Chapter 6 Momentum. Linear Momentum Momentum = p Momentum = mass x velocity p = mv Units are kilogram-meters per second (kg·m/s)

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Presentation transcript:

Chapter 6 Momentum

Linear Momentum Momentum = p Momentum = mass x velocity p = mv Units are kilogram-meters per second (kg·m/s)

The faster you move, the more momentum you have and the more difficult it is to come to a stop. The more massive a ball is, the more force it will exert on another object because of the momentum.

Impulse A change in momentum takes force and time – Impulse-momentum theorem Force(time) = change in momentum Ft = mv f – mv i Ft is called impulse Units of impulse are Nm

Stopping time and distances depend on the impulse-momentum theorem. Highway safety engineers use the impulse-momentum theorem to determine stopping distances and safe following distances for cars and trucks. The impulse-momentum theorem is used to design safety equipment that reduces the forces exerted on a human body during collisions

On a trampoline, jumpers are protected from injury because the rubber reduces the force of the collision by allowing it to take place over a longer period of time.

Egg Impulse Demo

Conservation of Momentum When two or more objects collide, the total momentum of the two objects together remains the same. M 1 v 1i + m 2 v 2i = m 1 v 1f +m 2 v 2f The total momentum before = the total momentum after If initially both objects are at rest, then the initial momentum = 0

Collisions 2 major types of collisions: Perfectly inelastic collisions – when 2 objects collide and move together as one mass. Elastic collisions – 2 objects collide and return to their original shapes with no change in total kinetic energy. After the collisions, the objects move off separately.

Perfectly Inelastic Collisions M 1 v 1i +m 2 v 2i = (m 1 + m 2 )v f Kinetic energy is not constant in inelastic collisions. Some of the energy is converted to sound and heat (like in a car wreck). “Perfectly” inelastic collisions – no energy is lost due to sound and heat.

Elastic Collisions Momentum and kinetic energy remain constant in an elastic collision. 2 formulas: m 1 v 1i +m 2 v 2i = m 1 v 1f +m 2 v 2f ½ m 1 v 1i 2 + ½ m 2 v 2i 2 = ½ m 1 v 1f 2 + ½ m 2 v 2f 2 v is positive if the object moves to the right and negative if moves to the left.

Assignment Chapter 6 Worksheet