Chapter 4: Energy 

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24 Terms

1
transfer of energy
Work is defined as the ________ when a force is applied to an object and causes it to move.
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2
potential energy
The ________ associated with a conservative force can be calculated using the formula: PE=- Wc, where Wc is the work done by the conservative force and PE is the ________.
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3
Conservative forces
________ are forces that do not dissipate energy and do not depend on the path taken by the object.
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4
Power
________ is the rate at which work is done or energy is transferred.
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5
Work can be calculated using the formula
W = F x d x cos(theta), where F is the force applied, d is the distance moved, and theta is the angle between the force and the displacement vectors
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6
Power can be calculated using the formula
P = W/t, where W is the work done and t is the time taken
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7
The work-energy theorem can be written as Wnet = KEf
KEi, where Wnet is the net work done, KEf is the final kinetic energy, and KEi is the initial kinetic energy
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8
The potential energy associated with a conservative force can be calculated using the formula
PE = -Wc, where Wc is the work done by the conservative force and PE is the potential energy
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9
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pulling in two dimensions
no vertical work because no accomplishment/movement

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10
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when will work be negative
when a force is acting in the direction opposite to the direction of motion

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11
area under the curve is work

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area under the curve is work

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12
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the work done to lift something
you give an object precisely that much gravitational potential energy

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13
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pe grav equation
pe=mgh

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14
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pushing a crate horizontal
angle is 0 degrees cos 0=1

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15
work to make something move
acceleration w=fd w=mad
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16
if negative net work is done
body's kinetic energy decreases by an amount W net force exerted on a body opposite to the body's direction of motion reduces speed and kinetic energy
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17
mass is doubled, kinetic energy is
doubled

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18
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if speed is doubled, kinetic energy is
4 times as much capable of doing 4 times as much work
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19
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kinetic energy of a group of objects
sum of kinetic energies of individual objects

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20
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hooke's law equation
f=kx

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21
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net work in relation to kinetic energy
=1/2 mvinitial squared-1/2 mvfinal squared equals change in kinetic energy
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22
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forces for which work done does not depend on path taken but on initial and final positions
conservative forces gravity
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23
roller-coaster
assuming no energy work done getting car up=potential gravitational energy at the top=kinetic energy at bottom
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24
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energy losses
multiply loss by height before subtracting because loss is in n/m
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