Module 3 - Kinetic and Potential Energies Flashcards

1
Q

What is the Kinetic energy equation

A

KE = 0.5mv²

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2
Q

What is meant by Kinetic energy

A

The work done due to the motion of an object with mass

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3
Q

Derive the KE equation

A
  1. W = KE = Fd
  2. F = ma
    d = v² - u²/2a
    assuming u = 0 then d = v²/2a
  3. KE = ma x (v²/2a)
  4. KE = 0.5mv²
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4
Q

Describe the proportionalities for a constant speed and mass in relation to kinetic energy

A
  1. KE = km
  2. KE = kv²
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5
Q

What is the Work-Energy Principle

A

the work done by the net force on an object is equal to the change in kinetic energy of the object

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6
Q

What is meant by the gravitational potential energy of an object

A

The capacity to do work as a result of its position in a gravitational field

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7
Q

Derive the equation for GPE

A

W = GPE = Fd
F = mg, g = h
GPE = mgh

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8
Q

In what instances will the work be negative and why

A
  • When the object is moving in the opposite direction to the line of action of the force, meaning that one of the displacement and the force will be negative
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9
Q

What is the relationship between the max GPE and max KE assuming no resistive forces

A

mgh = 0.5mv²
2gh = v²
v = sqrt(2gh)

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10
Q

Why is this only valid if we are assuming no resistive forces, include proportionality in explanation

A
  • Resistive forces decrease the magnitude of the resultant force
  • This will result in a lower acceleration
  • This means ithat in the same time and distance a lower maximum velocity is reached
    Proportionality:
    s = vt -at²/2
    v = (s+0.5at²)/t
    Constants: t², t, 0.5, s
    v = ka
    Therefore if a decreases v does so too.
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11
Q

What is the equation for the conseration of mechanical energy

A

mgh₁ + 0.5mu² = mgh₂ + 0.5mv²

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12
Q

If there are resisistive forces, what will the the equation for the CoE be

A

mgh₁ + 0.5mu² + (work done by resistive forces) = mgh₂ + 0.5mv²

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