1. Measures and their Errors Flashcards

(42 cards)

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

18
Q

Temperature

19
Q

Electric Current

20
Q

Tera (T)

21
Q

Giga (G)

22
Q

Mega (M)

23
Q

Kilo (k)

24
Q

Milli (m)

25
Micro (|u)
10*-6
26
Nano (n)
10*-9
27
Pico (p)
10*-12
28
Femto (f)
10*-15
29
MeV - J
- x10*6 - x1.6x10*-19
30
Calculate uncertainty in a reading
+- Half (divide 2) the smallest division
31
Calculate uncertainty in a measurement
At least +- 1 smallest division
32
Calculate uncertainty in repeated data
Half the range ( +- 1/2(largest - smallest value)
33
Calculate uncertainty in digital readings
+- the last significant digit
34
Add/Subtracting Data
Add together absolute uncertainties
35
Multiplying/Dividing Data
Add the percentage or fractional uncertainties
36
Raising to a power
Multiply percentage uncertainty by the power
37
Calculate percentage uncertainty
(Uncertainty/measure value) x100
38
How can uncertainties be shown in a graph
Error bars
39
Why are error bars plotted
To show the absolute uncertainty of the values plotted
40
‘Best line’ of best fit
Passes through as many points as possible (standard line of best fit)
41
‘Worst line’ of best fit
Steepest possible or shallowest possible line which fits in all the error bars
42
Percentage uncertainty in a graph
(best gradient - worst gradient) / best gradient ) x100%