10A.1 Simple Harmonic Motion Flashcards

1
Q

what is oscillate

A

to undertake continuously repeated movements

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2
Q

what is period

A

the time taken for one complete oscillation

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3
Q

what is simple harmonic motion

A

the oscillation of a system in which a force is continually trying to return the object to its center position, and this force is proportional to the displacement from that centre position

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4
Q

the force acting in SHM is called the

A

restoring force

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5
Q

The restoring force in SHM is = to

A

F = -kx where k is a constant that depends on the oscillating system in question

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6
Q

why is the restoring force equation negative

A

to show that acceleration will always be towards the centre of the oscillation

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7
Q

what is the equation for the period of the oscillations of mass M, subject to Hooke’s law restoring force is

A

T = 2pi√m/k

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8
Q

a pendulum’s time period is independent of

A

the size of the oscillation

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9
Q

time period of a pendulum =

A

T = 2pi√l/g where the time period is only dependent on the length of the string and the strength of the gravity on that planet which it has been set up

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10
Q

what sensor do we use to find details about the oscillation of a pendulum and what are the details we can find

A

ultrasonic position vectors, where it can give us detailed d/t graphs and from calculations of change in poisition / time taken between readings we can find a v/t graph (the calculations are done by an ultrasonic datalogging sensor)

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11
Q

how can we convert a D/t graph to a v/t graph and why is that possible

A

we convert by differentiation and it is possible because the gradient in any part of the d/t graph equals the velocity at that moment

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12
Q

what is the amplitude in SHM

A

the maximum displacement from from the center position

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13
Q

a pendulum will always have zero velocity at

A

the amplitude displacement and the same position at the other side of the swing

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14
Q

where does maximum velocity of a pendulum occur

A

at the middle of the swing where their is zero displacement

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15
Q

when is the acceleration of the pendulum zero and at maximum and why

A

the restoring force is proportional to the displacement so the acceleration will be max at the amplitude and minimum in the middle

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16
Q

the swings of a pendulum in SHM are

A

symmetrical

17
Q

if the time period is independent of the amplitude such oscillation are known as

A

isochronous such as the pendulum

18
Q

how can we investigate the motion of the pendulum

A

by clamping a stand to a bench then swinging a pendulum form at a known amp and viewing the ultrasonic position sensor results

19
Q

what safety precautions should we follow when investigating a pendulum

A
  1. make sure the stand is camped securely to the bench.
  2. use small pendulum and small swings