EBP Chapter 6: Descriptive Statistics

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42 Terms

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define raw data

data collected from each measured variables

-must be aggregated and transformed in order to be meaningfully interpreted

2
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techniques of raw data

-frequency distributions

-descriptive statistics

-measures of central tendency

-measures of dispersion

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define frequency distributions

a table that indicates how many individuals (and the %) in the sample fall into each set of categories

-categorical (nominal) variables

4
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<p>what is a bar chart used for?</p>

what is a bar chart used for?

a visual display of a frequency distribution

-bars not touching = nominal categories

5
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define grouped frequency distributions

shows the frequency of a subset of scores by combining adjacent values into a set of categories

-approach to summarizing continuous variables

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<p>what is a histogram used for?</p>

what is a histogram used for?

visual display of a grouped frequency distribution

-bars touching = continuous variables

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<p>define frequency curve</p>

define frequency curve

-basically a grouped frequency distribution indicated by lines instead of bars

-useful for displaying trend data

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define descriptive statistics/ distribution variable

numbers that summarize the data pattern of scores observed on a measured variable

-this pattern is called the distribution variable

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what are 3 measures of central tendency

-mean

-median

-mode

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what are 3 measures of dispersion (spread)?

-range

-variance

-standard deviation

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which is the most commonly used measure of central tendency?

mean

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how many means can there be per distribution?

only ONE mean per distribution

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another name for mean

average

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what is the mean influenced by?

extreme scores (outliers)

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define median

score in the center of the distribution

-only ONE value per distribution

-NOT influenced by outliers

-used with distributions that are not "normal" (skewed)

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define mode

value that occurs most frequently in a distribution

-can have more than one more

-not influenced by outliers

-gives the least information in terms of description of the data

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<p>define distribution</p>

define distribution

the pattern of scores observed on a measured variable

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what is a normal distribution?

data distributions that are shaped like a bell

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where do measures of central tendency fall on a curve?

all three measures of central tendency fall at the same point on the distribution

-mode is always at the top

-median is always in the middle

-mean is always the tail

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skewed distributions (outliers)

-extreme scores in a distribution

-results in distributions that are not symmetrical

-can either be positively or negatively skewed

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positively skewed distribution

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negatively skewed distribution

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define dispersion

aka the "spread" of data

-the extent to which scored are tightly clustered around or spread out away from the measures of central tendency

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what are the 3 values of dispersion?

-range

-variance

-standard deviation

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define range

-simple measure of dispersion, and is least useful

-calculated as the maximum observed score minus the minimum observed score

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what is the most common measure of dispersion reported?

standard deviation

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<p>define standard deviation</p>

define standard deviation

useful for describing how much the scores in a set of data vary

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what does a large standard deviation indicate?

a large standard deviation in relation to the value of the mean indicated a large spread of scores in the data set

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how is dispersion symbolized?

dispersion = s

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what ways is dispersion calculated? (4)

-mean deviations

-sum of squares

-variance of s^2

-standard deviation or s

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define mean deviations

computing each score minus the mean of the variable

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define sum of squares

squaring the mean deviations and summing them

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define / equation variance or s^2

dividing the sum of squares by the sample size, N

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define (rlly caluate) standard deviation or s

taking the square root of the variance

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characteristics of range

-simplest

-computation includes only the highest and lowest scores in the distribution of scores

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characteristics of variance

-more sophisticated

-computation includes all scores in the distribution

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characteristics of standard deviation

-square root of the variance

-has same characteristics of the variance

-commonly reported in oral health research reports

-is associated with the normal curve

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standard deviation and the normal curve

standard deviation and the normal curve'

assuming a normal distribution, we can estimate the percentage of subjects who obtain certain scores just by knowing the mean and standard deviation of the data

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the empirical rule

approx. 68% of the scores will fall in the range defined as +/- 1 standard deviation

-approx 95% of the scores will fall bw +/- 2 standard deviations from the mean

-approx 99% of the scores will fall between +/- 3 standard deviations from the mean

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what is the ultimate purpose of descriptive stats?

make inferences about the population

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define margin of error

because of random error, sample characteristics will most likely not be exactly the same as the population.

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how to minimize margin of error (3):

-increase the size of a sample (N)

-this makes it more likely the sample will be representative of the population

-provides more precise estimates of population characteristics