Read Circle Graphs

In a circle graph, regions called sectors are used to show what part of the whole each quantity represents.

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QUESTION OF
Views #: 14
Questions #: 10
Time: 10 minutes
Pass Score: 80.0%
Style
Mode

Interpreting Total Value from a Circle Graph

1 pts

A college bookstore creates a circle graph to display its monthly sales distribution across different departments. The graph shows that Textbooks account for \(50\%\) of total sales, Apparel accounts for \(25\%\), Supplies account for \(15\%\), and Electronics account for \(10\%\). If the total sales for the month are \(\$40,000\), calculate the dollar amount generated by the Textbooks department.

Answer = (1)

Textbooks (50%) Apparel (25%)
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Explanation

Finding a Sector's Specific Value

1 pts

Using the same bookstore monthly sales graph, determine the exact dollar amount spent on Supplies given that total sales are \(\$40,000\) and Supplies constitute \(15\%\) of the chart.

Answer = (1)

Supplies (15%)
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Explanation

Comparing Sector Differences

1 pts
volume_mute

Refer to the bookstore sales circle graph. How much more money was spent on Apparel (\(25\%\)) than on Electronics (\(10\%\)) if total sales are \(\$40,000\)?

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Determining a Missing Percentage Sector

1 pts

A survey of student housing arrangements shows that \(40\%\) of students live in Dormitories, \(35\%\) live in Off-Campus Apartments, and \(15\%\) live at Home with parents. The remaining students live in Greek Housing. What percentage of students live in Greek Housing?

Answer = (1)

Dorms (40%) Greek (?)
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Calculating Target Values from Hidden Percentages

1 pts

Refer to the student housing arrangements graph. If \(2,400\) total students participated in the housing survey, how many live in Greek Housing? (Recall that Greek housing represents the remaining fraction after accounting for Dorms: 40%, Apartments: 35%, and Home: 15%.)

Answer = (1)

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Explanation

Calculating Sector Degrees

1 pts

When constructing a circle graph, a researcher needs to find out how large to make the central angle for a sector representing \(35\%\). How many degrees should this sector's angle span?

Answer = (1)

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Explanation

Deriving Percentage from Fractional Chart Portions

1 pts

A student's daily time management tracking chart shows that they spend exactly \(6\text{ hours}\) out of every 24-hour day in formal class and study sessions. What percentage value should label this specific slice on a circle graph?

Answer = (1)

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Explanation

Finding a Fraction Component Value

1 pts

A family budget circle graph shows that \(\frac{1}{5}\) of their total income is allocated toward Savings. If their total monthly income is \(\$4,500\), calculate the exact dollar value put into savings.

Answer = (1)

Savings (1/5)
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Explanation

Matching Angles to Chart Percentages

1 pts

Match each individual percent sector label to its corresponding central degree span within a clean circle graph.

To complete the line match

  1. Click on an item in the first group
  2. Click on the match in the second group

To delete a match, double click on a line

Percentages

25%
10%
50%

Degrees

36 degrees
90 degrees
180 degrees
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True or False: Circle Graph Area Interpretations

1 pts
volume_mute

Determine if the following geometric analytical statement is true or false:

"The area of an individual slice sector in a circle graph is directly proportional to the percentage size of the data field it represents."

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Keywords
Year 8