Mass and Momentum

katie.barclay
Note by katie.barclay, updated more than 1 year ago
katie.barclay
Created by katie.barclay about 6 years ago
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Bachelor Degree Applied Maths (Mass and Momentum) Note on Mass and Momentum, created by katie.barclay on 06/23/2015.

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Mass Conversion - Mass cannot be created or destroyed. The mass of a closed system can be redistributed at will subject to the constraint that the total mass within the system is constant. The Linear Momentum of a particle of mass m moving with velocity v is defined to be p = mv = mx' .Newton's Laws In an inertial frame every body continues in a state of rest or uniform motion unless acted on by a force. In an intertial frame the force acting on a body is equal to its rate of change of momentum. Action and reaction are equal and opposite forces. An Impulse is a change in momentum (short time, large magnitude). The Kinetic Energy of a particle of mass m moving with speed v is defined to be K = 1/2 mv^2.Conservation of Linear Momentum and CollisionsThe Rate of Change of Total Linear Momentum is d/dt (p1 + p2) = F12 + F21 and total linear momentum is constant throughout the collision. This gives us the conservation of linear momentum, written as m1u1 + m2u2 = p1 + p2 = m1v1 + m2v2. Coefficient of Restitution - In a collision between two point particles with inital velocities u1 and u1 and respective final velocities v1 and v2, the relative velocity of particle 1 with respect to particle 2 after impact is related to the same relative velocity before impact by the formula (v1 - v2) = -e (u1 - u2) provided the collision causes "no significant deformation to either body". In the formula the number e is between 0 and 1 and is called the coefficient of restitution for the two bodies. A perfectly elastic collision occurs when e=1 and a perfectly inelastic collision corresponds to the case e=0 (the bodies are fused together).

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