5. Forces (forces and elasticity and required practical 6 - investigating force and extension on a spring) Flashcards

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1
Q

When a force is applied to an object, what could the object do?

A

Either bend, stretch or compress

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2
Q

What does elastically deformed mean?

A

When a force is applied then removed, the object will return to its original shape

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3
Q

What does inelastically deformed mean?

A

When a force is applied then removed, the object does not return to its original dimensions

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4
Q

What is the equation for force?

A

F = K (N/m) x e (m)

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5
Q

When an object is elastically deformed, where is all the energy transferred to?

A

The objects elastic potential energy

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6
Q

When can the ‘F = ke’ equation be used?

A

When objects are being stretched or compressed

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7
Q

What is the extension at any stage?

A

length at stage - original length

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8
Q

What are force and extension to each other?

A

directly proportional

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9
Q

What is Hooke’s law?

A

The extension of an elastic object, such as a spring, is directly proportional to the force applied,
provided that the limit of proportionality is not exceeded

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10
Q

What is the linear line for a force/extension graph?

A
  • This is elastic region
  • It is following Hooke’s Law
  • Gradient is k
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11
Q

What is the point the graphs stop being linear called?

A

the limit of proportionality

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12
Q

What if there is a non-linear line?

A
  • There is plastic behaviour here
  • It is not following Hooke’s Law
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13
Q

If the graph for f/e shallow, what does this mean?

A
  • lots of extension for not a lot of force
  • easy to stretch
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14
Q

What is the limit of proportionality?

A

The point at which the force and extension of an object are no longer proportional

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15
Q

What is required practical 6?

A

Investigating the relationship between force and extension for a spring

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16
Q

What are the steps for the practical?

A
  1. Set up your apparatus
  2. Use the same masses and calculate the force using w = mg or measure with a newton metre
  3. measure the original length of the spring
  4. Add mass, and measure the new length, working out the extension
  5. Repeat 6 times
  6. Plot the results
17
Q

What is the gradient for an f/e graph?

A

the spring constant (k)

18
Q

How do you calculate the area under an f/e graph?

A

elastic potential of a stretched spring
ek = 1/2ke2