front 1 School administrators collect data on students attending the school. Which of the following variables is quantitative? a) class( freshman, soph., jr, sr.) b) whether the student has taken the SAT c) whether the student is in honors courses d) Grade Point Average e) none of these | back 1 d) Grade Point Average Reason: Because it measure the individual, so GPA is the numeric value of the individual. |
front 2 the colors of book covers on a bookshelf | back 2 A) qualitative |
front 3 the number of calls received at a companyʹs help desk | back 3 A) quantitative |
front 4 the number of seats in a school auditorium | back 4 A) quantitative |
front 5 the numbers on the shirts of a boyʹs football team | back 5 A) qualitative |
front 6 the bank account numbers of the students in a class | back 6 A) qualitative |
front 7 The average age of 120 employees of a large company was found to be
37.4 years. Classify the value of 37.4 years of age. | back 7 c) The value of 34.7 years of age is a statistic. |
front 8 A college had 14 dorms each with 4 floors. A researcher numbered the
floors from 1 through 46 and randomly selected 5 floors. He
administered his research instrument to each resident of the five
selected dorm-floors. Identify the sampling technique. b) cluster sample c) stratified sample d) systematic sample | back 8 b) cluster sample |
front 9 Thirty-five math majors, 33 music majors and 45 history majors are
randomly selected from 251 math majors, | back 9 A) stratified |
front 10 Every fifth adult entering an airport is checked for extra security
screening. What sampling technique is used? | back 10 A) systematic |
front 11 A lobbyist for the oil industry assigns a number to each senator and
then uses a computer to randomly | back 11 A) simple random |
front 12 A statistics student interviews everyone in his apartment building to
determine who owns a cell phone. What | back 12 A) convenience |
front 13 The average age of 120 employees of a large company was found to be
37.4 years. Classify the group of 120 employees. | back 13 b) The group of 120 employees is a sample in this study. |
front 14 A marketing firm did a survey to determine how many people use a
product. Of the one hundred people contacted, 15 said they used the
product. What type of study is this? b) Experimental c) Neither | back 14 a) Observational |
front 15 A medical researcher obtains a sample of adults suffering from
diabetes. She randomly assigns 30 people to a | back 15 A) experiment |
front 16 A poll is conducted in which professional musicians are asked their
ages. | back 16 A) observational study |
front 17 A scientist was studying the effects of a new fertilizer on crop
yield. She randomly assigned half of the plots on | back 17 A) experiment |
front 18 A statistics student wishes to test the strength of various brands of paper towel. He chooses 5 brands and selects 6 towels from each brand. He numbers them 1-30. He randomly selects a towel and places it in an embroidery hoop. Exactly 10 ml of water and a large weight are placed in the center of the towel. The time it takes for the towel to break is recorded. In this case the explanatory variable is the a) amount of time it takes for the towel to break. | back 18 c) brand of paper towel |
front 19 The graph of a normal curve is given. Use the graph to identify the
value of μ and σ. b) μ = 18, σ= 137 c) μ = 137, σ = 18 d) μ = 6, σ = 137 | back 19 a) μ = 137, σ = 6 |
front 20 The graph of a distribution of data shows that the graph is skewed to
the right then the b) Mean = Median c) Mean > Median d) No conclusion can be made without inspecting the data first. | back 20 c) Mean > Median |
front 21 Last year, nine employees of an electronics company retired. Their
ages at retirement are listed below. Find the mean retirement
age. a) 58 years b) 58.9 years c) 57.6 years d) 58.2 years e) 62 | back 21 b) 58.9 years |
front 22 How do calculate the mean using the T-84 calculator? | back 22 By pressing 2ND then STAT, Select MATH OPTION , then write as the following. ({4.5,4.5,4.6}) then press ENTER |
front 23 The stem-and-leaf plot shows the results of a mathematics test for 30
students. What is the median score? b) 79 c) 87.5 d) 80.5 e) 86.5 | back 23 C ) 87.5 |
