πŸ“š Practice With Worksheets

Practice interpreting circle graphs, finding a percent of a total, and connecting percents to part-to-whole relationships.

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Review how to find a percent of a number and solve percent problems using circle graphs, equations, and proportions.

πŸ› οΈ How to Use This Tool

Read the question, locate the total in the center of the circle graph, and study the slice or slices named in the problem.

Enter a numerical answer and select Check Answer. After a valid attempt, the tool unlocks Reveal Answer and the option to show category counts.

Use the chart options to show or hide percents, allow harder percent values, select a question type, or create a new chart. Hiding percents can also be used for estimation practice.

🧠 Things to Notice

The full circle represents the total, or 100% of the data. Each slice represents one category and its share of the whole.

A larger slice represents a larger percent and a larger count when all slices come from the same total.

Questions may require finding one part, combining two categories, finding the complement of a category, or comparing two category counts.

πŸ“˜ Vocabulary

Circle Graph: A graph that uses a circle divided into slices to show parts of a whole.

Pie Chart: Another name for a circle graph.

Total: The complete amount represented by the full circle.

Category: A group or choice represented by one slice of the graph.

Part: One portion of the total represented by a category.

Percent: A ratio that compares a quantity to 100.

Part-to-Whole Ratio: A comparison of one category to the complete total.

Proportion: An equation stating that two ratios are equivalent.

Complement: The portion not included in a selected category.

Difference: The result of subtracting one category count from another to compare them.

πŸ“ Connecting Percents, Parts, and Totals

A circle graph shows how one total is divided into categories. All slices together represent 100% of the data.

To find a category count from its percent, write the percent as a decimal and multiply by the total:

\(\text{Percent as a decimal} \times \text{Total} = \text{Part}\)

The same relationship can be represented with a proportion:

\(\dfrac{\text{Part}}{\text{Total}} = \dfrac{\text{Percent}}{100}\)

For β€œnot” questions, subtract the selected category from the total. For β€œor” questions, add the chosen categories. For comparison questions, subtract the smaller count from the larger count.

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