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@stepbystep001

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Quantitative data can be displayed in many common ways such as a histogram or a polygon
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90%
T
10%
F
A ............ can be drawn for a frequency distribution, a relative frequency distribution,
or a percentage distribution
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69%
Histogram
31%
PIE CHARTS
The bars in a histogram are drawn adjacent to each other with gap between them
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33%
T
67%
F
A histogram can assume any one of a large number of shapes. The most common of these shapes are
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7%
Symmetric
6%
Skewed
1%
Uniform or rectangular
87%
All of them
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SHAPES OF HISTOGRAMS
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85%
Symmetric
8%
Skewed
7%
Uniform or rectangular
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SHAPES OF HISTOGRAMS
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6%
Symmetric
92%
Skewed
2%
Uniform or rectangular
A graph formed by joining the midpoints of the tops of successive bars in a histogram with straight lines is called a polygon.
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92%
Polygon
8%
histogram
In a stem-and-leaf display of qualitative data, each value is divided into two portions: a stem and a lea
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52%
T
48%
F
One of the simplest methods for graphing and understanding quantitative data is to create a dotplot.
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92%
T
8%
F
Dotplots can help us detect outliers (extreme values) in a data set.
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90%
T
10%
F
An advantage of a stem-and-leaf display over a frequency distribution is that by preparing a stem-and-leaf display we do lose information on individual observations
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40%
T
60%
F
Data sets consist of measurements collected over time at regular intervals so that we can learn about change over time
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18%
DOTPLOTS
82%
TIME SERIES PLOTS
A time-series plot can be constructed by thinking of the data set as a Trivariate data set
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48%
T
52%
F
are presented in the form of a frequency distribution table.
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15%
Ungrouped data
85%
grouped data
Ungrouped data: data that gives information on each member of the population or sample individually.
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86%
T
14%
F
Mean for population data:
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93%
𝝁 =𝚺𝒙 /N
7%
𝒙᪄ =𝚺𝒙/n
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mean =
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2%
245
19%
256
72%
228
6%
227
the value of the sample mean 𝑥 varies from sample to sample
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87%
T
13%
F