chapter 2 - prefixes and units - uncertainties Flashcards

1
Q

prefixes (small)

A

femto (f) x 10-15
pico (p) x10 -12
nano (n) x 10 -9
micro (u)x10 -6
mili (m) x10 -3

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2
Q

prefixes (big)

A

kilo (k) x 10 3
mega (M) x 10 6
giga (G) x10 9
terra (T) x10 12
peta (P) x10 15

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3
Q

si

A

standard system of units

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4
Q

base units

A

all units can be expressed as these
meters
seconds
kg
amps
kelvin
moles
candela (luminosity)

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5
Q

how to convert SI > base units

A

use a simple GCSE equation and substitute in units eg
Q = It
C = As

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6
Q

homogeneity in equations

A

in an equation the units on both sides must be the same - write equation and insert in units
eg s = ut + 1/2at^2
m = ms^-1 x s + ms^-2 x s^2
m = m + m

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7
Q

random error

A

vary due to unpredictable circumstances
cannot be corrected only mitigated - make more measurements and calculate new mean

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8
Q

systematic error

A

differ from true value by a consistent amount
corrected by using a different technique to take measurements

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9
Q

precision

A

how close they are to each other/ the mean

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10
Q

accuracy

A

how close they are to the true value

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11
Q

repeatable

A

can be repeated using the same method to get the same results

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12
Q

reproducible

A

can be repeated using different equipment or techniques and the same results are obtained

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13
Q

resolution

A

smallest division on measuring apparatus

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14
Q

uncertainty in one measurement

A

+- resolution (1sf)
eg 2.7 +- 0.1

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15
Q

uncertainty in repeated measurements

A

+- 1/2range
eg 1.9, 1.95 and 2 uncertainty is +- 0.05

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16
Q

uncertainty when multiplied by a number

A

multiply uncertainty too
eg 1.2 +- 0.4 (/4) = 0.3 +- 0.1

17
Q

uncertainty when performing a function eg sin/ log

A

do 1/2(max-min)
eg 2.6 +-0.2 logged
uncertainty is (log(2.8) - log(2.4))/2 = 0.03

18
Q

combining uncertaincies

A

if added/ subtracted ADD uncertainties

19
Q

percentage uncertainty

A

uncertainty/ quantity measured x 100

20
Q

how to reduce percentage uncertainty

A

measure over larger amounts

21
Q

percentage uncertainty when raised to a power

A

x %uncertainty by the power

22
Q

percentage uncertainty if times or divided

A

ADD percentage uncertainty

23
Q

how to get absolute uncertainty from percentage uncertainty

A

find the percentage of the measurement
eg percentage uncertainty of 100 is 1% so uncertainty is 0.01 x100 = +-1

24
Q

when combining absolute and percentage uncertainties

A

deal with absolute first then add %uncertaincy

25
Q

absolute uncertainty on a graph

A

use error bars (+- smallest division or 1/2 range)
- draw WFL

26
Q

experimental uncertainty

A

+- (WFL value - BFL value)