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The test scores on a 100-point test were recorded for 20 students. 61 96 94 86 58 63 86 82 76 57 94 89 67

The test scores on a 100-point test were recorded for 20 students.

61 96 94 86 58 63 86 82 76 57
94 89 67 62 77 87 68 65 75 84

Construct a relative frequency distribution for the data, using 6 classes of width 8, and starting at 52. Then answer the question.

A histogram has a horizontal axis labeled "test score" with values from 0 to 100 and a vertical axis labeled "Frequency" with values from 0.00 to 0.26. The histogram has 6 bars of equal width. Each bar is associated with an interval and an approximate value as listed below.

  • 52 to 60: 0.10
  • 60 to 68: 0.10
  • 68 to 76: 0.15
  • 76 to 84: 0.15
  • 84 to 92: 0.25
  • 92 to 100: 0.25

A histogram has a horizontal axis labeled "test score" with values from 0 to 100 and a vertical axis labeled "Frequency" with values from 0.00 to 0.26. The histogram has 6 bars of equal width. Each bar is associated with an interval and an approximate value as listed below.

  • 52 to 60: 0.10
  • 60 to 68: 0.15
  • 68 to 76: 0.25
  • 76 to 84: 0.25
  • 84 to 92: 0.15
  • 92 to 100: 0.10

A histogram has a horizontal axis labeled "test score" with values from 0 to 100 and a vertical axis labeled "Frequency" with values from 0.00 to 0.26. The histogram has 6 bars of equal width. Each bar is associated with an interval and an approximate value as listed below.

  • 52 to 60: 0.10
  • 60 to 68: 0.25
  • 68 to 76: 0.10
  • 76 to 84: 0.15
  • 84 to 92: 0.25
  • 92 to 100: 0.15

A histogram has a horizontal axis labeled "test score" with values from 0 to 100 and a vertical axis labeled "Frequency" with values from 0.00 to 0.26. The histogram has 6 bars of equal width. Each bar is associated with an interval and an approximate value as listed below.

  • 52 to 60: 0.25
  • 60 to 68: 0.25
  • 68 to 76: 0.15
  • 76 to 84: 0.15
  • 84 to 92: 0.10
  • 92 to 100: 0.10

Is the shape of the distribution unusual?The shape is not unusual because we should expect the distribution to be mound-shaped.The shape is unusual because we should expect the distribution to be mound-shaped. Can you think of any reason the distribution of the scores would have such a shape?

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