Work, Energy Power

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Textbook chapter 5

Last updated 1:43 PM on 1/28/26
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14 Terms

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Work done

  • Work done = force × distance moved in the direction of the force

  • W=Fx

  • Units: joules(J, =Nm)

2
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Gravitational potential energy

  • The capacity for doing work as a result of an objects position in a gravitational field

  • Unit: joules(J, =Nm)

3
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Equation for gravitational potential energy

Ep = mgh

4
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Kinetic energy

  • Energy associated with an object as a result of its motion

  • Units: joules(J, =Nm)

  • Ek α m

  • Ek α v²

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Equation for kinetic energy

Ek = ½ mv²

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Power

  • Rate of work done

  • Unit: watts(W, =Js-1)

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Equation for power

  • P=W/t

  • P=E/t

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Equation for power in terms of force and velocity

P=Fv

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Efficiency

  • Efficiency = (useful output energy) / (toatal output energy) × 100

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Smooth surface

A surface with no friction.

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The principle of conservation of energy

The total energy of a closed system remains constant - energy cannot be created nor destroyed

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Deriving the equation for kinetic energy

v2 = u2 + 2as and F = ma and u = 0

v2 = 2(F/m)s = 2 (Fs)/m = 2 Ek/m (since Fs = work done)

So Ek = ½ mv2

<p>v<sup>2</sup> = u<sup>2</sup> + 2as and F = ma and u = 0</p><p>v<sup>2</sup> = 2(F/m)s = 2 (Fs)/m = 2 E<sub>k</sub>/m (since Fs = work done)</p><p>So E<sub>k</sub> = ½ mv2</p>
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Deriving equation for gavitational potential energy

Work done = Force × distance = weight × height = (mg)h

So Ep = mgh

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Deriving P=Fv

Power = Work done / time = (Force × distance) / time = Force × (distance / time) = Force × velocity

So P=Fv

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