A block of mass m , after sliding down a frictionless incline, strikes another block of mass M that is attached to a spring of spring constant k (see below). The blocks stick together upon impact and travel together. (a) Find the compression of the spring in terms of m, M , h , g , and k when the combination comes to rest. Hint: The speed of the combined blocks m + M ( v 2 ,) is based on the speed of block in just prior to the collision with the block M ( v 1 ) based on the equation v 2 = ( m / m ) = M ( v 1 ) . < This will be discussed further in the chapter on Linear Momentum and Collisions. (b) The loss of kinetic energy as a result of the bonding of the two masses upon impact is stored in the so-called binding energy of the two masses. Calculate the binding energy.
A block of mass m , after sliding down a frictionless incline, strikes another block of mass M that is attached to a spring of spring constant k (see below). The blocks stick together upon impact and travel together. (a) Find the compression of the spring in terms of m, M , h , g , and k when the combination comes to rest. Hint: The speed of the combined blocks m + M ( v 2 ,) is based on the speed of block in just prior to the collision with the block M ( v 1 ) based on the equation v 2 = ( m / m ) = M ( v 1 ) . < This will be discussed further in the chapter on Linear Momentum and Collisions. (b) The loss of kinetic energy as a result of the bonding of the two masses upon impact is stored in the so-called binding energy of the two masses. Calculate the binding energy.
A block of mass m, after sliding down a frictionless incline, strikes another block of mass M that is attached to a spring of spring constant k (see below). The blocks stick together upon impact and travel together. (a) Find the compression of the spring in terms of m, M, h, g, and k when the combination comes to rest. Hint: The speed of the combined blocks m + M (
v
2
,) is based on the speed of block in just prior to the collision with the block M (
v
1
) based on the equation
v
2
=
(
m
/
m
)
=
M
(
v
1
)
.
< This will be discussed further in the chapter on Linear Momentum and Collisions. (b) The loss of kinetic energy as a result of the bonding of the two masses upon impact is stored in the so-called binding energy of the two masses. Calculate the binding energy.
Please calculate the expectation value for E and the uncertainty in E for this wavefunction trapped in a simple harmonic oscillator potential
If an object that has a mass of 2m and moves with velocity v to the right collides with another mass of 1m that is moving with velocity v to the left, in which direction will the combined inelastic collision move?
Human Biology: Concepts and Current Issues (8th Edition)
Knowledge Booster
Learn more about
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, physics and related others by exploring similar questions and additional content below.