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1
Q

Explain the term inertia, and state the property of an electron that results in the beam having low inertia.

A

Inertia is resistance to change in motion, quantifiable as inertial mass.

Property of electron – its mass.

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2
Q

Explain how a time-varying signal can be displayed repeatedly on the oscilloscope.

A

Periodic voltage applied to X plates: sweeps beam across screen and back.

Signal to be measured applied to Y plates: deflects beam vertically by an amount proportional to the voltage. [1]

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3
Q

what does 1 HZ rpresent

A

1 sample per second

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4
Q

How many times is the signal sampled during the 5 ms of recording a trace, if the sampling frequency is 20 000 Hz? [1]

A

20000 x 5x10^-3 =100samples

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5
Q

how to find the amount a signal is sampled

A

length of recording trace x sampling frequency

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6
Q

How much information (in bits) is recorded for a single trace? [1]

A

number of bits x number of samples

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7
Q

Data rate =

A

data per trace x number of traces recorded per second

bits per trace x traces per second

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8
Q

Quantisation error =

A

1/2^nbits, can times by 100 to get percentage

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9
Q

capacity=

A

mass x density

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10
Q

The actual force produced by the engine will be considerably larger than that calculated

A

Forces calculated are resultant forces [1]

Actual force provided by engine must be larger due to friction/air resistance [1]

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11
Q

Resultant force =

A

Engine force – Resistive forces

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12
Q

inertia

A

quantifiable as inertial mass

resistance to change in motion

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13
Q

why has a beam of electrons got low inertia

A

because it has low mass

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14
Q

why sampling frequency must be double

A

to capture adjacent peaks and troughs of signal

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15
Q

to find the height of a trace

A

ndivisions x size of one division /new size of division

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16
Q

Hertz meaning

A

samples per second

17
Q

information per trace=

A

number of samples x bits

18
Q

Data rate=

A

data per trace x number of bits

19
Q

bandwidth units

A

Hertz

20
Q

if too many bits are used

A

noise is digitised

21
Q

worst case quantasitation

A

1/2^n bits

as a percentage

22
Q

mass=

A

capacity/density

23
Q

a big pendulum angle

A

affects the time period

24
Q

a small pendulum angle

A

difficult to keep constant

25
Q

how to minimise uncertainties

pendulum

A

plot graph to get gradient
repeat each measurement
10 full oscillations
measuring blob with micrometre

26
Q

benefits of a graph

A

remooves systematic error

scatter of points indicate overall effect of uncertainties

27
Q

finding uncertainties in graph

A

uncertainty bars, maximum minimum gradient

these gradients can be used to calculate a percentage uncertainty

28
Q

coherent

A

the same