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![8oin X = (1.4) Coß (ut +) da da = v=(1.47W) [- sincet +)] -3 to 3.5 x 10 s V = (1.4)/2 14X10-3 sin (22)(3.5X10-3) + + 14x10-3](http://img.homeworklib.com/questions/38d3a880-0139-11eb-9749-65bb64b33ea8.png?x-oss-process=image/resize,w_560)
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Question 12 In the figure, block 2 of mass 2.20 kg oscillates on the end of...
In the figure, block 2 of mass 2.60 kg oscillates on the end of a spring...
In the figure, block 2 of mass 2.60 kg oscillates on the end of a spring in SHM with a period of 24.00 ms. The position of the block is given by x = (1.60 cm) cos(wt + pi/2). Block 1 of mass 5.20 kg slides toward block 2 with a velocity of magnitude 7.20 m/s, directed along the spring's length. The two blocks undergo a completely inelastic collision at time t = 6.00 ms. (The duration of the collision...
In the figure, block 2 of mass 2.60 kg oscillates on the end ofa spring...
In the figure, block 2 of mass 2.60 kg oscillates on the end of a spring in SHM with a period of 26.00 ms. The position of the block is given by x = (1.50 cm) cos(ωt + π/2). Block 1 of mass 5.20 kg slides toward block 2 with a velocity of magnitude 3.00 m/s, directed along the spring's length. The two blocks undergo a completely inelastic collision at time t= 6.50 ms. (The duration of the collision is...
Chapter 15, Problem 034 GO In the figure, block 2 of mass 2.30 kg Oscillates on...
Chapter 15, Problem 034 GO In the figure, block 2 of mass 2.30 kg Oscillates on the end of a soring in SHM with a period of 20.00 ms. The position of the block is given byx (0.500 cm) cos( 2), Block 1 of mass 4.60 kg slides toward block 2 with a velocity of magnitude 6.60 m/s, directed along the spring's length. The two blocks undergo a completely inelastic collision at timet5.00 ms. (The duration of the collision is...
Figure 15-34 shows block 1 of mass 0.200 kg sliding to the right over a frictionless elevated sur...
Figure 15-34 shows block 1 of mass 0.200 kg sliding to the right over a frictionless elevated surface at a speed of 8.00 m/s. The block undergoes an elastie collision with stationary block 2, which is attached to a spring of spring constant 1208.5 N/m. (Assume that the spring does not affect the collision.) After the collision, block 2 oscillates in SHM with a period of 0.140 s, and block 1 slides off the opposite end of the elevated sturface,...
The figure shows block 1 of mass 0.265 kg sliding to the right over a frictionless...
The figure shows block 1 of mass 0.265 kg sliding to the right over a frictionless elevated surface at a speed of 8.85 m/s. The block undergoes an elastic collision with stationary block 2, which is attached to a spring of spring constant 1166 N/m. (Assume that the spring does not affect the collision.) After the collision, block 2 oscillates in SHM with a period of 0.135 s, and block 1 slides off the opposite end of the elevated surface,...
A block of mass m 2.20 kg slides down an incline which is 3.60 m high....
A block of mass m 2.20 kg slides down an incline which is 3.60 m high. At the bottom, it strikes block mass M 7.00 kg which at rest on a horizontal surface, as 3.60 m shown (assume a smooth transition to the bottom of the incline). If the collision is elastic, and friction can of mass m 2.20 kg just before its strikes the block be ignored, determine (a) the speed of the block of mass M-7.00 kg. (b)...
A block of mass m -2.00 kg collides head on with a block of mass m-...
A block of mass m -2.00 kg collides head on with a block of mass m- 10.0 kg initially at rest on a rough horizontal surface. The block m strikes m2 with a speed of 4.00 m/s. Immediately after the very brief inelastic collision, the 2.00 kg block bounces back with a speed of 1.20 m/s. Ignore the effect of friction during the collision. (a) 4pts.] Calculate the speed of the 10.0 kg block immediately after the collision. (b) 4...
Block A of mass 2.00 kg and block B of mass 3.00 kg slide on a...
