Module 15: Data Organization, Central Tendency, and Variance Flashcards

1
Q

Frequency distribution

A

a table in which all of the scores are listed along with the frequency with which each occurs

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2
Q

Relative frequency

A

can be multiplied by 100 to get a percentage

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3
Q

Class interval frequency distribution

A

can be created for larger data sets. we combine individual scores into categories, or intervals, and list them along with the frequency of scores in each interval.

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4
Q

Graphs

A

Sometimes a picture is of greater value than frequency distributions. The most common graphs used are:

  • Bar graph
  • Histogram
  • Frequency polygons
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5
Q

Bar graph

A

a graphical representation of a frequency distribution in which vertical bars are centered above each category along the x-axis and are separated from each other by a space, which indicates that the levels of the variable represent distinct, unrelated categories.

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6
Q

Qualitative variable

A

a categorical variable for which each value represents a discrete category

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7
Q

Statistics

A

refers to a range of techniques and procedures for analyzing, interpreting, displaying, and making decisions based on data.

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8
Q

Histogram

A

a graphical representation of a frequency distribution in which vertical bars are centered above scores on the x-axis, but in a histogram the bars touch each other to indicate that the scores on the variable represent related, increasing values. A histogram is more useful when the data collected are on an ordinal, interval or ratio
scale

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9
Q

Quantitative variable

A

the scores represent a change in quantity

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10
Q

Frequency polygons

A

a line graph of the frequencies of individual scores, this is a type of histogram. Frequency polygons are appropriate when the variable is quantitative or the data are ordinal, interval, or ratio. In this respect frequency polygons are similar to histograms. They are especially useful for continuous data (such as age, weight, or time) in which it is theoretically possible for values to fall anywhere along the continuum.

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11
Q

Descriptive statistics

A

Are numerical measures that describe a distribution by providing information on:

  • central tendency
  • width
  • shape
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12
Q

Inferential statistics

A

generalizing from observed data to a statistical population: all the data that could have been observed.

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13
Q

Hypothesis testing

A

what conclusions do the data permit considering statistical hypotheses about the population?

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14
Q

Estimation

A

what do the data suggest about plausible values in the population?

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15
Q

P-value

A

the probability of obtaining the sample results or even more extreme results under the assumption that the null-hypothesis is true.

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16
Q

Significance level (alpha)

A

the largest admissible value of the p-value that leads to rejecting of the null-hypothesis.
• Standard: 5% (.05)
• So, we reject H0 if p < .05

17
Q

Significance

A

the value of the p-value is smaller than the value of α. So p < .05

18
Q

Measure of central tendency

A

is a representative number that characterizes the ‘middleness’ of an entire set of data. Three types:

  • Mean
  • Median
  • Mode
19
Q

Mean

A

the arithmetic average of a group of scores, or (easier) adding everything up and dividing it by the total number of scores. The mean is appropriate for interval and ratio data, but not for ordinal or nominal data.

20
Q

Median

A

is the middle score in a distribution after the scores have been arranged from highest to lowest or lowest to highest and is used when the mean might not be representative of a distribution, for example when there are extreme highs and lows. These might influence the average.

21
Q

Mode

A

the score in a distribution that occurs with the greatest frequency

22
Q

Measure of variation

A
  • Range
  • Standard deviation
  • Variance
23
Q

Range

A

the difference between the lowest and the highest scores in a distribution. In this simple measure of variation, however, only the highest and lowest scores enter the calculation, and all other scores are ignored. Consequently, the range is easily distorted by one unusually high or low score in a distribution.

24
Q

Standard deviation

A

is the average distance of all the scores in the distribution from the mean or central point of the distribution. An estimate of the standard deviation can also be made, however the group you are dividing with will receive 1 minus point to make the standard deviation more accurate.

25
Q

Variance

A

the standard deviation squared