front 24 At one college, GPA’s are normally distributed with a mean of 2.9 and a standard deviation of 0.6. What percentage of students at the college have a GPA between 2.3 and 3.5? a) 68% b) 99.7% c) 95% d) 84.13% e) none of the | back 24 a) 68% |
front 25 A relative frequency histogram for the sale prices of homes sold in
one city during 2006 is shown below. b) right skewed c) left skewed d) uniform | back 25 b) right skewed |
front 26 The test scores for 15 students are listed below. Identify any potential outliers. a) 33 b) 33,43 c) 33, 99 d) there are no outliers | back 26 a) 33 |
front 27 You have collected some data. After calculating your measures of
central tendency, you have found the a) positively skewed b) negatively skewed c) symmetric | back 27 c) symmetric |
front 28 The term test scores of 15 students enrolled in a Introductory
Statistics class were recorded in ascending order as follow: | back 28 b) 10 |
front 29 The stem-and-leaf plot to the right summarizes the number of gold
medals earned by 40 countries in the Winter Olympics for
1924-1998. a) skewed to the left b) skewed to the right c) symmetric d) uniform e) not identifiable from the information given. | back 29 b) skewed to the right |
front 30 In a recent poll adults were asked to estimate the percentage of
children who live in poverty in the United States. The mean response
was 7% and the median was 12%. What does this suggest about the shape
of the distribution of responses. | back 30 c) The distribution is most likely skewed to the left. |
front 31 The boxplots to the right summarize two sets of data, A and B. Which
of the following must be true? a) I only b) III only c) I and II only d) II and III only e) I, II, and III | back 31 d) II and III only |
front 32 A study was designed to investigate the effects of two variables—(1)
a student’s level of mathematical anxiety and (2) teaching method—on a
student’s achievement in a math course. Students who had a low level
of math anxiety were taught using the traditional expository method.
These students obtained a mean of 270 with a standard deviation of 30
on a standardized test. Assuming a bell-shaped distribution, where
would approximately 95% of the students score? b) between 210 and 330 c) below 180 or above 360 d) below 210 or above 330 | back 32 d) below 210 or above 330 |
front 33 Which of the following is not a principle of design? b) comparison c) replication d) randomization e) All of these are principles of design. | back 33 b) comparison |
front 34 Twenty men and 20 women with migraine headaches were subjects in an
experiment to determine the effectiveness of a new pain medication.
Ten of the 20 men and 10 of the 20 women were chosen at random to
receive the new drug. The remaining 10 men and 10 women received a
placebo. The decrease in pain was measure for each subject. The design
of this experiment is | back 34 ) randomized block, blocked by gender |
front 35 In a certain southwestern city the air pollution index averages 62.5 during the year with a standard deviation of 18. Assuming that the empirical rule is appropriate, the index falls within what interval 95% of the time? A) (8.5, 116.5) B) (45.4, 79.6) C) (26.5, 98.5) D) (44.5, 80.5) E) Not enough info. | back 35 C) (26.5, 98.5) |
front 36 When a set of data has suspect outliers, which of the following are
preferred measures of central tendency and of variability? b) mean and variance c) mean and range e) median and interquartile range | back 36 e) median and interquartile range |
front 37 The test scores on the Chapter 7 mathematics test have a mean of 66 and a standard deviation of 13. Andrea scored 89 on the test. How many standard deviations from the mean is her score? a) 0.60 sd below the mean b) 1.77 sd below the mean c) 1.77 sd above the mean d) 0.60 sd above the mean | back 37 c) 1.77 sd above the mean |
front 38 _________ 31) Use the box-and-whisker plot below to determine which
is accurate | back 38 d) One half of the cholesterol levels are between 180 and 211 |
front 39 In statistics out of 100, marks of 21 students in final exams are as 90, 95, 95, 94, 90, 85, 84, 83, 85, 81, 92, 93, 82, 78, 79, 81, 80, 82, 85, 76, 85 then mode of data is A) 85 | back 39 A) 85 |