The annual per capita consumption of ice cream (in pounds) in the United States can be approximated by the normal distribution, as shown in the figure to right. the (a) What is the largest annual per capita consumption of ice cream that can be in the bottom 9% of consumptions? (b) Between what two values does the middle 80% of the consumptions lie? UN H=19.8 4.3 8 20 32 Consumption (in lbs)

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The annual per capita consumption of ice cream (in pounds) in the United States can be approximated by the normal distribution, as shown in the figure to the right.

(a) What is the largest annual per capita consumption of ice cream that can be in the bottom 9% of consumptions?
(b) Between what two values does the middle 80% of the consumptions lie?

**Diagram Explanation:**

The graph displayed is a normal distribution curve representing the annual per capita consumption of ice cream in the United States. 

- The mean (μ) is 19.8 pounds.
- The standard deviation (σ) is 4.3 pounds.
- The x-axis is labeled as "Consumption (in lbs)" and spans from about 0 to above 32 pounds.

The graph indicates areas under the curve corresponding to different percentiles of consumption rates.
Transcribed Image Text:The annual per capita consumption of ice cream (in pounds) in the United States can be approximated by the normal distribution, as shown in the figure to the right. (a) What is the largest annual per capita consumption of ice cream that can be in the bottom 9% of consumptions? (b) Between what two values does the middle 80% of the consumptions lie? **Diagram Explanation:** The graph displayed is a normal distribution curve representing the annual per capita consumption of ice cream in the United States. - The mean (μ) is 19.8 pounds. - The standard deviation (σ) is 4.3 pounds. - The x-axis is labeled as "Consumption (in lbs)" and spans from about 0 to above 32 pounds. The graph indicates areas under the curve corresponding to different percentiles of consumption rates.
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