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Full Semester 2 Review

Total questions: 140

Worksheet time: 7hrs 7mins

Name
Class
Date
1.

Which of the following best describes a Type I error?

a)

The null is true, but we mistakenly reject it.

b)

The null is false and we reject it.

c)

The null is false, but we fail to reject it.

d)

The null is true but we fail to reject it.

e)

The null is true, and we fail to reject it.

2.
To test a claim about a mean, when the population standard deviation is unknown we use:
a)
z procedures
b)
Pythagorean Theorem
c)
t procedures
d)
np > 10 and n(1-p) > 10
3.
When p-value is greater than alpha we:
a)
Accept Ho
b)
Accept Ha
c)
Fail to reject Ho
d)
Reject Ho
4.
Margin of error equals:
a)
Critical Value ∗ standard Error
b)
z*
c)
1.96
d)
Standard Error
5.

Which of the following best describes a type II error?

a)

The null is true, but we mistakenly reject it.

b)

The null is false and we reject it.

c)

The null is false, but we fail to reject it.

d)

The null is true but we fail to reject it.

e)

Te null is false, and we reject it.

6.
What does it mean when a test is statistically significant?
a)
it has reached alpha level status
b)
the test statistic had a P-value higher than the alpha level
c)
the test statistic had a P-value lower than the alpha level
d)
it is important in practical terms
7.
How can you reduce both Type I and Type II errors?
a)
it can't be reduced
b)
redo the tests
c)
increase the sample size
d)
tamper with the data
8.

For a class project, a student in a statistics class surveys the monthly rent for 32 unfurnished one-bedroom apartments in Boston and finds the mean monthly rent to be $1400 with a standard deviation of $220.

Find the margin of error for the sample mean. (assuming 95% confidence) Round to the nearest hundredth

a)

$77.78

b)

$4.31

c)

$188.78

d)

$494.97

9.

For a class project, a student in a statistics class surveys the monthly rent for 32 unfurnished one-bedroom apartments in Boston and finds the mean monthly rent to be $1400 with a standard deviation of $220.

Find the 95% confidence interval for the population mean Round to the nearest hundredth

a)

[1322.22, 1477.78]

b)

[1395.69, 1404.31]

c)

[1211.22, 1588.78]

d)

[905.03, 1894.97]

10.

A random sample of 45 life insurance policy holders showed that the average premiums paid on their life insurance policies was $340 per year with a standard deviation of $62. Construct a 95% confidence interval for the population mean. Round to the nearest hundredth

a)

[321.52, 358.48]

b)

[238.63, 441.37]

c)

[253.64, 426.36]

d)

[328.57, 351.43]

11.

Complete the following statement about the change in size.

If you increase the size of your sample, the ME will . . . .

a)

increase

b)

decrease

c)

stay the same

12.

Complete the following statement about the change in size.

If your sample has a larger mean, the ME will . . . .

a)

increase

b)

decrease

c)

stay the same

13.

Complete the following statement about the change in size.

If your sample has a larger standard deviation, the ME will . . . .

a)

increase

b)

decrease

c)

stay the same

14.

What does a 95% confidence level mean in the context of constructing a confidence interval?

a)

There is a 95% chance the sample data is correct.

b)

95% of the sample data lies within the interval.

c)

We are 95% confident that the interval (in context) contains the population parameter.

d)

We are 95% confident that the sample parameter estimates the population statistic.

15.

What is the effect of increasing the confidence level on the width of the confidence interval?

a)

It decreases the width of the confidence interval.

b)

It increases the width of the confidence interval.

c)

It has no effect on the width of the confidence interval.

d)

It first increases then decreases the width of the confidence interval.

16.

How does decreasing the standard deviation of the sample data affect the margin of error in a confidence interval?

a)

It increases the margin of error.

b)

It decreases the margin of error.

c)

It has no effect on the margin of error.

d)

It first decreases then increases the margin of error.

17.

For a 99% confidence interval, which of the following zz^* values is most appropriate?

a)

1.64

b)

1.96

c)

2.33

d)

2.58

18.

A Census Bureau report on the income of Americans says that with 90% confidence the mean income of all US households in a recent year was $57,005 with a margin of error of $742. This means that

a)

90% of all households had incomes in the range $57,005 + $742

b)

we can be sure that the median income for all households in the country lies in the range $57,005 + $742

c)

90% of the households in the sample interviewed by the Census Bureau had incomes in the range $57,005 + $742

d)

the Census Bureau got the result $57,005 + $742 using a method that will cover the true median income 90% of the time when used repeatedly

e)

90% of all possible samples of this same size would result in a sample median that falls within $742 of $57,005

19.

You want to compute a 90% confidence interval for the mean of a population with unknown population standard deviation. The sample size is 30. The value of t* you would use for this interval is

a)

1.645

b)

1.699

c)

1.697

d)

1.96

e)

2.045

20.

