Research Lec 4 Flashcards

(48 cards)

1
Q

Descriptive statistics

A

methods for organizing and summarizing data

using tables and graphs

organize and simply to get a general overview of the results

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2
Q

descriptive values for population vs sample

A

parameter
statistic

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3
Q

know parameter vs statistic symbols

A

population - greek letters
statisitc - normal

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4
Q

frequency distribution

A

shows where each individual is located relative to others in the distribution

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5
Q

grouped frequency distribution

A

used when a set of scores covers a wide range of values

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6
Q

how are frequency distributions typically graphed?

A

histograms

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7
Q

when should you use a smooth curve?

A

when its interval or ratio data and a large N

note: emphasizes the fact that the distribution is not showing the exact frequency for each category

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8
Q

how many scores are within 1 SD of the mean on a normal distribution curve?

A

34%

34 for above and 34 for below

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9
Q

how many scores are 2 SD away from the mean on a normal distribution curve?

A

13.5%

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10
Q

how many scores are 3 SD away from the mean on a normal distribution curve?

A

2.35%

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11
Q

% within 1SD, 2SD, 3SD of the mean (both above and below)

A

1SD: 68%
2SD: 95%
3SD: 99.7%

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12
Q

z scores

A

how many standard deviations a data point is from the mean of a distribution.

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13
Q

skewed vs normal distribution

A

you want symmetrical

skewed - scores pile up on one side and leave extreme values as a tail

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14
Q

positive skew

A

scores bunched at low values with the tail pointing to the high values

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15
Q

negative skew

A

scores bunched at the high values with the tail pointing to the low values

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16
Q

kurtosis

A

the “peakedness” of the distribution

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17
Q

leptokurtic

A

higher/thinner peak

lipo suction

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18
Q

platykurtic

A

lower/broader peak

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19
Q

normality test

A

used to determine whether a sample was taken from a normally distributed population

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20
Q

stem and leaf plot

A

frequency distribution

stem consist of the first digit and the leaf consists of the final digits

2 I 0 2 4 5 5
3 I 1 2
4 I 9

21
Q

central tendency

A

describes the center of the distribution and represent the entire distribution of scores as a single number

mean, median and mode

22
Q

mode is appropriate for what kinds of data

A

nominal, ordinal, interval or ratio

23
Q

median

A

50% of the scores have values that are equal to or less than the mean

24
Q

mean is appropriate for what kinds of data

A

most commonly used
-interval and ratio

25
one advantage of the median is
unaffected by outliers
26
mean is used with what kind of data
must be interval or ratio
27
mean median mode - which is most common
mean
28
T/F: modifying a distribution by disgarding score or by adding new scores will usually change the value of the mean
T
29
if your mean is affected by extreme scores, what should you do
dont report it, use median or mode bc the mean will not provide a central value
30
in symmetrical data, the ___ and ___ will always be equal
mean and median
31
in skewed data, where will the mean, median and mode be?
mode will be at the peak, mean will be towards the tail, median will be between the mean and the mode (mode is where the most scores are - at the peak and this is why is skewed)
32
APA sample and population mean symbol
M
33
APA SD symbol
SD
34
what usually accompanies a measure of central tendency?
a measure of variability
35
variability
how spread out the score are in a distribution
36
is variability a descriptive measure or for inferential statistics?
both!
37
how is variability used for descriptive stats
measures the degree to which the scores are spread out or clustered together in a distribution
38
how is variability used fro inferential stats
provides a measure of how accurately any individual score or sample represents the entire population
39
less variability = _____representation
better! when pop variability is small, all of the score are close together, so any indv score or sample will likely provide a good representation of the entire set
40
slide 53?
41
how can you measure variability
range SD/variance both measure distance*
42
SD
average distance between a score and the mean find deviations square deviations sum squared deviations divide by N if pop, n-1 for sample square root
43
a sample with a large SD will look like ____ vs one with a small SD
large SD - wide small SD - narrow
44
a _____ _____ is the basis for inferential statistics
normal distribution
45
how can you analyze where your score falls on your distribution in comparison to others?
convert raw score to z score
46
a score that is located 2 SD above the mean would have a z score of
+2.00
47
formula for converting to z scores
z = score - pop mean / pop SD
48