Limitation Of Physical Measurements Flashcards

1
Q

what do random errors effect

A

they affect precision

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2
Q

what does it mean when it says it affects precisions

A

they cause differences in measurements which causes a spread about the mean

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3
Q

can you get rid of random errors

A

no

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4
Q

what is an example of random error

A

is electronic noise in the circuit of an electrical instrument

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5
Q

how do you reduce random errors

A
  • take at least 3 repeats and calculate a mean, this method also allows anomalies to be identified
  • use computers/data loggers/cameras to reduce human error and enable smaller intervals
  • use appropriate equipment (something with a higher resolution)
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6
Q

what does systematic error affect

A

they affect accuracy

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7
Q

how does systematic error occur

A

occur due to the apparatus or faults in the experimental method

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8
Q

what does systematic error do to the results

A

it causes all results to be too high or too low by the same amount

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9
Q

what is an example of systematic error

A

is a balance that isnt zeroed (zero error) correctly or reading a scale at a different angle (parallax error)

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10
Q

how do you reduce systematic error

A
  • calibrate apparatus by measuring a known value, if the reading is inaccurate then the systematic error is easily identified
  • in radiation experiments correct for background radiation by measuring it beforehand and excluding it from the final results
  • read the meniscus ( the central curve on the surface of a liquid) at eye level (to reduce parallax error) and use controls in experiments
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11
Q

what is the definition of precision

A

precise measurements are consistent, they fluctuate slightly about the mean value - this doesn’t indicate the value is accurate

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12
Q

what is the definition of repeatability

A

if the original experimenter can redo the experiment with the same equipment and method then get the same results it is repeatable

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13
Q

what is the definition of reproducibility

A

if the experiment is redone by a different person or with different techniques and equipment and the same results are found it is reproducible

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14
Q

what is the definition of resolution

A

the smallest change in the quantity being measured that gives a recognizable change in reading

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15
Q

what is the definition of accuracy

A

a measurement close to the true value is accurate

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16
Q

what is the uncertainty of a measurement

A

is the bounds in which the accurate value can be expected to lie

17
Q

what is the absolute uncertainty

A

uncertainty given as a fixed quantity

18
Q

what is fractional uncertainty

A

uncertainty as a fraction of the measurement

19
Q

what is percentage uncertainty

A

uncertainty as a percentage of the measurement

20
Q

how do you reduce percentage and fractional uncertainty

A

you can measure larger quantities

21
Q

what is a readings

A

is when one value is found

22
Q

what is a measurement

A

when the difference between two readings is found

23
Q

what is the uncertainty in a reading

A

+/- half the smallest division

24
Q

what is the uncertainty in a measurement

A

at least +/-1 smallest division

25
Q

what is the uncertainty of digital readings and given values

A

have it quoted or assumed to be +/- the last significant digit

26
Q

what affects the uncertainty of the instrument

A

its resolution

27
Q

what is the uncertainty for repeated data

A

is half the range (mean +/- range/2)

28
Q

how can you reduce uncertainties

A
  • by fixing one end as only the uncertainty in one reading is included
  • or by measuring multiple instances
29
Q

should the uncertainties be given in the same number of sig figs as the data

A

yes

30
Q

when combining uncertainties if you add/subtract data what do you do with the uncertainties

A

you add the ABSOLUTE uncertainties

31
Q

when combining uncertainties if you multiply/divide data what do you do with the uncertainties

A

you add the PERCENTAGE uncertainties

32
Q

when combining uncertainties if your raising to a power what do you do with the uncertainties

A

you multiply percentage uncertainty by power

33
Q

how are uncertainties shown on graphs

A

as error bars

34
Q

what should the line of best fit go through

A

all error bars

35
Q

how can you find the uncertainty in a gradient

A

can be found by lines of best and worst fit
- draw the steepest and shallowest line of worst fit it must go through all the error bars
- calculate the gradient of the line of best fit and worst fit the uncertainty is the difference between the best and worst gradients

36
Q

what is the equation for percentage uncertainty in a gradient on a graph

A

= ((best gradient - worst gradient)/ best gradient) x 100

37
Q

if the best and worst lines have y intercepts what can you find from that

A

the (percentage) uncertainty of the y intercept using the same equation as the gradient

38
Q

what can be used on a graph to calculate the percentage uncertainty

A

the average of the two max and min lines max gradient-min gradient/2 x 100