2014 Chapter 2 Flashcards
Bar Graph (bar chart)
used to represent the frequencies or relative frequencies for categorical data. It is constructed as follow: (1) On the horizontal axis, provide a label for each category, (2) draw rectangles (bars) of equal width for each category. The height of each rectangle represents the frequency or relative frequency for that category. Ensure that the bars do not touch each other
Frequency (count)
The number of observations in each category.
Frequency distribution (for a qualitative variable)
A listing of all values that the variable can take and the frequencies for each value.
Pareto chart
A bar graph in which the rectangles are presented in decreasing order from left to right
Pie chart
Used for categorical data, a pie chart is a circle, divided into sections ( that is, slices or wedges), with each section representing a particular category. The size of the section is proportional to the relative frequency of the category.
Relative frequency (for a qualitative variable)
The frequency of a class or category, divided by the sample size.
Relative frequency distribution (for a qualitative variable)
A listing of all values that the variable can take and the relative frequencies for each value.
Class
A range of data values used to group the elements in a data set.
Class limit (lower)
The smallest value within that class.
Class limit (upper)
The largest value within that class.
Class midpoint
Average of two consecutive lower class limits.
Class width
The difference between the lower class limits of two successive classes.
Dotplot
A simple graph in which each data point is represented by a dot above the number line. When the sample size is large, each dot may represent more than one data point.
Frequency distribution (for quantitative data)
A listing of the frequencies for a set of classes for a quantitative variable. Constructed as follows: (1) determine how many classes you will use, (2) determine the class widths, and (3) determine the upper and lower class limits, so that all classes are non-overlapping.
Frequency polygon
Constructed as follows: (1) for each class, plot a point at the midpoint, at a height equal to the frequency for that class, and (2) join each consecutive pair of points with a line segment.