PAG 10.1 Investigating Factors Affecting SHM Flashcards

1
Q

State the defining equation of SHM

A

a = -w2x

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2
Q

What is simple harmonic motion?

A

Motion where the object’s acceleration is proportional to the displacement and in the opposite direction to the displacement

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3
Q

What is the relationship between pendulum’s time period and its mass?

A

Time period of a pendulum does not depend on its mass

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4
Q

State the equation used to calculate time period of a pendulum

A

T = 2π √L/g

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5
Q

What two conditions must be met when carrying out this experiment using a pendulum?

A

1) Amplitude should be small
2) pendulum should oscillate in a straight line

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6
Q

Why must oscillations only be small when carrying out this experiment?

A

To use small angle approximations and apply for small displacements

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7
Q

How should you measure the time period of an oscillating simple pendulum

A

Measure time taken for 10 oscillations and repeat 3 times and find average time
Then divide by 10 to get average time period of 1 oscillation

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8
Q

What could be added to your apparatus to help measure the time period accurately?

A

A fiducial marker could be added at the centre of the oscillation to show exactly when an oscillation has been completed

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9
Q

When plotting a graph of T squared against L, what does the straight line through the origin demonstrate?

A

Directly proportional relationship

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10
Q

How could the gravitational field strength be estimated from T squared against L

A

‘g’ is given by 4πr^2/gradient

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11
Q

State the equation used to calculate the time period of a simple mass-spring oscillator

A

T = 2π√(m/k)

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12
Q

Describe how the time period of a simple mass-spring oscillator varies with the length of the spring

A

Time period is independent on the length of the string.
It depends on the mass and spring constant

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13
Q

When hanging a mass-spring system from a clamp stand, what safety precautions should be taken?

A

Counterweight or G clamp should be attached to the base of the clamp stand to provide a counter moment to prevent it toppling

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14
Q

What safety precautions should be taken when adding masses to a spring?

A

Safety goggles in case the spring snaps.
Ensure you never stand with your feet directly below the masses in case they fall

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15
Q

How could the spring constant be calculated from a graph of T squared against m for a simple mass-spring oscillator?

A

‘k’ is given by 4πr^2/gradient

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16
Q

If the length of a pendulum is quadrupled, how will its time period change?

A

Time period is directly proportional to the square root of its length

17
Q

How will the mass of a mass-spring oscillator need to be changed to halve its time period

A

Time period is directly proportional to the square root of its mass

18
Q

How will the time period of a mass-spring oscillator change if the spring is replaced with one of quarter its stiffness?

A

Time period is inversely proportional to the square of the spring constant