Association Statistics Flashcards

1
Q

category of statistics that includes: pearson product-moment correlation, spearman rank-order correlation, and simple chi-square

A

association statistics

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2
Q

name of the test that produces a parametric measure of the relationship between two variables

A

pearson product-moment correlation

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3
Q

name of the test that determines direction, reliability, and strength of the relationship between two variables

A

pearson product-moment correlation

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4
Q

the pearson correlation coefficient, r, describes the relationship between two variables where +1.00 is a strong positive correlation, -1.00 is a strong negative correlation, and 0.00 indicates ___

A

no relationship between the two variables

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5
Q

in order to compute the ___ the numerals must be equal interval, ratio, or log, it CANNOT be performed on ordinal or nominal data, and the data in the sample should be drawn from a population where the attributes are normally distributed

A

pearson product-moment correlation

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6
Q

once the descriptive statistic, r, is computed, the next step is to test for ___ using a little z test (if the sample has ___ or more subjects OR a t test (if the sample has fewer than ___ subjects

A

significance, 30, 30

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7
Q

name of the test where the null represents “no relationship” and and the two-tailed alternative hypotheses show that “the relationship is positive or negative” Ho: r = 0 Ha1: +1.00 (strong positive) Ha2: -1:00 (strong negative)

A

pearson product-moment correlation

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8
Q

what do you do once you’ve accepted the null hypothesis (r = 0.00) using the pearson product-moment correlation?

A

stop; the relationship between the two variables is random on the exam: show computation of the r-value, compare it to the critical value, and make the decision to accept the null

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9
Q

r^2, read as a percentage, shows the ___ of the relationship between two variables

A

magnitude / strength

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10
Q

re: r^2 9% : no useful relationship :: 25% : weak correlation :: 64% : moderate correlation :: 81% : ___ correlation

A

strong

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11
Q

name of the test that produces a non-parametric measure of the relationship between two variables

A

spearman rank-order correlation

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12
Q

because you cannot mathematically manipulate ordinal data, the main difference between the spearman rho and the pearson r is that the spearman rho requires ___ of the detain the two variables under consideration

A

relative ranking

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13
Q

the name of the descriptive statistic indicating whether variables appear to be positively or negatively related between two variables

A

rho

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14
Q

if the null hypothesis (Ho: rho = 0.00) is ___, then the two variables are not related

A

accepted

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15
Q

rho^2, read as a percentage, shows the ___ of the relationship between two variables

A

magnitude / strength it is the percentage of the first variable’s relationship to the second

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16
Q

name of the test that “involves the unique situation of a non-parametric association between two binomial variables” (i.e. the two variables each have only two possibilities - for example, pass / fail, normal / abnormal)

A

simple chi-square

17
Q

in the simple chi-square 2x2 contingency table, each subject will fall into one of four possible outcomes, eventually displaying a ___ of scores within the four categories

A

frequency / count

18
Q

if you compute a negative X^2-value, there was an error in ___

A

computation all X^2-values are positive numerals

19
Q

after you’ve computed the X^2-value, the next step is to test for statistical significance; your null hypothesis is: Ho: X^2 = 0.00 and your alternative hypothesis is Ha: X^2 ___ 0.00

A

> (greater than 0.00)

20
Q

the degrees of freedom for simple chi-square is always ___

A

1

21
Q

if your computed X^2-value is equals or exceeds the critical X^2-value, you ___ the null hypothesis and conclude ___

A

reject, there is a relationship between the two variables

22
Q

if your computed X^2-value is less than the critical X^2-value, you ___ the null hypothesis and conclude ___

A

accept, there is NO relationship between the two variables

23
Q

if you have rejected the null hypothesis for a simple chi-square, you must go another step and compute the ___

A

phi coefficient when this is squared and read as a percentage, phi^2 shows the magnitude / strength of the relationship between two variables