Suppose that human pulse rates for children over 10 and adults are approximately normally distributed with a mean of 78 and standard deviation of 12. Suppose a person over 10 years of age is chosen as random. Answer the the following questions, rounding your answers to 4 decimal places. 1. The probability that the pulse rate of the individual is less than 60 2. The probability that the pulse rate of the individual is more than 100 3. The probability that the pulse rate of the individual is between than 60 and 80

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**Normal Distribution of Human Pulse Rates**

**Context:**
Human pulse rates for children over 10 years old and adults are approximately normally distributed with a mean of 78 and a standard deviation of 12. Consider a person over 10 years of age chosen at random. Respond to the following questions by rounding your answers to 4 decimal places:

1. **The probability that the pulse rate of the individual is less than 60**

   *Answer:* [Input box for the answer]

2. **The probability that the pulse rate of the individual is more than 100**

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3. **The probability that the pulse rate of the individual is between 60 and 80**

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4. **The probability that the pulse rate of the individual either is less than 55 or more than 95**

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5. **The probability that the pulse rate of the individual is exactly 98**

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6. **People in the top 5% of the distribution of pulse rates are at risk for coronary heart disease. What is the lowest pulse rate that would be considered in this group?**

   *Answer:* [Input box for the answer]

Understanding and calculating normal distributions can provide significant insights into the probabilities associated with human pulse rates. Making accurate computations within this context requires careful application of statistical concepts. The use of Z-scores and standard normal distribution tables or software tools is essential for these probability questions.
Transcribed Image Text:**Normal Distribution of Human Pulse Rates** **Context:** Human pulse rates for children over 10 years old and adults are approximately normally distributed with a mean of 78 and a standard deviation of 12. Consider a person over 10 years of age chosen at random. Respond to the following questions by rounding your answers to 4 decimal places: 1. **The probability that the pulse rate of the individual is less than 60** *Answer:* [Input box for the answer] 2. **The probability that the pulse rate of the individual is more than 100** *Answer:* [Input box for the answer] 3. **The probability that the pulse rate of the individual is between 60 and 80** *Answer:* [Input box for the answer] 4. **The probability that the pulse rate of the individual either is less than 55 or more than 95** *Answer:* [Input box for the answer] 5. **The probability that the pulse rate of the individual is exactly 98** *Answer:* [Input box for the answer] 6. **People in the top 5% of the distribution of pulse rates are at risk for coronary heart disease. What is the lowest pulse rate that would be considered in this group?** *Answer:* [Input box for the answer] Understanding and calculating normal distributions can provide significant insights into the probabilities associated with human pulse rates. Making accurate computations within this context requires careful application of statistical concepts. The use of Z-scores and standard normal distribution tables or software tools is essential for these probability questions.
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