Fig. P14.68). A second block with mass m rests on top of the first block. The coefficient of static friction between the blocks is ms. Find the maximum amplitude of oscillation such that the top block will not slip on the bottom block. Suppose the two blocks are...
A 2.00-kg block lies at rest on a frictionless table. A spring, with a spring constant of 100 N/m, is attached to the wall and to the block. The second block of 0.50 kg is placed on top of the first one. The 2.00-kg block is gently pulled to a position x = + A and released from rest. There is a coefficient of friction of 0.45 between the two blocks. (a) Assuming that the top block does not slide,...
A first block with m(1)=2.00 kg lies at rest on a frictionless table. An ideal spring, with a spring constant of 100 N/m is attached to the wall and to the block. A second block with m(2)=0.50 kg is placed on top of the first block. The first block is gently pulled to a position x = + A and released from rest. There is a coefficient of static friction of 0.45 between the two blocks. (a) What is the...
3. A horizontal spring of spring constant 100 N/m is attached to a wall, and a block (A) of mass 5 kg. The block rests on a frictionless table. It oscillates with an amplitude of 10 cm. On top of the block rests a second block (B), held in place only by friction. (A) If block B slips, where is it most likely to do so: near the center of the spring's travel, or near the extremes? Why? (B) How...
A massless spring has a spring constant of k=7.85N/m. A mass M=0.425kg is placed on the spring, and is allowed to oscillate. What is the period T of oscillation?
М. A block of mass Miro on a friction-free surface is attached to one wall with a spring with spring constant k. A rifle ball with mass m and speed V hit the block as shown in the figure. The bullet gets stuck in the block. Determine the amplitude and frequency of the harmonic oscillation that occur, and give the result expressed by the sizes m, M, v and k.
a) A block with mass m is attached to a horizontal spring with spring constant k. The block is at rest on a frictionless surface. A bullet with mass Mbul is fired horizontally with speed vbul into the block, in the face opposite the spring, and sticks to the block. mün m Wbul Are you able to determine the bullet's speed by measuring the oscillation frequency of the system of block and bullet? If so, how If not, why not?
1) A 4.75 kg block is attached to a horizontal spring on a frictionless surface. When the block is pushed into the spring 22.5 cm, a force of 195 N is exerted on the block. a. Find the spring constant of the spring. b. If the block is released and begins to oscillate, find the period and frequency of oscillation. c. Find the maximum velocity of the block.