week 7 Flashcards

1
Q

count data categories must be

A

mutually exclusive and exhaustive
mutually exclusive = can not be in more than one category
exhuastive = categories represent all options seen within data

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2
Q

four requirements of binomial experiments

A
  1. have a set number of identical trials
  2. have only two possible outcomes for each trial (eg yes/no)
  3. have mutually exclusive and exhaustive outcomes for each trial
  4. the probabilities of occurrence for the two categories must be constant across all the trials (expected values)
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3
Q

the centre of the distribution of sample proportion is

A

p-hat

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4
Q

the SD of the distribution of sample proportion is

A

square root of (p-hat)(q-hat)

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5
Q

variability is maximized when p-hat is

A

0.5

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6
Q

the further from 0.5 the smaller the

A

standard deviation

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7
Q

cohens D

A

difference between the sample proportion and the population proportion, all divided by the standard deviation of the population

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8
Q

the width of CI is

A

twice the bound of CI

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9
Q

the largest variance of a binomial variable is

A

0.25

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10
Q

variability is maximized when p hat =

A

0.5

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11
Q

what is often a better choice for the presentation of proportional data

A

count data

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12
Q

chi square is a test of

A

model fit

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13
Q

what is the z distribution

A

the standard normal distribution

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14
Q

how can a test of two independent proportions be conducted

A

z-test

2x2chi square test of independence

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15
Q

what does count data refer to

A

categorical random variables

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16
Q

what is the simplist form of categorical data

A

dichotomous variable

17
Q

how many trials is a bernoulli trial

A

a single trial

18
Q

what is the mean and SD for bernoulli distributions

A

SD = square root of pq
mean= p

19
Q

what happens to SD as p-hat moves further away from 0.5

A

gets smaller

20
Q

the width is twice the

A

bound

21
Q

as variance increases the width

A

increases

22
Q

two advantages of presenting proportional data as frequencies

A
  1. reminds the researcher to present total n size
  2. allows comparison of more than two proportions
23
Q

what statistic will we use for count data analysis

A

chi-square calculations

24
Q
A