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MATH 221 FINAL EXAM REVIEW (Version 01) : DEVRY UNIVERSITY

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MATH 221 FINAL EXAM REVIEW (Version 01) : DEVRY UNIVERSITYQuestion: Determine whether the following are nominal, ordinal, interval, and ratio. Daily temperatures in Ripon, WI Test scores in statistics class Question: The following numbers represent the weights in pounds of six 7-year old children in Mrs. Jones’ 2nd grade class. {25, 60, 51, 47, 49, 45} Find the mean; median; mode; variance; standard deviation. Question: If the variance is 846, what is the standard deviation? Question: If we have the following data: 34, 38, 22, 21, 29, 37, 40, 41, 22, 20, 49, 47, 20, 31, 34, 66. Draw a stem and leaf. Discuss the shape of the distribution. Question: Find the regression equation of the following data. Question:……… annual rice yield in pounds we use the equation yˆ = 859 76x1 3.82x2 where x1 represents the number of acres planted (in thousands) and where 2x represents the number of acres harvested (in thousands) and where r2 = 0.94. Question: The Student Services office did a survey of 500 students with the following results:………….. Question: A shipment of 40 television sets contains 3 defective units. How many ways can a vending company can buy five of these units and receive no defective units? Question: A company claims that 61% of consumers know about their product. If the company asks 18 consumers, what is the probability that (a) exactly 10 will say yes, that (b) between 10 and 12 will say yes. Question: The mean number of cars per minute going through the Eisenhower turnpike automatic toll is about 7. Find the probability that exactly 3 will go through in a given minute. Question: On a dry surface, the braking distance (in meters) of a certain car is a normal distribution with mu = μ = 45.1 m and sigma = σ = 0.5 Question: A sample of 58 days of gas prices has a mean of $2.75 and a standard deviation of $0.86. Construct the 95% confidence interval. Question: Determine the minimum required sample size if you want to be 80% confident that the sample mean is within 2 units of the population mean given sigma = 9.4. Assume the population is normally distributed. Question: A social service worker wants to estimate the true proportion of pregnant teenagers who miss at least one day of school per week on average. The social worker wants to be within 5% of the true proportion when using a 90% confidence interval. A previous study estimated the population proportion at 0.21. Question: A restaurant claims that its speed of service time is less than 15 minutes. A random selection of 49 service times was collected, and their mean was calculated to be 14.5 minutes. Their standard deviation is 2.7 minutes. Is there enough evidence to support the claim at alpha = .07? Write the hypotheses, the p-value, conclusion, and implication for the claim. Question: A doctor claims that 30% of patients only have a cold. During one month, the doctor finds that 112 of 420 patients only has a cold. At α=0.06, can the doctor support the claim? Write the hypotheses, the p-value, conclusion, and implication for the claim

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MATH 221 FINAL EXAM REVIEW ( VERSION 1) DEVRY UNIVERSITY




1) Jack weighs 160 pounds and his sister weighs 110 pounds. If the mean weight for
men his age is 175 with a standard deviation of 14 pounds and the mean weight for
women is 145 with a standard deviation of 10 pounds, determine whose weight is closer
to "average." Write your answer in terms of z­scores and areas under the normal curve.

x − µ 160 − 175 − 15
for Jack z = = = ≈ −1 . 07 , when z = ­1.07, area = .1423
σ 14 14

x − µ 110 − 145 − 25
for his sister = = = −2 . 50 , when z = ­2.50, area = .0062
σ 10 10

Jack is closer to average, but he is still in the lower 14%, while his sister is in the bottom less
than 1% of the population.

2) Explain the difference between a population and a sample. In which if these is it
important to distinguish between the two in order to use the correct formula? mean;
median; mode; range; quartiles; variance; standard deviation.

A sample is a subset of a population. A population consists of every member of a particular
group of interest. The variance and the standard deviation require that we know whether we
have a sample or a population.

3) The following numbers represent the weights in pounds of six 7­year old children
in Mrs. Jones' 2nd grade class.


{25, 60, 51, 47, 49, 45}


Find the mean; median; mode; range; quartiles; variance; standard deviation.

mean = 46.166....
median = 48
mode does not exist
range = 35
Q1 = 45
Q2 = median = 48
Q3 = 51


This study source was downloaded by 100000841990434 from CourseHero.com on 04-29-2022 23:04:03 GMT -05:00


https://www.coursehero.com/file/12432/Math-221-Final-Exam-Review-wanswers/

, variance = 112.1396
standard deviation =10.59




4) The Student Services office did a survey of 500 students in which they asked if the
student is part­time or full­time. Another question asked whether the student was a
transfer student. The results follow.



Transfer Non­Transfer Row Totals

Part­Time 100 110 210

Full­Time 170 120 290

Column Totals 270 230 500



a) If a student is selected at random (from this group of 500 students), find the
probability that the student is a transfer student. P (Transfer)
The total number of transfer students is 270.

The total number of students in the survey is 500

P(Transfer) = 270/500 = .54


b) If a student is selected at random (from this group of 500 students), find the
probability that the student is a part time student. P (Part Time)
The total number of part time students is 210.

The total number of students in the survey is 500.



This study source was downloaded by 100000841990434 from CourseHero.com on 04-29-2022 23:04:03 GMT -05:00


https://www.coursehero.com/file/12432/Math-221-Final-Exam-Review-wanswers/
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