Lecture 4 - Correlation Techniques Flashcards

1
Q
\_\_\_\_\_ = checks difference between means of 2 groups;
\_\_\_\_ = checks differences between means of 3 or more groups
A

T-test;

ANOVA

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2
Q

both ANOVA and T-tests are used for _____ data ie Gausian/normal distribution

A

parametric

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3
Q

the _____ compares variance among experimental groups in an ANOVA test

A

F ratio

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4
Q

equation for F ratio

A

(variance between groups) / (variance within groups)

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5
Q

_____ tests deal with continuous/population parameters

A

parametric;

ie weight

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6
Q

non parametric/distribution-free tests may test differences in _____. useful for comparing data for _____ or ____ variables

A

frequency;

nominal, ordinal

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7
Q
\_\_\_\_\_ = categorical data ie yes or no;
\_\_\_\_\_ = ordered data; can rank, but distance doesn't matter;
\_\_\_\_\_ = ordered data, and distance between data is meaningful
\_\_\_\_ = 0 means there is 0 of something, it is meaninful
A

nominal;
ordinal;
interval;
ratio

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8
Q

most important nonparametric test for testing hypotheses of nominal and ordinal data?

A

chi squared test

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9
Q

Chi-Squared Test:

compares differences between ___ or more _______ of categorical outcomes

A

2;

percentages (proportions)

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10
Q

The ______ test is the exact same as Chi-square but it assumes less than 5 subjects

A

fishers exact

vs Chi square, which requires data from > 5 subjects per cell

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11
Q

the _______ test asks whether 2 independent samples come from the same population ie is it random or not

A

wilcoxon rank sum test

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12
Q

if a confidence interval is given for relative levels, the control group is assumed to be _____

A

1

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13
Q

the correlation coefficient, ___, expresses the strength and direction of a relationship between ___ variables

A

r;

2

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14
Q

values of r range between ___ and ____. what value indicates perfect linear correlation?

A

-1. 1;

1

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15
Q

the _____ or ____ is the amount of variance in one variable that can be explained by variance in another variable

A

coefficient of determination;

r^2

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