24 Descriptive Stats Flashcards

1
Q

way of summarizing/organizing and interpreting data

A

statistics

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2
Q

number from math treatment of data

A

statistic

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3
Q

ex. of descriptive stats?

A

interrelationships between values, typical values, how many cases fall in particular category

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4
Q

nominal and ordinal data are ___

A

discrete

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5
Q

gender of patients undergoing gall bladder surgery at hospital and tabulating frequency distribution is ex. of:

A

nominal data

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6
Q

taste of new food vs. conventional, count number of cases of each ordered rank of scale and then tabulate as frequency distr is example of ____

A

ordinal data

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7
Q

y axis also called ____ is used to plot ____

A

ordinate; frequency

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8
Q

x axis is also called ____ and used to indicate ____

A

abscissa; categories

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9
Q

in interval/ration, can have increasingly accurate values depending on ___ of msmt

A

sensitivity

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10
Q

useful when continuous data involves large # varied measurements

A

grouped frequency distr

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11
Q

how to do grped frequency dist?

A

organize data into ordered array of score frequencies, find range of scores, decide on width, note limits of each class interval, count frequency of scores in each class interval

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12
Q

how to find range?

A

highest-lowest + 1 (1 is added to include real limits of continuous data)

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13
Q

how to find width?

A

range / groups

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14
Q

max ___ groups

A

9 (>9 is diff. to inspect)

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15
Q

if too few groups, what is prob?

A

meaning of varied data lost

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16
Q

how is histogram diff from bar graph?

A

bars touch to show continuity of data

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17
Q

how is frequency polygon diff from histogram?

A

plot line thru midpoint of each class interval

18
Q

why use frequency polygon?

A

allow interpolate values between points

19
Q

in positive skew, mean is ___ than the median

A

larger

20
Q

after summarize data in frequency distr, often compare _____ of diff categories

A

relative frequencies

21
Q

why find relative frequencies?

A

useful to understand trends in data on any scale

22
Q

number resulting from manipulation of raw data

A

statistic

23
Q

relative frequency of one set of frequencies to another

A

ratios

24
Q

frequency of one category relative to total sample/pop

A

proprtions

25
Q

number to make statistic more understandable

A

base

26
Q

how to calc. incidence rates?

A

new cases over time = (new cases/total pop at risk) x base

27
Q

how calc. prevalence rates?

A

total cases over time = (total cases/total pop at risk) x base

28
Q

measures of _____ are most typical or representative scores in a distr

A

central tendency

29
Q

measures of ______ are extent scores spread out

A

dispersion/variability

30
Q

for nominal data this is appropriate measure of central tendency

A

mode (most frequently occurring score)

31
Q

can be used for ordinal/interval/ratio scale data, score that divides distr in half

A

median

32
Q

x bar is used for mean for ____, mu is used for ___

A

sample; pop

33
Q

gen. most appropriate for interval or ratio data but not suitable for nominal data since no average of discrete categories:

A

mean

34
Q

for skewed continuous data, _____ may be more suitable than ___

A

median; mean

35
Q

what are 3 stats for dispersal?

A

range, variance, standard deviation

36
Q

easy to calculate; diff between highest and lowest scores–>distorted by outliers, based on extreme and not typical

A

range

37
Q

average deviation about the mean would be convenient measure of variability if solve prob by squaring deviations, called:

A

sum of squares (however, overstates spread)

38
Q

sum of squared deviations divided by # cases is called:

A

variance

39
Q

for variance for sample, use (n-1) instead of (n)…why?

A

otherwise too small estimate as lost a degree of freedom calculating x bar

40
Q

what is sq root of variance?

A

standard deviation

41
Q

what is standard error of mean?

A

when calc SD from means of several samples of pop. (SD / sq rt of n)