Block A of mass 2.00 kg and block B of mass 3.00 kg slide on a frictionless surface toward one another and collide. Before the collision, block A moves east with a speed of 3.00 m/s, block B moves south with a speed of 1.50 m/s. After the collision, block A moves 12 degrees west of south with a speed of 0.500 m/s. The two blocks do NOT stick together after the collision. (a) What is the magnitude and direction...
A block of mass m_1 = 1.80 kg moving at v_1 = 2.00 m/s undergoes a...
A block of mass m_1 = 1.80 kg moving at v_1 = 2.00 m/s undergoes a completely inelastic collision with a stationary block of mass m_2 = 0.300 kg. The blocks then move, stuck together, at speed v_2. After a short time, the two-block system collides inelastically with a third block, of mass m_3 = 2.20 kg, which is initially at rest. The three blocks then move, stuck together, with speed v_3. (Figure 1) Assume that the blocks slide without...
7. A block of mass 1.6 kg is moving across a smooth floor at 13.8 m/s...
7. A block of mass 1.6 kg is moving across a smooth floor at 13.8 m/s and encounters a second block (initially at rest) of mass 3.4 kg in a fully elastic collision. The second block is attached to a spring of k = 1250 N/m. Assume the spring to be massless and does not interfere with the collision. After the collision, the second block is under simple harmonic motion. Determine, a. The amplitude of oscillation b. The frequency of...
In the figure, block 2 of mass 2.60 kg oscillates on the end of a spring in SHM with a period of 24.00 ms. The position of the block is given by x = (1.60 cm) cos(wt + pi/2). Block 1 of mass 5.20 kg slides toward block 2 with a velocity of magnitude 7.20 m/s, directed along the spring's length. The two blocks undergo a completely inelastic collision at time t = 6.00 ms. (The duration of the collision...
Chapter 15, Problem 034 GO In the figure, block 2 of mass 2.30 kg Oscillates on the end of a soring in SHM with a period of 20.00 ms. The position of the block is given byx (0.500 cm) cos( 2), Block 1 of mass 4.60 kg slides toward block 2 with a velocity of magnitude 6.60 m/s, directed along the spring's length. The two blocks undergo a completely inelastic collision at timet5.00 ms. (The duration of the collision is...
Figure 15-34 shows block 1 of mass 0.200 kg sliding to the right over a frictionless elevated surface at a speed of 8.00 m/s. The block undergoes an elastie collision with stationary block 2, which is attached to a spring of spring constant 1208.5 N/m. (Assume that the spring does not affect the collision.) After the collision, block 2 oscillates in SHM with a period of 0.140 s, and block 1 slides off the opposite end of the elevated sturface,...
The figure shows block 1 of mass 0.265 kg sliding to the right over a frictionless elevated surface at a speed of 8.85 m/s. The block undergoes an elastic collision with stationary block 2, which is attached to a spring of spring constant 1166 N/m. (Assume that the spring does not affect the collision.) After the collision, block 2 oscillates in SHM with a period of 0.135 s, and block 1 slides off the opposite end of the elevated surface,...
A block of mass m -2.00 kg collides head on with a block of mass m- 10.0 kg initially at rest on a rough horizontal surface. The block m strikes m2 with a speed of 4.00 m/s. Immediately after the very brief inelastic collision, the 2.00 kg block bounces back with a speed of 1.20 m/s. Ignore the effect of friction during the collision. (a) 4pts.] Calculate the speed of the 10.0 kg block immediately after the collision. (b) 4...
A block of mass m_1 = 1.80 kg moving at v_1 = 2.00 m/s undergoes a completely inelastic collision with a stationary block of mass m_2 = 0.300 kg. The blocks then move, stuck together, at speed v_2. After a short time, the two-block system collides inelastically with a third block, of mass m_3 = 2.20 kg, which is initially at rest. The three blocks then move, stuck together, with speed v_3. (Figure 1) Assume that the blocks slide without...
7. A block of mass 1.6 kg is moving across a smooth floor at 13.8 m/s and encounters a second block (initially at rest) of mass 3.4 kg in a fully elastic collision. The second block is attached to a spring of k = 1250 N/m. Assume the spring to be massless and does not interfere with the collision. After the collision, the second block is under simple harmonic motion. Determine, a. The amplitude of oscillation b. The frequency of...
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