Ok, we know that momentum is mass*velocity. To create a change we need to either change velocity or mass. This is where elastic and inelastic collision come into place. Rate of momentum changes in both collision cases.
To reduce the rate of change of momentum, even though this is a little vague, you'll need to reduce the changes in either mass or velocity. Such that the momentum at point A, for instance, reduces momentum at point B and then C and so forth (by constantly reducing velocity).
A live example is gas molecules, they have numerous collisions and the momentum constantly changes by variation in velocities. But remember the momentum of a system is conserved, that's a thing you'd probably need to know too to understand.
Hope that helps.
The value of an impulse is the change in momentum. If the mass remains constant it is the mass times the change in velocity.
Momentum is the product of Mass times Velocity Momentum = MV
momentum = mass x velocity => mass = momentum / velocity
To find rate of change. Two common examples are: rate of change in position = velocity and rate of change of velocity = acceleration.
p=m*v
To find the change in momentum of an object, you can subtract the initial momentum from the final momentum. Momentum is calculated by multiplying the mass of the object by its velocity. So, the change in momentum is the final momentum minus the initial momentum.
To find the change in momentum of an object, you can use the formula: Change in Momentum Final Momentum - Initial Momentum. This involves subtracting the initial momentum of the object from its final momentum to determine how much the momentum has changed.
To calculate the change in momentum in a scenario, you can use the formula: Change in momentum final momentum - initial momentum. Momentum is calculated by multiplying an object's mass by its velocity. So, to find the change in momentum, subtract the initial momentum from the final momentum.
Use this formula:Final momentum = (initial momentum) + (change in momentum)
Please refer to the related link below for equations dealing with change in momentum.
I need to find out the question "How does safety-technology change momentum?" ASAP (As soon as possible)
To find time with momentum and force, you can use the impulse-momentum theorem which states that impulse is equal to the change in momentum. Mathematically, impulse (force multiplied by time) equals the change in momentum (mass multiplied by final velocity minus initial velocity). By rearranging the formula, you can solve for time: time = change in momentum / force.
To find force using momentum and time, you can use the formula: Force Change in momentum / Time. This equation helps calculate the force exerted on an object by measuring the change in momentum over a specific period of time.
Acceleration is not used to calculate momentum directly, but it does play a role in determining the change in momentum of an object. Momentum is calculated as the product of an object's mass and velocity, while acceleration is the rate of change of velocity. In cases where acceleration is constant, it can be used to determine the change in momentum over a certain time period.
To find the change in momentum over time when velocity is constant, you can use the formula Δp = m(vf - vi), where Δp is the change in momentum, m is the mass of the object, vf is the final velocity, and vi is the initial velocity. Since the velocity is constant, vf = vi, so the change in momentum will be zero over time.
m1v1+m2v2 =m1u1+m2u2....i think so...thats what i was trying to find out!!!! Newton's second law is that the force equals the rate of change of momentum: F = d/dt (MV) = MdV/dt + VdM/dt. Usually the second term gets forgotten, leaving F=MdV/dt, or in other words: force = mass times acceleration.
Inertia in physics is generally defined as resistance to change in velocity and it is measured as a change in momentum. (p is momentum, so change in momentum would be Δp, measured as Δp = m*Δv)