Waves and oscillations - M6 Flashcards

1
Q

What is hooke’s law

A

Property of a spring

If a weight is added to a spring, the spring exerts a restoring force opposite to the deformation unil equilibrium is reached

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2
Q

The length change of the spring is proportional to…

A

The restoring force

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3
Q

F (restoring) =

A

-kx

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4
Q

What is k

A

Spring constant

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5
Q

Why is work done?

A

Because there is Force and energy applied over distance (compression of spring) to do work

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6
Q

Linear motion of Force

A

F increases lineally until F = x on a graph so find area under curve for max work done

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7
Q

W formula

A

W = 1/2 kx^2, this is also average force so area under reactange = total work done

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8
Q

Potential energy of spring

A

PE = W that needs to be done = 1/2 kx^2

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9
Q

What is simple Harmonic motion?

A

sinusoidal Oscillation

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10
Q

How does the spring oscillate

A

It has restoring force to deformation and as F is acting on mass, mass has a but as it accelerates towards eq, force decreases and hence acc decreases and max v is reached

Then v causes it to overshoot into compression until v = 0 and F acts again and repeat

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11
Q

Time taken for one oscillation

A

period, T = 1/f

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12
Q

Number of oscillations in one s

A

Frequency = f = 1/T

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13
Q

Total energy of a system

A

1/2mvˆ2 + 1/2kxˆ2

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14
Q

Simple pen and E conservation

A

Refer to paper pls too complicated to explain here

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15
Q

What is a wave?

A

A collection of SHM oscillators with a spacial phase

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16
Q

v (wave)

A

lambda x f as lambda/T and T = 1/f

17
Q

Transverse waves

A

Wave perpendicular to direction of propagation

18
Q

Longitudinal waves

A

Wave in direction of propagation

19
Q

Constructive

A

Where waves meet

20
Q

Destructive

A

Where waves 180 out of phase

21
Q

What is the fundamental wave?

A

The sin wave