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  2. How do you calculate the change in momentum of an object?

    socratic.org/questions/how-do-you-calculate-the-change-in-momentum-of-an-object

    1) The change in momentum of an object is its mass times the change in its velocity. Δp = m ⋅ (Δv) = m ⋅ (vf −vi). vf and vi are the final and initial velocities. Remember to use the right signs when substituting vf and vi. Example) A 3kg mass initially moving 4m/s to the right rebounds off of a wall and begins travelling to the left at ...

  3. What is the integral of the momentum function? - Socratic

    socratic.org/questions/what-is-the-integral-of-the-momentum-function

    The momentum formula is typically given by p = mv, where p is momentum, m is mass, and v is velocity. One must first decide whether one wishes to integrate with respect to velocity or with respect to mass. If one integrates the function with respect to velocity (and thus treats momentum as a function of velocity), one receives: int p(v)dv = int mv dv. If we assume that mass is constant, then ...

  4. What is the formula for calculating momentum? - Socratic

    socratic.org/questions/what-is-the-formula-for-calculating-momentum

    Momentum is defined as product of mass and velocity. Momentum is of two types: (1) Linear Momentum (p) (2)Angular Momentum (L) (1) Linear Momentum is the product of mass of a body 'm' and its velocity 'v'. p=mv (2)The moment of linear momentum is called angular momentum of the particle about the axis of rotation. L=mvr where 'r' is the radius .

  5. How does impulse relate to work? - Socratic

    socratic.org/questions/how-does-impulse-relate-to-work

    1. The equation for impulse derives from Newton's second law of motion: Δp is the change of momentum, which is referred to as "impulse". 2. The equation for work done is: d is the distance moved in the direction of the force. 3. If we substitute for force, F, we can combine the equations: Δp = F Δt = W Δt d.

  6. A solid disk, spinning counter-clockwise, has a mass of

    socratic.org/questions/a-solid-disk-spinning-counter-clockwise-has-a-mass-of-1...

    First, we need find the angular velocity by plugging the given values into the formula #omega=v/r#: #omega=9/7~~1.28571# #"rad"/"sec"# rounded to 5 decimals Now, since we know the moment of inertia for a solid disk is #I_(disk)=1/2mr^2# , we can find the angular momentum by plugging the given values into the formula #L=Iomega# :

  7. Momentum and Impulse - Physics - Socratic

    socratic.org/physics/momentum-and-collisions/momentum-and-impulse

    Momentum is a quantity that describes an object's resistance to stopping, a kind of "moving inertia". It is a commonly used term in sports. A team that has the momentum is "on the move" and is going to take some effort to stop. Momentum can be defined as "mass in motion”, so if an object is moving, then it has momentum. The amount of momentum that an object has depends on its mass and ...

  8. The linear momentum of a particle of mass 1kg and kinetic ... -...

    socratic.org/questions/the-linear-momentum-of-a-particle-of-mass-1kg-and...

    Now to find momentum, substitute mass and velocity into the momentum formula: p = 1 kg ⋅ 2 m/s = 2 kg ⋅ m/s. Answer link. 2 kg*m/s The find linear momentum, we need to multiply mass by velocity in the formula: p = m * v We can find the velocity of the particle using the formula for kinetic energy which is: E_k = (1/2)m * v^2 Since we are ...

  9. Elastic Collisions - Physics - Socratic

    socratic.org/physics/momentum-and-collisions/elastic-collisions

    So, u2 = 0. As the collision is elastic, Kinetic Energy and Momentum are conserved. Initial Momentum is m1u1. Final Momentum is m1v1 +m2v2. So, m1u1 = m1v1 +m2v2. ⇒ m1u1 − m1v1 = m2v2. ⇒ m1(u1 − v1) = m2v2 → Equation'1'. Initial Kinetic Energy is 1 2m1u2 1. Final Kinetic Energy is 1 2m1v2 1 + 1 2m2v2 2.

  10. How is the elastic collision equation derived? - Socratic

    socratic.org/questions/how-is-the-elastic-collision-equation-derived

    Answered for one-dimensional case ... In all collisional interactions momentum remain conserved. Collisions are called elastic collisions if, in addition to momentum conservation, kinetic energy remain conserved too. To derive the elastic collision equations we make use of the Momentum Conservation condition and Kinetic Energy Conservation condition. m_1 - Mass of object 1; \\qquad m_2 - Mass ...

  11. Angular Momentum - Physics - Socratic

    socratic.org/physics/rotational-motion/angular-momentum

    The angular momentum is the rotational counterpart of linear momentum. A freely-rotating disk, like a Frisbee in flight, has angular momentum. Again, bigger things and faster things are harder to stop. In space, stars, black holes, and planets all have angular momentum, and they all spin around. The amount of angular momentum is proportional to the body's rotational inertia and rotational ...