HYPOTHESIS TESTING, COMPARING MEANS Flashcards

1
Q

data

A

pieces of info collected in study

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2
Q

variable

A

measurement which varies btw subjects, e.g. height

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3
Q

2 types of data

A

categorical and numerical values

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4
Q

categorical values

A

can be sorted into categories/groups, represented by bar charts and pie graphs

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5
Q

numerical values

A

can be observed/measured, numbers placed in ascending/descending order, represented by line graphs and scatter plots

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6
Q

types of catagorical data

A

nominal and ordinal

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7
Q

nominal values

A

assigned a ‘label’ in the form of numbers, e.g. sex

can be counted but not ordered

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8
Q

ordinal values

A

can be counted and ordered/ have a rating scale attached, but not measured, e.g. house numbers, swimming level

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9
Q

samples

A

subset of larger data, used to draw inferences about larger set (population)

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10
Q

parameters

A

characteristics of population data

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11
Q

average used for normally distributed nominal data

A

mean

MoS= standard deviation

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12
Q

average used for skewed nominal data

A

median

MoS= interquartile range

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13
Q

average used for ordinal categorical data

A

median

MoS= interquartile range

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14
Q

average used for nominal categorical data

A

mode

MoS= none

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15
Q

Alternative hypothesis (Ha)

A

what we aim to gather evidence of

that there is a difference/relationship etc

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16
Q

Null hypothesis (H0)

A

what we assume is true to begin with

there is no difference/relationship etc

17
Q

when can null be rejected

A

only if there is enough evidence to doubt it

18
Q

type 1 error

A

Incorrect rejection of null hypothesis

e.g. study shows there is a difference but the difference does not exist in population

19
Q

type 2 error

A

Failure to reject null hypothesis, when alternative hypothesis is true
e.g. study shows no difference but there is a difference in the population

20
Q

t-tests

A

used to compare 2 population means

21
Q

paired data

A

same individual studied at 2 different times/under 2 different conditions, use paired t-test

22
Q

independent data

A

data collected from 2 separate groups, use independent samples test

23
Q

one way analysis of variance btw groups

A

when you want to test the difference between 2 groups

24
Q

two way analysis of variance without replication

A

double-test the same group, e.g. test a group before/after they take medication

25
Q

two way analysis of variance with replication

A

test two groups on more than one thing, e.g. 2 groups of patients trying 2 diff therapies

26
Q

one way analysis of variance

A

compares 2 means from 2 independent groups
looks at variation within and between groups
null hypothesis= 2 means are equal
significant result= 2 means are unequal

27
Q

limitations of one way ANOVA

A

will tell you groups are different but wont tell you what groups

28
Q

two way analysis of variance

A

two independents

results calculate main effect & interaction effect

29
Q

assumptions for two way analysis of variance

A

population must be close to normal distribution
samples must be independent
population variances must be equal
groups must have equal sample size

30
Q

homogeneity of variance

A

each group should have similar standard deviation