The weights (in pounds) of three adult males are 160, 215, and 195. The standard error of the mean of these three weights is

a)

190

b)

27.84

c)

22.73

d)

16.07

e)

13.13

21.

A quality control inspector will measure the salt content (in milligrams) in a random sample of bags of potato chips from an hour of production. Which of the following would result in the smallest margin of error in estimating the mean salt content σ ?

a)

90% confidence; n = 25 

b)

90% confidence; n = 50 

c)

95% confidence; n =25 

d)

95% confidence; n =50 

e)

n=100 at any confidence level 

22.

One reason for using a t distribution instead of the standard Normal curve to find critical values when calculating a level C confidence interval for a population mean is that

a)

z can be used only for large samples

b)

z requires that you know the population standard deviation

σ\sigma

c)

z requires that you can regard your data as an SRS from the population

d)

z requires that the sample size is at most

e)

a z critical value will lead to a wider interval than a t critical value.

23.
Suppose that $51,759 was the median income for all households in 2012. Does the interval ($51,484, $52,394) provide convincing evidence that the median household income increased in 2013? 
a)
Yes
b)
No
24.
What is the format for interpreting a confidence interval? 
a)
The interval from ___ to ___ captures the true mean in context.
b)
C% of samples of the same size taken from the same population will capture the parameter in question
c)
There is convincing evidence that C% gives the interval (___, ___) capturing the parameter in question.
d)
We are C% confident that the interval from ___ to ___ captures the [parameter in context].
25.
What is the critical value z* for a 99% confidence interval? 
a)
-2.58
b)
1.96
c)
-1.64
d)
2.58
26.
Construct a 90% confidence interval of a random sample size of 19 cows with a mean of 155.526 and a standard deviation of 19.993. 
a)
(146.54, 164.52)
b)
(147.57, 163.48)
c)
(147.59, 163.46)
d)
(143.69, 167.36)
27.

A teacher is interested in performing a hypothesis test to compare the mean math score of the girls and the mean math score of the boys. She randomly selects 10 girls from the class and then randomly selects 10 boys. She arranges the girls' names alphabetically and uses this list to assign each girl a number between 1 and 10. She does the same thing for the boys.

a)

1-sample t-test. The teacher should compare the sample mean for the girls against the population mean for the boys.

b)

Paired t-test. Since the boys and girls are in the same class, and are hence dependent samples, they can be linked.

c)

Either two-sample or paired t-test will work.

d)

Two-sample t-test. There is no natural pairing between the two populations.

e)

Paired t-test. Since there are 10 boys and 10 girls, we can link the two samples.

28.

A high school coach uses a new technique in training middle distance runners. He records the times for 4 different athletes to run 800 meters before and after this training. A 90% confidence interval for the difference of the means before and after the training, μB - μA, was determined to be (2.6, 4.8).

a)

We know that 90% of all random samples done on runners at this high school will show that the mean time difference before and after the training is between 2.6 and 4.8 seconds.

b)

There is a 90% probability that a randomly selected middle distance runner at this high school will have a time for the 800-meter run that is between 2.6 and 4.8 seconds shorter after the training than before the training.

c)

Based on this sample, with 90% confidence, the average time for the 800-meter run for middle distance runners at this high school is between 2.6 and 4.8 seconds shorter after the new training.

d)

We know that 90% of the middle distance runners shortened their times between 2.6 and 4.8 seconds after the training.

e)

Based on this sample, with 90% confidence, the average time for the 800-meter run for middle distance runners at this high school is between 2.6 and 4.8 seconds longer after the new training.

29.

Five students took a math test before and after tutoring. Their scores were as follows. Do the data suggest that there is a difference in the math scores? Perform a paired t-test at the 5% significance level.

a)

No, the data does not provide sufficient evidence to conclude that the tutoring has an effect on the math scores.

b)

Yes, the data does provide sufficient evidence to conclude that the tutoring has an effect on the math scores.

30.

What is the alternative hypothesis ( HaH_a ) in hypothesis testing?

a)

The hypothesis that there is no significant effect or difference

b)

The hypothesis that there is a significant effect or difference

c)

The hypothesis that the sample mean is equal to the population mean

d)

The hypothesis that the sample mean is greater than the population mean only

31.

What role does the significance level play in hypothesis testing?

a)

It determines the sample size needed for the test

b)

It is the threshold for deciding whether to reject the null hypothesis

c)

It calculates the test statistic

d)

It increases the accuracy of the test

32.

Choose the statistical question from the options below.

a)

What is the speed of light?

b)

How many pages does the longest book in your library have?

c)

What is the average amount of time students spend on social media each day?

d)

Who was the first person to climb Mount Everest?

33.

