4 Flashcards

1
Q

level of measurement

A

the relationship among the numbers we have assigned to the information

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2
Q

the relationship among the numbers we have assigned to the information

A

level of measurement

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3
Q

levels of measuremetn

A

four levels are nominal, ordinal, equal interval, and ratio

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4
Q

four levels are nominal, ordinal, equal interval, and ratio

A

levels of measurement

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5
Q

nominal

A

numbers are assigned to represent labels or categories of data only

frequency, mode, chi-square

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6
Q

numbers are assigned to represent labels or categories of data only

A

nominal

frequency, mode, chi-square

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7
Q

ordinal

A

numbers are assigned to rank-order data. However, the distances or values between numbers are not equal; they can vary

Frequency, mode, median, percentile, rank-order correlation

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8
Q

numbers are assigned to rank-order data. However, the distances or values between numbers are not equal; they can vary

A

ordinal

Frequency, mode, median, percentile, rank-order correlation

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9
Q

interval

A

numbers are also assigned to rank-order data, and the distance between numbers is judged to be equal. However, there is no absolute zero point (a number that indicates the complete absence of what is measured).

Frequency, mean, mode, median, standard deviation, Pearson product−moment correlation, t test, F test

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10
Q

numbers are also assigned to rank-order data, and the distance between numbers is judged to be equal. However, there is no absolute zero point (a number that indicates the complete absence of what is measured).

A

interval

Frequency, mean, mode, median, standard deviation, Pearson product−moment correlation, t test, F test

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11
Q

ratio

A

numbers are also assigned to rank-order data, and the distance between numbers is also equal, and there is an absolute zero point.

Frequency, mean, mode, median, standard deviation, Pearson product−moment correlation, proportion, t test, F test

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12
Q

numbers are also assigned to rank-order data, and the distance between numbers is also equal, and there is an absolute zero point.

A

ratio

Frequency, mean, mode, median, standard deviation, Pearson product−moment correlation, proportion, t test, F test

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13
Q

categorical data

A

data grouped according to a common property

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14
Q

data grouped according to a common property

A

categorical data

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15
Q

raw scores

A

the most basic scores calculated from a psychological test

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16
Q

the most basic scores calculated from a psychological test

A

raw scores

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17
Q

norm group

A

a previously tested group of individulas

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18
Q

a previously tested group of individulas

A

norm group

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19
Q

frequency distribution

A

an orderly arrangement of a group of numbers (or test scores)

Frequency distributions show the actual number (or percentage) of observations that fall into a range or category; they provide a summary and picture of group data

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20
Q

an orderly arrangement of a group of numbers (or test scores)

A

frequency distribution

Frequency distributions show the actual number (or percentage) of observations that fall into a range or category; they provide a summary and picture of group data

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21
Q

class intervals

A

a way to group raw scores so as to display them

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22
Q

a way to group raw scores so as to display them

A

class intervals

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23
Q

histogram

A

a bar graph used to represent frequency data in statistics

bar graph with spaces between them

24
Q

a bar graph used to represent frequency data in statistics

25
normal curves
theoretical distributions that exist in our imagination as perfect and symmetrical, and actually consist of a family of distributions that have the same general bell shape—high in the middle and tapering to the ends
26
theoretical distributions that exist in our imagination as perfect and symmetrical, and actually consist of a family of distributions that have the same general bell shape—high in the middle and tapering to the ends
normal curves
27
what percentage of the population will score between the mean and 1 standard deviation?
34.1%
28
what percentage of the population will score between 1 and 2 standard deviation?
13.6%
29
What percentage of the population will score between 2 and 3 standard deviations?
2.1%
30
descriptive statistics
describe or summarize a distribution of test scores using numbers
31
describe or summarize a distribution of test scores using numbers
descriptive statistics
32
measure of central tendency
value that helps us understand the middle of a distribution or set of scores mean median mode = which score occurs most often
33
value that helps us understand the middle of a distribution or set of scores
measure of central tendency mean median mode
34
measures of variability
Numbers that represent the spread of the scores in the distribution, such as range, variance, and standard deviation.
35
Numbers that represent the spread of the scores in the distribution, such as range, variance, and standard deviation.
measures of variability
36
range
highest score minus the lowest score
37
variance
tells us whether individual scores tend to be similar to or substantially different from the mean
38
tells us whether individual scores tend to be similar to or substantially different from the mean
variance
39
standard deviation
square root of the variance the most commonly used measure of variability in a distribution of test scores A measure of variability that represents the degree to which scores vary from the mean.
40
A measure of variability that represents the degree to which scores vary from the mean.
standard deviation
41
correlation coefficient
a statistic that we typically use to describe the relationship between two or more distributions of scores Using a correlation coefficient, we can relate one set of scores to another set to see whether the same individuals scored similarly on two different tests
42
a statistic that we typically use to describe the relationship between two or more distributions of scores
correlation coefficient
43
Normal distribution: 1 standard dviaion above and below = 2 standard deviation above and below = 3 standard deviations above and below =
``` 1 = 68% 2 = 95% 3 = 99% ```
44
Pearson product−moment correlation coefficient
r the coefficient measures the linear association between two variables, or sets of test scores, that have been measured on interval or ratio scales used to calculate correlation coefficient
45
the coefficient measures the linear association between two variables, or sets of test scores, that have been measured on interval or ratio scales
Pearson product−moment correlation coefficient
46
Linear transformations
change the unit of measurement, but do not change the characteristics of the raw data in any way percentages z Scores T Scores
47
change the unit of measurement, but do not change the characteristics of the raw data in any way
Linear transformations
48
Area transformations
change not only the unit of measurement, but also the unit of reference (for reading raw data) percentiles: percentage of scores in a distribution that fall at or below a given raw score (1 of 2 definitions) Stanines: a standard score scale with nine points that allows us to describe a distribution in words instead of numbers
49
change not only the unit of measurement, but also the unit of reference (for reading raw data)
Area transformations
50
norms
test scores achieved by some identified group of individuals
51
test scores achieved by some identified group of individuals
norms
52
norm-based interpretation
The process of comparing an individual’s test score to a norm group
53
The process of comparing an individual’s test score to a norm group
norm-based interpretation
54
types of norms
age norms and grade norms: allow us to determine at what age level or grade level an individual is performing percentile ranks: it provides us with a way to rank individuals on a scale from 1% to 100%, making it relatively easy to interpret
55
Cautions with norms
although raw score on a test remains the same, our interpretation of their performance will differ depending on the norm group with which we compare his test score look at size of the norm group use up-to-date norms careful wen using age and grade norms (smart 10 year old could be placed in grade 10)