bouncing and momentum change bouncing results in greater forces….. ball p-p Δp=fΔt

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Bouncing and Momentum Change • Bouncing Results in greater forces….. Ball p -p Δp=FΔt

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Page 1: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Bouncing and Momentum Change

• Bouncing Results in greater forces…..Ball

p -p

Δp=FΔt

Page 2: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Bouncing and Momentum Change

• Bouncing Results in greater forces…..Ball

p -p

Δp=FΔt

Page 3: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Pelton Wheel (1888, Lester Pelton)

• Pelton wheel was a modified water wheel that increased the previous efficiency (90.2% vs previous 76.5%)

Page 4: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt
Page 5: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt
Page 6: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Impulse - Momentum Example

A 1.3 kg ball is coming straight at a 75 kg soccer player at 13 m/s who kicks it in the exact opposite direction at 22 m/s with an average force of 1200 N. How long are his foot and the ball in contact?

answer: We’ll use Fnet t = p. Since the ball changes direction, p = m v = m (vf - v0) = 1.3 [22 - (-13)]

= (1.3 kg) (35 m/s)

= 45.5 kg · m /s.

Thus, t = 45.5 / 1200 = 0.0379 s, which is just under 40 ms.

Page 7: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Angular Momentum

• Defined as the quantity of motion of objects that are rotating about a fixed axis.

• Depends upon the • Mass of the object (greater mass, greater L)• Distribution of that mass (at large radius, greater L)

• Tangential velocity (greater VT, greater L)

Page 8: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Angular Momentum

Page 9: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Moment of Inertia

I = mr2

Moment of inertia is dependent upon the shape of the object rotating and the distribution of its massMoment of inertia is like a “rotational inertia”

Page 10: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Moment of inertia for some objects Page 304

Page 11: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt
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Moment of Inertia

Page 13: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt
Page 14: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Conservation of Momentum

• “For a closed, isolated system, the total momentum remains constant”

Page 15: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt
Page 16: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Closed Isolated SystemA system is a collection of two or more objects. An isolated system is a system which is free from the influence of a net external force which alters the momentum of the system . A closed system is one that doesn’t gain or lose mass.

Page 17: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Why does cannon move backward?????

Page 18: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Johnny Hart—died April 2007

Page 19: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

The Sport of Curling

If curling stones have same mass….what happens when one strikes a stationary one head on?

Page 20: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

What do rockets “push against?”

Spacecraft in outer space can accelerate by firing attached rockets. Since there is nothing in space for the escaping gases

to push against, how can the hot gases escaping from these rockets cause direction change?

Because momentum of “system” was zero before he pulls trigger, then momentum is also zero after he pulls trigger. This then means that the forward momentum of man and extinguisher must be equal, but opposite, the momentum of the gases exiting the extinguisher.

Page 21: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Conservation of Angular Momentum in Spin of Ice Skater

Why does this skater spin faster??Why does pulling the arms in cause the spin rate to increase?

Pulling the arms in causes her moment of inertia to decrease. If the angular momentum remains constant, then the angular velocity must increase for that to happen.

Page 22: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

What happens to wind speeds if tornado “shrinks” in diameter?????

Page 23: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Collisions

• Elastic Collisions -- collide without permanently deforming (bounce)

• Inelastic Collisions -- collide, may be deformed permanently, or stick (generate heat in the process)

Page 24: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Types of Collisions

Elastic Collision Inelastic collision

Remember, momentum remains constant……

Page 25: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt

Conservation of Momentum

Page 26: Bouncing and Momentum Change Bouncing Results in greater forces….. Ball p-p Δp=FΔt
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