In the figure, block A
(mass 1.6 kg) slides into block B (mass 2.4 kg), along a
frictionless surface. The directions of velocities before and after
the collision are indicated; the corresponding speeds are
vAi = 5.4 m/s,
vBi = 2.0 m/s, and
vBf = 4.5 m/s. What is velocity
vAf (including sign, where positive denotes
motion to the right)
Momentum before = Momentum after
(1.1)(5.6) + (2.9)(2.2) = (1.1)(vAf) + (2.9)(4.9)
I found vAf.
But when I calculated the kinetic energy before and after the
collision, I got an increase in kinetic energy, as in : kinetic
energy before collision < kinetic energy after collision.
Kinetic energy before collision:
(1/2)(1.1)(5.6)^2 + (1/2)(2.9)(2.2)^2 = 24.3 J.
Kinetic energy after collision, using vAf = -1.52, found when
conserving momentum:
(1/2)(1.1)(-1.52)^2 + (1/2)(2.9)(4.9)^2 = 36.1 J
In the figure, block A (mass 1.6 kg) slides into block B (mass 2.4 kg), along...
In the figure, block A (mass 1.2 kg) slides into block B (mass 2.7 kg), along a frictionless surface. The directions of velocities before and after the collision are indicated; the corresponding speeds are vAI = 5.7 m/s, vBi = 2.3 m/s, and vBf = 4.1 m/s. What is velocity vAf (including sign, where positive denotes motion to the right)? VB Units Number The number of siqnificant digits is set to 2; the tolerance is +/-3%
A 1.6 kg block slides along a frictionless surface at 1.0 m/s . A second block, sliding at a faster 4.4 m/s , collides with the first from behind and sticks to it. The final velocity of the combined blocks is 2.5 m/s . Part A What was the mass of the second block? Express your answer to two significant figures and include the appropriate units.
please be descriptive so i actually understand it.
A 2.4 kg block slides along a frictionless surface at 1.3 in/s. A second block, sliding at a faster 4.2 m/s, collides with the first from behind and sticks to it. The final velocity of the combined blocks is 2.3 m/s. What was the mass of the second block? Express your answer to two significant figures and include the appropriate units.
A 1.3 kg block slides along a frictionless surface at 1.5 m/s . A second block, sliding at a faster 4.9 m/s , collides with the first from behind and sticks to it. The final velocity of the combined blocks is 2.0 m/s . What was the mass of the second block?
A 2.3 kg block slides along a frictionless surface at 1.0 m/s . A second block, sliding at a faster 4.1 m/s , collides with the first from behind and sticks to it. The final velocity of the combined blocks is 2.0 m/s . Part A) What was the mass of the second block?
In the figure, block 1 of mass m1 slides
from rest along a frictionless ramp from height h = 2.4 m
and then collides with stationary block 2, which has mass
m2 = 2m1. After the
collision, block 2 slides into a region where the coefficient of
kinetic friction μk is 0.2 and comes to a stop
in distance d within that region. What is the value of
distance d if the collision is (a)
elastic and (b) completely inelastic?...
In the figure, block 1 of mass 2.00 kg slides from rest along a frictionless ramp from height h = 2.60 m and then collides with stationary block 2, which has mass 4.50 kg. The spring shown has a spring constant of 31.5 N/m. (a) How fast is block 1 moving just before contacting block 2? (b) Assume the whole path is frictionless, and the collision is completely inelastic, how far does the spring compress? (c) Now, assume you test...
1- A block slides along a frictionless surface at 2.4 m/s. A second 3.5-kg block, sliding at a faster 7.5 m/s, collides with the first from behind and sticks to it. The final velocity of the combined blocks is 4.6 m/s. What was the mass of the first block? 2-A 15 g ball of clay traveling west at 4 m/s collides with a 50 g ball of clay traveling 30° north of east at 3.5 m/s. What is the speed...
Problem 9.41 Part A A 3.0-kg block slides along a frictionless tabletop at 8.0 m/s toward a second block (at rest) of mass 4.5 kg. A coil spring, which obeys Hooke's law and has spring constant k = 720 N/m , is attached to the second block in such a way that it will be compressed when struck by the moving block. (Figure 1) What will be the maximum compression of the spring? Express your answer using two significant figures...
a
2.0-kg block moving 6m/s to the right makes a head-on collision
with a 3kg block moving to the right at 3 m/s. The velocity of the
2.0-kg block is 2.4 m/s to the right after the collision. What is
the velocity lf the 3-kg block in the collison?
Question 14 (4 points) A 2.0-kg block moving 6 m/s to the right makes a head-on elastic collision with a 3-kg block moving to the right at 3 m/s. The velocity...