Pie graph
Percent = f ÷ n × 100; degrees = f ÷ n × 360°. 'A or B' → add the two percents; 'how many of 500' → percent × 500.
Read the rule, then work each example: try the setup yourself, then tap to check one step at a time.
Percent = f ÷ n × 100; degrees = f ÷ n × 360°. 'A or B' → add the two percents; 'how many of 500' → percent × 500.
One dot per data value: n = count every dot; 'how many have 2' = dots above 2; mode = tallest stack.
Stem = all digits except the last; leaf = the last digit. Highest = last stem + its last leaf; lowest = first stem + first leaf.
A survey asked if people would like to spend the rest of their careers with their present employers. The results are shown. Construct a pie graph for the data.
| Answers | Number of people | Percent |
|---|---|---|
| YES | 689 | ___ |
| NO | 361 | ___ |
| UNDECIDED | 78 | ___ |
| Total | ___ | ___ |
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The data below show the number of songs on each CD from a collection. Construct a dotplot for the data.
15 10 11 12 15 20 15 10 12 15 13 14 15 14 20 14 11 10 12 15
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a) How many CDs are there from the collection?
Use the dot plot in exercise 2 to answer the questions
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b) How many CDs can hold 20 songs?
Use the dot plot in exercise 2 to answer the questions
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c) How many songs were most recorded on the CDs?
Use the dot plot in exercise 2 to answer the questions
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The number of visitors to the Railroad Museum during 24 randomly selected hours is shown here. Construct a stem and leaf for the data below.
67 62 38 73 34 43 72 35 53 55 58 63 47 42 51 62 32 29 47 62 29 38 36 38
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a) What is the least number of visitors to the Railroad Museum during one selected hour?
Use the stem and leaf plot in exercise 4 to answer the questions
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b) The number of visitors ranges between which two values?
Use the stem and leaf plot in exercise 4 to answer the questions
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