Statistics Flashcards

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0
Q

Descriptive (statistics)

A

Mean, median, mode, standard deviation.
Used to organize and summarize data in a meaningful way (ex: frequency distributions, measures of central tendency, measures of variability, …)

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1
Q

Definition & why we use it

A

Used to help support research findings and hypothesis.
Data must be collected and evaluated correctly.
Reliability (is data consistent?) and validity (does it measure what it is supposed to?)!

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2
Q

Inferential (statistics)

A

Assumptions; guesses; use measurements from a sample to draw conclusions about a larger, measured population.
Determines whether outcomes are likely to be more than nuts chance and whether they can be legitimately generalized to a larger population.
Statistically significant.
Always dealing with probabilities (not factual) NOT certainties.
Must replicate.

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3
Q

Chance

A

.001 best
.01 better
Less than 5% for it to happen by chance

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4
Q

Nominal (data)

A

Numbers that are used to name or categorize (categorical info)

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5
Q

Ordinal (data)

A

Numbers represent serial position; greater or lesser than.
Mode and median generally reported.
Differences between RANKINGS are not always the same.
Number relationships; superiority and inferiority.

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6
Q

Interval scale (data)

A

Consistent units of measurement, equal spacing between, allows for mathematical operations.
No true zero point.
Intervals between numbers are equal.

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7
Q

Ratio scale (data)

A

Same consistent units of measurement as in the interval scale but with the added property of a true zero point (complete absence of the thing being measured).
Compare scores in terms of ratios.
Ex: time, length, speed….

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8
Q

Frequency distribution

A

Lists scores in ascending order, allows us to see HOW OFTEN A CERTAIN SCORE SHOWS UP.
Set up in arable format.
Good for summarizing data; typically a visual component (graph)

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9
Q

Histogram

A

Bar graph that uses vertical bars that touch.

Way to graphically represent a frequency distribution.

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10
Q

Frequency ploygon

A

Method of graphically representing a frequency distribution.

Line graph.

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11
Q

Positive skew

A

Most people/scores are LOW.
The few high scores “skew” the graph.
Skew = slang

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12
Q

Negative skew

A

Most people/score are HIGH.

Skew indicates whether tail is.

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13
Q

Mean is larger than median (central tendency)

A

Pulls distribution to the right - positive skew

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14
Q

Mean is smaller than median (central tendency)

A

Pulls distribution to the left - negative skew

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15
Q

Measures of central tendency

A

Mode, median, mean

16
Q

Measures of variability

A

Presents info about the spread of scores in a distribution.

17
Q

Variance

A

How clustered or spread out individuals scores are around the mean.
The lower the level, the better.

18
Q

Standard deviation

A

The average distance of scores around the mean.

19
Q

Equation for variance

A

Σ(x-x̅)² divided by (n-1)

20
Q

Equation for standard deviation

A

After finding variance (Σ(x-x̅)² divided by (n-1)), square root the variance.

21
Q

Calculating variance

A
Find mean. 
Subtract mean from each score.
Square each.
Find sum of squared scores.
Divide the sum by total number of scores.
22
Q

Σ(x-x̅)² divided by (n-1)

What does each symbol represent?

A
n = # of scores
x = score
x̅ = mean 
Σ = sum of
23
Q

Standard normal curve

A

Symmetrical distribution forming a bell-shaped curve (mean, median, and mode are all equal and fall in the exact middle).
Used to tell exactly what % falls between any 2 points.
Tells exactly where a person stands relative to everyone else in the distribution.

24
Q

Z-scores

A

A number that shows an individual score’s deviation from the mean (written in standard deviation form).

25
Q

Calculating & equation of z-score

A

Subtract mean from score and divide it by SD.

Z = (x-x) divide by standard deviation

26
Q

Positive z-score

A

Indicates that score is above mean.

27
Q

Negative z-score

A

Indicates that score is below mean.