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This concludes the answers. If there is any mistake, let me know immediately and I will fix it....
A 1.0-kg block (Block 1) at rest on a horizontal frictionless surface is connected to unstretched...
Block B of mass 10.0 kg is placed in contact with an unstretched spring on a horizontal, frictionless surface. The other end of the spring is attached to a fixed support. Block A with a mass of 4.00 kg is moving with a speed of 20.0 m/s when it collides with and sticks to B. (a) What is the speed of the combined blocks after the collision? The blocks compress the spring 2.60 m before coming to rest momentarily. (b)...
A solid block of mass m2 = 2.3 kg, at rest on a horizontal frictionless surface, is connected to a relaxed spring (with spring constant k = 260 N/m whose other end is fixed. Another solid block of mass m1 = 2.2 kg and speed v1 = 3.3 m/s collides with the 2.30 kg block. If the blocks stick together, what is their speed immediately after the collision?What is the maximum compression of the spring?
Block 2 (mass 1.10 kg) is at rest on a frictionless surface and touching the end of an unstretched spring of spring constant 144 N/m. The other end of the spring is fixed to a wall. Block 1 (mass 1.70 kg), traveling at speed v1 = 3.60 m/s, collides with block 2, and the two blocks stick together. When the blocks momentarily stop, by what distance is the spring compressed? Answer 0.305 m My question is how did they solve...
In the figure below, block-2 of mass M = 1 Kg is at rest on a frictionless surface and touching the end of an un-stretched spring whose spring constant is 200 N/m. The other end of the spring is fixed to a wall. Block-1 of mass 2 Kg, travelling at speed v_1 = 4 m/s, collides with block-2 and the two blocks stick together. When the blocks momentarily stop, by what distance is the spring compressed?
A block of mass M = 5.60 kg, at rest on a horizontal frictionless table, is attached to a rigid support by a spring of constant k = 6390 N/m. A bullet of mass m = 8.20 g and velocity of magnitude 710 m/s strikes and is embedded in the block (the figure). Assuming the compression of the spring is negligible until the bullet is embedded, determine (a) the speed of the block immediately after the collision and (b) the...
A block of mass M = 5.60 kg, at rest on a horizontal frictionless table, is attached to a rigid support by a spring of constant k = 5890 N/m. A bullet of mass m = 9.30 g and velocity v of magnitude 650 m/s strikes and is embedded in the block (the figure). Assuming the compression of the spring is negligible is embedded, determine (a) the speed of the block immediately after the collision and (b) the amplitude of...
A block of mass M = 1.94 kg, at rest on a horizontal frictionless table, is attached to a rigid support by a spring of constant k = 110 N/m. A bullet of mass m = 4.7 g and velocity of magnitude 810 m/s strikes and is embedded in the block (Fig. See below). Assuming the compression of the spring is negligible until the bullet is embedded, determine (a) the speed of the block immediately after the collision and (b)...
A block of mass M = 6.20 kg, at rest on a horizontal frictionless table, is attached to a rigid support by a spring of constant k = 6410 N/m. A bullet of mass m = 9.30 g and velocity v→ of magnitude 600 m/s strikes and is embedded in the block (the figure). Assuming the compression of the spring is negligible until the bullet is embedded, determine (a) the speed of the block immediately after the collision and (b)...
A block of mass m-1.0 kg (Block 1) at rest is released at A on a smooth circular surface of radius R-30 m as shown in Figure. At the bottom of the surface another block of mass M 2.0 kg (Block 2) is placed. When Block 1 reaches B, it collides with Block 2 and it stops at B. (20 points) a) What is the potential energy of Block 1 at A in J? (2 points) b) How much kinetic...
Chapter 09, Problem 058 In the figure, block 2 (mass 1.40 kg) is at rest on a frictionless surface and touching the end of an unstretched spring of spring constant 109 N/m. The other end of the spring is foxed to a wall. Block 1 (mass 1.20 kg), traveling at speed v1 - 4.10 m/s, collides with block 2, and the two blocks stick together. When the blocks momentarily stop, by what distance is the spring compressed? Number Units