3: Work Flashcards

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1
Q

What is work done?

A

Constant force for a motion in a straight line
-Constant in magnitude + direction
-Work=Joule
< 1 J =1 Nm

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2
Q

In a graph that is split up into smaller rectangles what do different properties represent?

A
  • A = Work
  • Width = 𐤃s
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3
Q

What happens when we break down the circular path into straight lines?

A

The forces and segments are always in a right angle.
- For the circular force the work done by the centripetal force =0

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4
Q

How do you get to the work-kinetic energy relation?

A

1) a= F/m
2) v^2 = u^2 + 2as
-Replace a with the one in 1
-v^2 = u^2 + F/m x s
3) Rewritten as:
- Fs = 1/2 mx v^2 -1/ m x u^2

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5
Q

What happens to the work when a body is displaced horizontally

A

The work done by mg = 0
-Because w = mg x cos (90) = 0

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6
Q

What happens to the work when a body falls?

A

When a body falls vertically by a distance h, the force of gravity acts in the same direction as the displacement.
- Force and displacement are parallel
< Angle =0
w= mgh x cos (0) = mgh

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7
Q

What happens when theres work done by an external force?

A

-Opposite to the force of gravity
-Opposite to displacement

Wf= -mgh (lowering)
Wf= mgh (raising)

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8
Q

What is gravitational potential energy (Ep)

A

Work done by the moving force in placing a body a height of h above the surface of the earth.

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9
Q

In a graph of tension in a string what do different characteristics show?

A
  • The area is the work done
  • Y axis= F
  • F=kx
  • X axis = x (extension)
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10
Q

Formula for work in a string (using the graph)

A
  • Area = 1/2 kx x x
  • Area = 1/2 kx^2
  • W = 1/2 kx^2
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11
Q

How do we get to Ek + Ep = Et?

A

v^2 = v^2 + 2 g (h-h)
- Rewritten as : 1/2 v^2 +gh =1/2 v^2 +gh
- Multiply through by the mass m
1/2 mv^2 + mgh= 1/2 mv^2 + mgh
-Each side of the equation is the sum of the kinetic energy and the gravitational potential energy
-Total mechanical energy
- Law of conservation of total mechanical energy

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12
Q

Mechanical energy formula

A

Et = Ek + Ep
1/2 mv^2 + mgh

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13
Q

Under which conditions is Et conserved?

A

This happens when friction and resistance forces are absent and no other forces act on the system from outside the system

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14
Q

When a car slows down why does it stop?

A

It stops due to friction and air resistance.
- Negative work on the car: takes energy out of the system
<Mechanical energy decreases

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15
Q

Potential energy

A

Energy accumulated over a height.

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16
Q

Power

A

Rate at which work is done
-1W = 1 Js^-1

17
Q

Aircraft example for power

A
  • Power P produced by the engines is related to the Force pushing it and the velocity
  • Constant speed= no acceleration
  • Net force = 0
    < F from the engines is balanced by the air resistance that opposes the motion
18
Q

Sankey diagrams

A

Represent energy transfers
-Width is proportional to the energy transferred.