CHAPTER 3 Flashcards

1
Q

 a single value that represents a data set.
 Its purpose is to locate the center of a data set.
 commonly referred to as an average.

A

Measures of Central Tendency

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2
Q

 A set of data has only one mean
 Applied for interval and ratio data
 All values in the data set are included
 Very useful in comparing two or more data sets.
 Affected by the extreme small or large values on a data set
 Cannot be computed for the data in a frequency distribution with an open-ended class

A

Properties of Mean

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3
Q

The only common measure in which all values plays an equal role meaning to determine its values you would need to consider all the values of any given data set.
X bar (for sample)
mu (for population)

A

Arithmetic Mean (Mean)

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4
Q

Other Types of Mean

A

Weighted mean
Geometric mean
Combined mean

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5
Q

 It is useful when various classes or groups contribute differently to the total
 It is found by multiplying each value by its corresponding weight and dividing by the sum of the weights.

A

Weighted Mean

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6
Q

 To determine the average percents, indexes, and relatives;
 to establish the average percent increase in production, sales, or other business transaction or economic series from one period of time to another.

A

Geometric Mean

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7
Q

 The grand mean of all the values in all groups when two or more groups are combined.

A

Combined Mean

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8
Q

 The midpoint of the data array

A

Median

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9
Q

is a data set arranged in order whether ascending or descending

A

Data Array

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10
Q

 It is unique, there is only one median for a set of data
 It is found by arranging the set of data from lowest or highest (or highest to lowest) and getting the value of the middle observation
 It is not affected by the extreme small or large values.
 It can be computed for an-open ended frequency distribution
 It can be applied for ordinal, interval and ratio data

A

Properties of Median

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11
Q

 If n is odd, the median is the middle ranked
 If n is even, then the median is the average of the two middle ranked values

A

Median for Ungrouped Data

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12
Q

 The value in a data set that appears most frequently

A

Mode

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13
Q

fill in the blanks
A data may not contain any mode if none of the values is ______

A

most typical.

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14
Q

with 1 mode

A

unimodal

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15
Q

2 modes

A

Bimodal

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16
Q

with more than 2 modes

A

multimodal

17
Q

without mode

A

No mode

18
Q

 It is found by locating the most frequently occurring value
 the easiest average to compute
 There can be more than one mode or even no mode in any given data set
 It is not affected by the extreme small or large values
 It can be applied for nominal, ordinal, interval and ratio data

A

Properties of Mode

19
Q

 The average of the lowest and highest value in a data set

A

Midrange

20
Q

 It is easy to compute.
 It gives the midpoint.
 It is unique.
 It is affected by the extreme small or large values.
 It can be applied for interval and ratio data.

A

Properties of Midrange