Stats Flashcards

(29 cards)

1
Q

Variance

A

Standard deviation squared

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2
Q

No Correlation

A

r=0

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3
Q

Weak correlation

A

r<0.5

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4
Q

Moderate correlation

A

0.5<r<0.75

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5
Q

Strong correlation

A

0.75<r<1

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6
Q

Lower outlier

A

X < LQ - ( 1.5 x IQR )

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7
Q

Upper Outlier

A

X > UQ + ( 1.5 x IQR )

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8
Q

Convenience Sampling

A
  • selecting most easily accessible members

Pros: fast, cheap easy

Cons: does not represent whole population, biassed sample, not replicable

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9
Q

Simple Random Sampling

A
  • each member of population has equal chance of being selected

Pros: no sampling bias, generalisability

Cons: time consuming

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10
Q

Systematic Sampling

A
  • when participants are selected using a fixed periodic interval

Pros: better population coverage, simple & easy

Cons: could be biased if there is periodic pattern

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11
Q

Stratified Sampling

A
  • dividing the population into smaller groups based on characteristics. Then randomly selecting

Pros: ensures proper representation, more precise population estimates

Cons: if groups are not mutually exclusive there could still be bias

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12
Q

mode

A

most common number that appears in data

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13
Q

median

A

middle value in list of numbers

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14
Q

mean

A

the average

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15
Q

modal class

A

the interval within a set of data with the most number of data points

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17
Q

1 standard deviation

18
Q

1 standard deviation

19
Q

2 standard deviation

20
Q

3 standard deviation

A

99.7% of the data

21
Q

Union

A
  • u
  • P(AuB)
  • ‘or’
22
Q

Intersection

A
  • n
  • P(AnB)
  • ‘and’
23
Q

Dash or ‘ meaning

A
  • without
  • if ‘ is on outside of probability brackets then distribute it to all the terms

e.g. P(AnB)’
= P(A’uB’)

the n (intersection) turns to u (union) with ‘

& vice versa

24
Q

binomial theorem formula to memorise for binomial distribution : the probability: P(X=r)

A

P(X=r) = nCr (P^r) (1-P)^(n-r)

25
if the mean of a data set is x then each term in the data set is added y what is the new mean?
x+y (mean + constant added to data set) (e.g. if mean is 5, then 10 is added to every term in data set, new mean =15)
26
if the std deviation of a data set is d then each term in the data set is added y what is the std deviation?
d (std deviation stays the same) (e.g. if std deviation is 2, then 10 is added to every term in data set, new std deviation =2)
27
if the mean of a data set is x then each term in the data set is multiplied z what is the new mean?
xz (mean x multiple) (e.g. if mean is 5, then 10 is multiplied to every term in data set, new mean is =50)
28
if the std deviation of a data set is d then each term in the data set is added z what is the std deviation?
dz (std deviation x multiple) (e.g. if std deviation is 2, then 10 is multiplied to every term in data set, new std deviation =20)
29