Exam 2: Descriptive Statistics

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The ______________________ shows the number of data items with values less than or equal to the upper class limit of each class.

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The College Board originally scaled SAT scores so that the scores for each section were approximately normally distributed with a mean of 500 and a standard deviation of 100. Assuming scores follow a bell-shaped distribution, use the empirical rule to find the percentage of students who scored greater than 700.

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Compute the third quartile for the following data. 10, 15, 17, 21, 25, 12, 16, 11, 13, 22

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Which Excel command will return all modes when more than one mode exists? ​​

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The data on the time taken by 10 students in a class to complete an exam is an example of what type of data?

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Scores on Ms. Bond's test have a mean of 70 and a standard deviation of 11. David has a score of 52 on Ms. Bond's test. Scores on Ms. Nash's test have a mean of 64 and a standard deviation of 6. Steven has a score of 52 on Ms. Nash's test. Which student has the higher standardized score?

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Consider a sample on the waiting times (in minutes) at the billing counter in a grocery store to be 15, 24, 18, 15, 21, 20, 15, 22, 19, 16, 15, 22, 20, 15, and 21. Compute the mean, median, and mode.

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Which of the following gives the proportion of items in each bin?

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What is the relative frequency for Devon Pride? ? 2015 Contest Sales Salesman Frequency Relative Frequency Frances Clonts 15 0.05 Sarah Leigh 184 0.62 Devon Pride 37 John Townes 62 0.21 Total 298 ?

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The College Board reported that, in 2014, the mean Math Level 2 SAT subject test score was 686 with a standard deviation of 96. Assuming scores follow a bell-shaped distribution, use the empirical rule to find the percentage of students who scored less than 494.

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The mentor of a class researched the number of hours spent on study in a week by each student of the class in order to analyze the correlation between the study hours and the marks obtained by each student. The data on the hours spent per week by 25 students are listed below. 13 14 16 15 12 12 19 21 22 19 13 16 18 25 21 17 18 23 16 12 24 20 14 22 15 a. What is the least amount of time a student spent per week on studying in this sample? The highest? b. Use a class width of 2 hours to prepare a frequency distribution, a relative frequency distribution, and a percent frequency distribution for the data. c. Prepare a histogram and comment on the shape of the distribution.

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The difference between the largest and the smallest data values is the __________. ​

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The goal regarding using an appropriate number of bins is to show the

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Compute the IQR for the following data. 10, 15, 17, 21, 25, 12, 16, 11, 13, 22

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The results of a survey showed that, on average, children spend 5.6 hours at PlayStation per week. Suppose that the standard deviation is 1.7 hours and that the number of hours at PlayStation follows a bell-shaped distribution. a. Use the empirical rule to calculate the percentage of children who spend between 2.2 and 9 hours at PlayStation per week. b. What is the z-value for a child who spends 7.5 hours at PlayStation per week? c. What is the z-value for a child who spends 4.5 hours at PlayStation per week?

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The variance is based on the

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Compute the relative frequencies for students who earned a C shown in the table of grades below. ? Grades Number of Students A 10 B 31 C 36 D 6 ?

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James's manager asked him to sort the last names in the following list in descending order. What does this mean? ?  Customer ID First Last Sales Quantity Discount Profit  CG-12520  Claire  Gute $261.9620$41.91 DV-13045  Darrin  VanHuff $14.6220$16.87 SO-20335  Sean  O’Donnell $9557.5850.45$(383.03) BH-11710  Brosina  Hoffman $48.8670$14.17 AA-10480  Andrew  Allen $25.5530.2$5.44 IM-15070  Irene  Maddox $407.9830.2$132.59 HP-14815  Harold  Pawlan $68.8150.8$(123.86) PK-19075  Pete  Kriz $665.8860$13.32 AG-10270  Alejandro Grove $55.5020$9.99 ZD-21925  Zuschuss  Donatelli $8.5620$2.48\begin{array}{llllrlclr}\text { Customer ID }&\text {First}&\text { Last }&\text {Sales }&\text {Quantity}&\text { Discount }&\text {Profit }\\\text { CG-12520 } & \text { Claire } & \text { Gute } & \$ 261.96 & 2 & 0 & \$ 41.91 \\\text { DV-13045 } & \text { Darrin } & \text { VanHuff } & \$ 14.62 & 2 & 0 & \$ 16.87 \\\text { SO-20335 } & \text { Sean } & \text { O'Donnell } & \$ 9557.58 & 5 & 0.45 & \$ (383.03) \\\text { BH-11710 } & \text { Brosina } & \text { Hoffman } & \$ 48.86 & 7 & 0 & \$ 14.17 \\\text { AA-10480 } & \text { Andrew } & \text { Allen } & \$ 25.55 & 3 & 0.2 & \$ 5.44 \\\text { IM-15070 } & \text { Irene } & \text { Maddox } & \$ 407.98 & 3 & 0.2 & \$ 132.59 \\\text { HP-14815 } & \text { Harold } & \text { Pawlan } & \$ 68.81 & 5 & 0.8 & \$(123.86) \\\text { PK-19075 } & \text { Pete } & \text { Kriz } & \$ 665.88 & 6 & 0 & \$ 13.32 \\\text { AG-10270 } & \text { Alejandro Grove } & \$ 55.50 & 2 & 0 & \$ 9.99 \\\text { ZD-21925 } & \text { Zuschuss } & \text { Donatelli } & \$ 8.56 & 2 & 0 & \$ 2.48\end{array} ? ?

(Multiple Choice)
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Data collected from several entities over a period of time (minutes, hours, days, etc.) are called

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Compute the geometric mean for the following data on growth factors of an investment for 10 years. 1.10, 0.50, 0.70, 1.21, 1.25, 1.12, 1.16, 1.11, 1.13, 1.22

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