Measurements and their errors Flashcards

1
Q

What are SI units?

A

fundamental (base) units of physical quantites

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2
Q

What is the SI unit of mass?

A

kg (kilogram)

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3
Q

What is the SI unit for an amount of a substance? (mole)

A

mol

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4
Q

What is the SI unit for current?

A

A (amperes)

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5
Q

What is the SI unit for temperature?

A

K (kelvin)

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6
Q

What is the SI unit for length?

A

m (metres)

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7
Q

What is the SI unit for time?

A

s (seconds)

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8
Q

What is the standard form for T, Tera?

A

10^12

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9
Q

What is the standard form for G, Giga?

A

10^9

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10
Q

What is the standard form for M, Mega?

A

10^6

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11
Q

What is the standard form for k, kilo?

A

10^3

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12
Q

What is the standard form for c, centi?

A

10^-2

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13
Q

What is the standard form for m, milli?

A

10^-3

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14
Q

What is the standard form for µ, micro?

A

10^-6

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15
Q

What is the standard form for n, nano?

A

10^-9

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16
Q

What is the standard form for p, pico?

A

10^-12

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17
Q

What is the standard form for f, femto?

A

10^-15

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18
Q

Express 60T ohms in standard form

A

6 x 10^13

T= tera, 10^12

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19
Q

Write 0.000003m with a suitable prefix

20
Q

What is the actual value of 8M ohms?

A

8,000,000 ohms or 8 x 10^6 ohms

21
Q

What is something to remember about s.f.?

A

-the answers should be given with the same number of s.f. as the value with the least amount of s.f. used in the calculation
-in tables, all data needs to have the same s.f.

22
Q

What do we mean by accuracy?

A

how close a measurement is to the accepted (true) value

23
Q

What do we mean by precision?

A

how close measurements are to each other and the mean

24
Q

What is a random error?

A

these are errors in measurements which are unpredictable

25
How can we reduce random errors? (3)
-repeat readings and find a mean -use best-fit graph lines -use computers/data loggers/cameras to reduce human errors e.g. reaction times
26
What is a systematic error?
-errors which occur due to the apparatus or faults in the experimental method -these cause all results to be too high or too low by the same amount each time
27
How can we reduce systematic errors? (3)
-calibrate equipment -use graph gradients to calculate values -read measurements at eye level
28
What is a zero error and how can we fix this?
-equipment that isn’t zeroed correctly - take away starting reading from total when an object is measured
29
What is a parallax error and how can we fix this?
-reading a scale at a different angle which can make the measurement seem off -read the measurement at eye level
30
What do we mean when an experiment is repeatable?
when the experiment is repeated with same method and equipment and achieves the same result
31
What do we mean when an experiment is reproducible?
when the experiment is repeated using different equipment or method but still achieves the same result
32
What is resolution?
the smallest increment on an apparatus
33
What is uncertainty?
the bounds in which the accurate value can be expected to lie
34
How can we find the absolute uncertainty from a single judgment?
half the resolution
35
How can we find the absolute uncertainty from two judgements?
2 x half the resolution
36
How can we find the absolute uncertainty from repeat readings?
1/2 x range
37
How can we find the absolute uncertainty from combined readings?
divide absolute uncertainty by no. of objects
38
What s.f should the uncertainties be?
same as the data used
39
How can we find fractional uncertanties?
absolute uncertainty of value/ value
40
How can we find percentage uncertainties?
(absolute uncertainty of value/ value) x 100
41
What do we do with the uncertainties when adding/subtracting data?
add absolute uncertanties
42
What do we do with the uncertainties when multiplying/dividing data?
add percentage uncertanties
43
What do we do with the uncertainties when we raise the data to a power
multiply percentage uncertainty by the power
44
How can we show uncertainties on a graph?
use error bars
45
How can we calculate the gradient percentage uncertainty from a graph?
-draw a steepest and shallowest line of worst fit, it must go through all the error bars. -draw a 'best' line of best-fit which passes all the points close as possible percentage uncertainty= (best gradient - worst gradient/ best gradient) x 100
46
How can we calculate the y-intercept percentage uncertainty from a graph?
-draw a steepest and shallowest line of worst fit, it must go through all the error bars. -draw a 'best' like of best-fit which passes all the points close as possible percentage uncertainty= (best y-intercept - y-intercept/ best y-intercept) x 100