1. Measures and their Errors Flashcards

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1
Q

Accuracy

A

A measure of how close a measurement is to the true value

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2
Q

Precision

A

A measure of how close a measurement is to the mean value

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3
Q

Random Error

A

Unpredictable and unavoidable variations that occur when measurements and observations are being taken

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4
Q

Random Error examples

A
  • Temperature
  • A person’s method
  • Fluctuations in equipment sensitivity
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5
Q

Systematic Error

A

Consistent and repeatable errors that occur every time a measurement is taken, cannot be corrected by repeat readings

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6
Q

Systematic error examples

A
  • Zero Error
  • Magnetic Fields
  • Parallax Error
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7
Q

How to reduce Random Errors

A

Take repeat measurements and calculate a mean

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8
Q

How to reduce systematic error

A

Calibrate instruments

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9
Q

Repeatability

A

Another person can repeat the same experiment with the same method and equipment and get the same results

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10
Q

Reproducibility

A

Another person does the same experiment using a different method and equipment and gets the same results

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11
Q

Resolution

A

The smallest change in a measured quantity that an instrument can detect
Higher resolution means it can detect smaller differences

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12
Q

Uncertainty

A

The interval that a value is said to lie within, with a given level of confidence

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13
Q

What are SI units

A

Fundamental Units used by every physicician

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14
Q

Mass unit

A

Kg

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15
Q

Length

A

m

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16
Q

Time

A

s

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17
Q

Amount of Substance

A

mol

18
Q

Temperature

A

K

19
Q

Electric Current

A

A

20
Q

Tera (T)

A

10*12

21
Q

Giga (G)

A

10*9

22
Q

Mega (M)

A

10*6

23
Q

Kilo (k)

A

10*3

24
Q

Milli (m)

A

10*-3

25
Q

Micro (|u)

A

10*-6

26
Q

Nano (n)

A

10*-9

27
Q

Pico (p)

A

10*-12

28
Q

Femto (f)

A

10*-15

29
Q

MeV - J

A
  • x10*6
  • x1.6x10*-19
30
Q

Calculate uncertainty in a reading

A

+- Half (divide 2) the smallest division

31
Q

Calculate uncertainty in a measurement

A

At least +- 1 smallest division

32
Q

Calculate uncertainty in repeated data

A

Half the range ( +- 1/2(largest - smallest value)

33
Q

Calculate uncertainty in digital readings

A

+- the last significant digit

34
Q

Add/Subtracting Data

A

Add together absolute uncertainties

35
Q

Multiplying/Dividing Data

A

Add the percentage or fractional uncertainties

36
Q

Raising to a power

A

Multiply percentage uncertainty by the power

37
Q

Calculate percentage uncertainty

A

(Uncertainty/measure value) x100

38
Q

How can uncertainties be shown in a graph

A

Error bars

39
Q

Why are error bars plotted

A

To show the absolute uncertainty of the values plotted

40
Q

‘Best line’ of best fit

A

Passes through as many points as possible (standard line of best fit)

41
Q

‘Worst line’ of best fit

A

Steepest possible or shallowest possible line which fits in all the error bars

42
Q

Percentage uncertainty in a graph

A

(best gradient - worst gradient) / best gradient ) x100%