Exam 6: Discrete Probability Distributions

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The total area of a normal probability distribution is

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(i. The proportion of the area under a normal curve to the right of z = -1.21 is 0.8869. (ii. The proportion of the area under a normal curve to the left of z = 0.50 is 0.6941. (iii) The proportion of the area under a normal curve to the left of z = -2.10 is 0.1179.

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The standard deviation of any uniform probability distribution is

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Assume that human body temperatures are normally distributed with a mean of 36.4°C and a Standard deviation of 0.7°C. If we define a fever to be a body temperature above 38.0°C. (i. 01.1% of normal and healthy persons would be considered to have a fever. (ii. This suggests that a cut-off of 38.0°C is appropriate.

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Two competitive brothers, who work in two different industries, were comparing their salaries. Because there is a difference of 4 years in their respective work experience, they decided to Compare, not their actual salaries, but to compare their salaries against their company averages to See who is doing better. The following gives the brothers salaries, companies mean, and standard Deviation for each company. Two competitive brothers, who work in two different industries, were comparing their salaries. Because there is a difference of 4 years in their respective work experience, they decided to Compare, not their actual salaries, but to compare their salaries against their company averages to See who is doing better. The following gives the brothers salaries, companies mean, and standard Deviation for each company.   What is the z-score of Tom's salary? What is the z-score of Tom's salary?

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What is the value of the continuity correction factor?

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The mean of any uniform probability distribution is

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The standard normal probability distribution is one which has:

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Suppose a tire manufacturer wants to set a mileage guarantee on its new XB 70 tire. Life test Revealed that the mean mileage is 47,900 and the standard deviation of the normally distributed Distribution of mileage is 2,050 miles. The manufacturer wants to set the guaranteed mileage so That no more than 5 percent of the tires will have to be replaced. What guaranteed mileage should The manufacturer announce?

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Two business major students, in two different sections of economics, were comparing test scores. The following gives the students' scores, class mean, and standard deviation for each section. Two business major students, in two different sections of economics, were comparing test scores. The following gives the students' scores, class mean, and standard deviation for each section.   (i. The student from Section 2 scored better compared to the rest of their section. (ii. The z-score of the student from section 1 is 1.82. (iii) The z-score of the student from section 2 is 1.87. (i. The student from Section 2 scored better compared to the rest of their section. (ii. The z-score of the student from section 1 is 1.82. (iii) The z-score of the student from section 2 is 1.87.

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Determine the z-score associated with an area of 0.25 from the mean of a normal distribution to That positive z-score.

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Tables of normal distribution probabilities are found in many statistics books. These probabilities are Calculated from a normal distribution with

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A loaf of bread is normally distributed with a mean of 22 ounces and a standard deviation of ½ Ounces. (i. The probability that a loaf of bread is > 23 ounces is 0.0228. (ii. The probability that a loaf of bread is > 21 ounces is 0.9772. (iii) The probability that a loaf of bread is < 24 ounces is 1.0.

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Two competitive brothers, who work in two different industries, were comparing their salaries. Because there is a difference of 4 years in their respective work experience, they decided to Compare, not their actual salaries, but to compare their salaries against their company averages to See who is doing better. The following gives the brothers salaries, companies mean, and standard Deviation for each company. Two competitive brothers, who work in two different industries, were comparing their salaries. Because there is a difference of 4 years in their respective work experience, they decided to Compare, not their actual salaries, but to compare their salaries against their company averages to See who is doing better. The following gives the brothers salaries, companies mean, and standard Deviation for each company.   Which brother earns a higher salary compared to the rest of their colleagues? Which brother earns a higher salary compared to the rest of their colleagues?

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The mean of a normal distribution is 400 kg. The standard deviation is 10 kg. What is the area Between 415 kg and the mean of 400 kg?

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Two business major students, in two different sections of economics, were comparing test scores. The following gives the students' scores, class mean, and standard deviation for each section. Which student scored better compared to the rest of their section? Two business major students, in two different sections of economics, were comparing test scores. The following gives the students' scores, class mean, and standard deviation for each section. Which student scored better compared to the rest of their section?

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What is an important similarity between the uniform and normal probability distributions?

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Normally distributed observations such as a person's weight, height, or shoe size occur quite Frequently in nature. Business people who are aware of this use it to their advantage. A purchasing Agent for a large retailer buying 15,000 pairs of women's shoes used the normal curve to decide on The order quantities for the various sizes. If women's average shoe size is 7.5 with a standard Deviation of 1.5, how many pairs should be ordered between sizes 6.5 and 9?

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(i. The proportion of the area under a normal curve to the right of z = -1.21 is 0.8869. (ii. The proportion of the area under a normal curve to the left of z = 0.50 is 0.1914. (iii) The proportion of the area under a normal curve to the left of z = -2.10 is 0.0179.

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A sample of 500 evening students revealed that their annual incomes from employment in industry During the day were normally distributed with a mean income of $30,000 and a standard deviation Of $3,000. (i. 250 students earned more than $30,000. (ii. 500 students earned between $20,000 and $40,000. (iii) 3 students earned less than $22,500.

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