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Ch 13 Review Test #4 MGF1106 1. Calculate the following statistics for the given data 42 40 43 44 49 43 30 33 54 52 a) Mean b) Median c) Mode d) Range e) Midrange f) Standard Deviation g) What value would you have to add to this data to make the mean become 50? 2. For the DATA 30 32 36 38 39 40 44 46 48 52 53 54 55 57 58 60 60 60 63 67 68 70 72 72 72 74 76 78 78 78 80 82 84 86 88 92 a) Construct a frequency distribution with the first class 30-38. b) Construct a histogram c) Assuming the data is continuous, construct a frequency polygon. d) Construct a stem-leaf plot 50 62 78 98 3. If the following data represents the weekly salary statistics for the Lee-Sue Canning Co. 3rd Quartile=$400 Mean=$380 Mode=$375 1st Quartile=$320 Median=$350 SD=$40 2nd quartile=$350 a) What salary was surpassed by 50% of the employees? b) What salary is 1 ½ standard deviations above the mean? c) What salary is 1 ¾ standard deviations below the mean? d) What is the most common salary? e) What percent of the employees earned less than $350? f) What percent earned less than $400? g) What salaries are between 0.5 standard deviations below the mean and 2 SD above the mean? 4. a) What happens to the mean if you add 50 to each score in a set of data? b) What happens to the range if you multiply each score in a set of data by 20? c) What happens to the mode if you multiply each score in a set of data by 50? d) What happens to the standard deviation if you subtract 10 from each score in a set of data? 5. To pass a course, a mean of 60 on 7 tests is needed. Joy scores 42, 72, 80, 67, 57, and a 69. a) What does Joy need to make on the next test to pass? b) To get a C, a mean of 70 is needed. Can Joy make a C? If so, what must she make? c) If the lowest grade is dropped, what must she make on the next test to pass? 6. Name the type of sampling performed in each of the following. a) Samples are chosen from intact MGF1106 classes. b) Every 50th student who registers is sampled. c) A sample is chosen by insuring appropriate representation by sex, age, and political affiliation. 7. The height of fully grown redwood trees are normally distributed with a mean of 270 ft. and a standard deviation of 30 ft. Find the percent of the redwood trees that are a) Greater than 270 ft b) Less than 275 ft tall c) Between 280 and 290 ft tall d) Between 220 and 310 ft tall e) Greater than 285 ft tall