Psychology statistics chapter 3

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Flashcards for reviewing central tendency concepts in statistics.

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15 Terms

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Central Tendency

A statistical measure to determine a single score that defines the center of a distribution.

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Mean (Official Definition)

The sum of scores divided by the number of scores; also known as the arithmetic average.

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Population Mean (μ)

ΣX / N (sum of all scores divided by the number of scores in the population).

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Sample Mean (M)

ΣX / n (sum of all scores divided by the number of scores in the sample).

example: 180/6 = 30

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Mean (Alternate Definition #1)

The amount each individual would get if the total (ΣX) were divided equally among all the individuals (n) in the distribution.

ΣX/N

example:

<p>The amount each individual would get if the total (ΣX) were divided equally among all the individuals (n) in the distribution.</p><p>ΣX/N</p><p>example: </p>
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Mean (Alternate Definition #2)

A balance point for the distribution. The total distance below the mean is the same as the total distance above the mean

example: balance point is 5

below the mean: 4+3=7

above the mean: 1+1+5=7

<p>A balance point for the distribution. The total distance below the mean is the same as the total distance above the mean</p><p>example: balance point is 5</p><p>below the mean: 4+3=7 </p><p>above the mean: 1+1+5=7</p>
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Weighted Mean

An overall mean calculated by considering the relative contribution of each score of 2 data sets. ΣX1 + ΣX2 / n1 + n2

overall sum of the 2 groups/total number in the 2 groups = overall mean

<p>An overall mean calculated by considering the relative contribution of each score of 2 data sets. ΣX1 + ΣX2 / n1 + n2</p><p></p><p>overall sum of the 2 groups/total number in the 2 groups = overall mean </p>
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ΣX1 + ΣX2

  • The overall sum of the 2 groups in the weighted mean calculation.

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n1 + n2

the total number in the 2 groups in the weighted mean calculation

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Median

The midpoint of the scores in a distribution when they are listed in order from smallest to largest; divides the scores into two groups of equal size.

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Determining the Median when N is an odd number

a) Order the scores from lowest to highest
b) Identify the median as the score in the middle
c) It divides the score into exactly half

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Determining the Median when N is an even number

a) Order the scores from lowest to highest
b) Locate the median by averaging the two middle score

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Mode

The score (or category) that has the greatest frequency (occurs most often).

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When to use the Median

a) Extreme scores or skewed distributions
b) Undetermined values
c) Open-ended distributions
d) Ordinal scales of measurement

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When to use the mode

a) Nominal scales of measurement
b) Discrete/categorial values
c) Describing shape