ANOVA testing is used for ...

a)

Test for one mean

b)

Test for two means

c)

Test for three or more means

d)

Test for independence between two variables

34.

A large sample F-ratio (F test statistic) is likely to lead us to ____ in an ANOVA test.

a)

reject Ho

b)

not reject Ho

c)

reject Ha

d)

not reject Ha

35.

Identify the appropriate statistical test to see if there is a difference in the mean salaries.

a)

t-test for one mean

b)

t-test for two means

c)

chi-square test of independence of two variables

d)

F-test for an ANOVA

36.

Formulate the alternative hypothesis.

a)


μ1 & μ2\mu_1\ \&\ \mu_2 are not the same

b)

μ2 & μ3\mu_2\ \&\ \mu_3 are not the same

c)

μ1  μ2  μ3\mu_1\ \ne\ \mu_2\ \ne\ \mu_3

d)

At least one mean is different

37.

Compute the F-ratio (test statistic) when MSB = 391.2 and MSW = 174.1714

a)

391.2

b)

3.4668

c)

2.246

d)

0.1306

38.

Compute the F critical value for α\alpha  =1%, N = 24 and k = 3

a)

2.246

b)

4.718

c)

5.781

d)

2.575

39.

The correct decision is ...

a)

reject Ho

b)

fail to reject Ho

c)

reject H1

d)

fail to reject H1

40.

The correct conclusion is ...

a)

There are significant differences in mean salaries among the 3 majors.

b)

There are no significant differences in mean salaries among the 3 majors.

c)

We need to do a chi-square test to find the differences.

d)

We need to do a Bonferroni test to find the differences.

41.

The dfB = 4 and dfW = 20. What would be the total N for an ANOVA?

a)

19

b)

20

c)

24

d)

25

42.

The following are assumptions for ANOVA except:

a)

Variance must be homogenous

b)

There should be 4 or more independent groups

c)

Data must be normally distributed

d)

Randomly selected

43.

To determine whether the test statistic of ANOVA is statistically significant, it can be compared to a critical value. What two pieces of information are needed to determine the critical value?

a)

sample size, number of groups

b)

mean, sample standard deviation

c)

expected frequency, obtained frequency

d)

MSTR (Mean Square Treatment), MSE

44.

The ANOVA procedure is a statistical approach for determining whether or not

a)

The means of two or more samples are equal

b)

the means of more than two samples are equal

c)

the means of two or more populations are equal

d)

the means of two samples are equal

45.

ANOVA tests use which of the following distributions?

a)

F

b)

t

c)

Z

d)

Chi-square

46.

The one-way ANOVA is used to test statistical hypotheses concerning which of the following?

a)

Means

b)

Proportions

c)

Variances

d)

Standard deviations

47.

Which of the following is NOT an assumption for the ANOVA test?

a)

Populations are normally, or approximately normally, distributed

b)

Samples are dependent

c)

Samples are random

d)

Population variances must be equal

48.

A student tests the reaction times of the same 20 students before or after drinking coffee. How should she analyse the data to see if coffee has had an effect?

a)

Use a paired T-test

b)

Use an independent T-test

c)

Use an ANOVA

d)

Draw a scatter graph and look for correlation

49.

A student wants to test whether 3 activities (treadmill, cross trainer or rowing machine) have significantly different effects on the heart rate. How should they test the data?

a)

Use a paired T-test

b)

Use an independent T-test

c)

Use an ANOVA

d)

Draw a scatter graph and look for correlation

50.

A student wants to test whether cats are more intelligent than dogs. How should he analyse his data?

a)

Use a paired T-test

b)

Use an independent T-test

c)

Use an ANOVA

d)

Draw a scatter graph and look for correlation

51.

A student wants to know if the water lost by plants in transpiration is significantly different in 4 different environmental conditions. 20 plants were left in each of the 4 conditions and the water loss measured after 2 days. How should this data be analysed?

a)

Use a paired T-test

b)

Use an independent T-test

c)

Use an ANOVA

d)

Draw a scatter graph and look for correlation

52.

A T-test is used to test for a difference in weight between mice fed on 2 different diets. The p-value calculated is 0.3, this means that:

a)

The null hypothesis should fail to be rejected as p is greater than 0.05 : there is no significant difference between groups,

b)

The null hypothesis should be rejected as p is greater than 0.05 : there is a significant difference between groups

c)

There is a clear correlation between the diet and the size

d)

The alternative hypothesis should be accepted as p is less than 5%

53.

A T-test was used to test for a difference in blood pressure before and after drinking chicha morada. The p-value calculated is 0.01, this means that:

a)

The null hypothesis should be accepted as p is greater than 0.05 : there is no significant difference between groups,

b)

The null hypothesis should be rejected as p is less than 0.05 : there is a significant difference between groups

c)

There is a clear correlation between the diet and the size

d)

The alternative hypothesis should be rejected as p is less than 5%

54.

