Physics momentum, work/energy, power

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27 Terms

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Momentum

how difficult it is to bring a moving object to a stop

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What is the variable for momentum?

p (lowercase)

units = kg m/s (distance has to be meters and mass has to be kg)

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What is the equation for momentum?

p=mv (mass times velocity)

  • an objects momentum depends on its mass and velocity

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Is momentum a vector?

yes

  • will be the same direction as velocity

  • have to state which direction the momentum is going

  • pay attention to whether or not the velocity is neg or + (up and usually right= +)

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How do you convert cm—> m and g—> kg?

  • 100 cm in 1 m - move decimal two times to the left

  • 1000 g in 1 kg - move decimal three times to left

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Law of conservation of Momentum

  • total momentum of objects before the collision= total p after collision

  • ref table= p before= p after

  • fill in mv for each p depending on the type of collision

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elastic collision

when two objects hit each other then bounce off one another (no loss of energy)

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inelastic collisions

two objects hit each other and stick together

ex. a baseball player catching a ball (starts off as two separate objects then combine into one)

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explosion

  • a single object splits apart into multiple pieces

  • ex. softball player throwing a ball (starts as one entity then splits into two)

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elastic collisions equation

pi=pf —> p1+p2 = p1+p2 —> mv+mv=mv+mv

  • starts off as two objects/ 2 momentum’s and ends as two objects

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example of elastic collisions problem

1 15kg ball going to the right at 3.5 m/s collides with a 22kg ball going to the left at 4 m/s. The first ball’s velocity after the collision is 5.4 mls. What is the velocity of the second ball after the collision?

  • make the ball going to the left negative (the velocity)

  • the first ball after the collision is going to the left now because its elastic (make velocity neg)

  • plug in and you get 2.07 m/s for the second balls velocity

  • got a positive number so the ball is going to the right after the collision

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inelastic collision equation

p+p= p —> mv+mv= (m1+m2) v

  • starts off as 2 separate objects then combines into one so we add their masses

  • it is just mv not mv+mv after the collision (right side of equation) because it is only one object after collision

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explosion

p=p+p —> (m1+m2)v = mv+mv

  • starts as one, ends as two

  • inelastic but flipped

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Impulse

an objects change in momentum

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impulse equation

Ft= change in p (momentum)

change in p= m(change in v)

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What is the variable for impulse?

J (uppercase)

  • units= kg m/s (same units as momentum because it is a change in momentum)

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Work

process of moving an object by applying a force

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equation for work

W=Fd (force times distance)

  • force is in newtons (also weight)

  • mass is in kg

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what is the unit for work?

J (joules)

  • variable is just W

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When is work “done” on an object?

  • only if it moves in the direction your applying the force

  • direction of displacement= direction of force

  • ex. of no work done - a waiter carrying a tray (tray moving side to side, force pushing up)

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How much work is done to lift a 10kg box 5m at a constant velocity?

W=Fd d=5m

  • applying upwards force of # and the force net is zero so the applied force upwards has to equal the Fg (weight/ the force due to gravity)

  • fg=mg (10)(9.81)

  • F= 98.1

  • then plug in

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components with work

if something is being pulled at an angle and you have to find the amount of work done

  • find the component (x or y) that is going in the direction of the object

  • if its being pulled horizontally, find x component of the force and only use that

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How do you calculate work done on a graph?

  • find area underneath the line on the graph

  • may have to split into square and a triangle

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Power

the rate at which work is done

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equation for power

P=w/t —> substitute work P=fd/t

  • ref table - p=fv (change in velocity) - different way to do it

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