# 2404 Identify Bivariate Displays

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| By Anthony Nunan
A
Anthony Nunan
Community Contributor
Quizzes Created: 132 | Total Attempts: 45,029
Questions: 64 | Attempts: 287

Settings

• 1.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The image above is a parallel box and whisker plot because it shows the distribution of two sets of data side by side. Each set of data is represented by a box, with the median marked by a line inside the box. The whiskers extend from the box to show the range of the data. This type of plot is useful for comparing the distribution of two variables and identifying any differences or similarities between them.

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• 2.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The image above displays bivariate data as a parallel box and whisker plot. This type of plot is used to compare the distribution of two different variables. It consists of two sets of box and whisker plots placed side by side, with each set representing a different variable. The parallel arrangement allows for easy comparison of the distribution of the two variables.

Rate this question:

• 3.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The given image represents a bivariate display of data using a parallel box and whisker plot. This type of plot is used to compare two sets of data and display their distribution, variability, and skewness. It consists of two parallel box plots, each representing a different variable, with whiskers extending from the boxes to show the range of the data. By comparing the box plots, we can analyze the similarities and differences between the two variables.

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• 4.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The image above represents bivariate data in the form of a parallel box and whisker plot. This type of plot is used to compare two sets of data and their distribution. It allows for easy comparison of the quartiles, range, and outliers between the two sets of data. In this plot, the data is divided into two groups and displayed side by side, with each group having its own set of boxes and whiskers. This allows for a visual comparison of the central tendency and spread of the two sets of data.

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• 5.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The image above displays a parallel box and whisker plot. This type of plot is used to compare two or more sets of data by showing their quartiles, medians, and outliers. The parallel arrangement indicates that the data sets are being compared side by side. Each box represents the interquartile range, with the median indicated by a line within the box. The whiskers extend to the minimum and maximum values, excluding outliers. This type of plot is useful for visually comparing the distribution and variability of multiple data sets.

Rate this question:

• 6.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The image above displays bivariate data as a parallel box and whisker plot. This type of plot is used to compare two sets of data and show their distribution and variability. It consists of two box plots placed side by side, each representing a different set of data. The parallel arrangement allows for easy comparison between the two sets of data.

Rate this question:

• 7.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The image above is a parallel box and whisker plot because it displays the distribution of two sets of data side by side. Each set of data is represented by a box and whisker plot, allowing for easy comparison between the two sets.

Rate this question:

• 8.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display

A. Parallel Box & Whisker Plot
Explanation
The image above displays bivariate data as a parallel box and whisker plot. This type of plot is used to compare two sets of data and show their distribution and summary statistics. The parallel arrangement of the box plots allows for easy comparison between the two sets of data. The whiskers represent the range of the data, while the boxes represent the interquartile range. This type of plot is commonly used to analyze and compare data in various fields such as statistics, economics, and social sciences.

Rate this question:

• 9.

### The image above displays bivariate data as a :

• A.

Parallel Box & Whisker Plot

• B.

Back to Back Stem Plot

• C.

Two Way Frequency Table

• D.

Parallel Segmented Bar Charts

• E.

Scatter Plot

• F.

Not a Bivariate Display