A T-test was performed on some data. The p-value was 0.5 . The investigators should:

a)

Fail to reject the null hypothesis

b)

Reject the null hypothesis

c)

Not enough information to say

55.

The experiment is testing power differences between male and female. Do you think this will be a one-tailed or a two-tailed test?

a)

One-tailed

b)

Two-tailed

56.

What are the degrees of for this set of data freedom?

(a)  

57.

What would be the degrees of freedom for this independent t test?

(a)  

58.

Which of the following sets of hypotheses can be used to test the following: Is

there a difference in the average time spent practicing for NBA and MLB

players?

a)

Ho: μdiff = 0 and Ha: μdiff ≠ 0

b)

Ho: μdiff ≠ 0 and Ha: μdiff = 0

c)

Ho: μNBA = μMLB and Ha: μNBA ≠μMLB

d)

Ho: μNBA ≠μMLB and Ha: μNBA = μMLB

59.
What percentage of the days that it rained, did they forecast no rain?
a)
About 20%
b)
About 18%
c)
About 14%
d)
About 12%
60.
What percentage of SUV's are driven by women?
a)
56.25%
b)
75%
c)
83.25%
d)
86.5%
61.

What is the percentage of people that purchased no food?

a)
10%
b)
60%
c)
15%
d)
30%
62.
The table shows the different types of engineers and the subject they liked most.  What percentage of people surveyed were chemical engineers who preferred math?
a)
16.5%
b)
33.1%
c)
17.6%
d)
15.5%
63.

What would you divide to find the relative frequencies by row? (Select all that apply.)

a)

55/118

b)

55/143

c)

88/103

d)

88/143

64.
What is the percentage of students that are between the ages 10 - 13 and eat breakfast?
a)
About 33%
b)
About 50%
c)
About 40%
d)
About 44%
65.

Which of the following is represented by the histogram?

a)

Of the 20 riders represented in the graph, over 50% are 30 years of age or older.

b)

One fourth of the riders represented in the graph are younger than 40 years old.

c)

Half the riders represented in the graph are between the ages 10-29.

d)

Six percent of the riders represented in the graph are between the ages 10 and 19.

66.
Neal is going to buy an automobile and needs to spends less than $35,000 in order to afford the monthly payment. Looking at the histogram, how many automobiles does Neal have to choose from?
a)
105
b)
35
c)
20
d)
125
67.
What percent of people who bought no food purchased water?
a)
14.3%
b)
33.3%
c)
5%
d)
41.1%
68.

True or False? Over 50% of the students watch between 5 and 14 hours of television on the weekend?

a)

TRUE

b)

FALSE

69.

Are Democrats and Republicans equally likely to vote?

a)

Paired T Test

b)

Independent T Test

c)

ANOVA

d)

One Sample T Test

70.

Is the average cost of a European vacation less than $8,000?

a)

Independent T Test

b)

Paired T Test

c)

ANOVA

d)

One Sample T Test

71.

Is the starting salary of computer science, engineering, and science

majors the same after graduation?

a)

Independent T Test

b)

Paired T Test

c)

ANOVA

d)

Chi Square Goodness of Fit

72.

Do peaches weigh more than 40g on average?

a)

Independent T Test

b)

Paired T Test

c)

ANOVA

d)

One Sample T Test

73.

Does a person’s IQ score change after going through college?

a)

Independent T Test

b)

Paired T Test

c)

ANOVA

d)

One Sample T Test

74.

Does blood pressure increase after going through a haunted house?

a)

Independent T Test

b)

Paired T Test

c)

ANOVA

d)

One Sample T Test

75.

How many degrees of freedom will be present?

a)

4

b)

5

c)

6

d)

7

76.
The bigger the chi square statistic, the ________ the p value.
a)
bigger
b)
smaller
77.
What is the expected value for all cells, if we assume that this is a fair six sided die?
a)
96
b)
16
c)
8
d)
1/6
78.
What statistical model does this graph illustrate?
a)
normal model
b)
t model
c)
chi square model
79.
The table shows the number or babies born on each day of the week.  Is there evidence that births are more likely on specific days of the week?
a)
yes, the p value is greater than .05
b)
no evidence, the p value is less than .05
c)
yes, the p value is less than .05
d)
no evidence, the p value is greater than .05
80.
What must be true about the expected values in a chi square test?
a)
greater than or equal to 2
b)
greater than or equal to 5
c)
greater than or equal to 10
d)
greater than or equal to 30
81.
In a chi square goodness of fit test, you must have
a)
counts for two categorical variables
b)
proportions for one categorical variable
c)
counts for one categorical variable
d)
proportions for two categorical variables
82.
A chi-square test is used to test whether a 0 to 9 spinner is "fair" (that is, the outcomes are all equally likely).  The spinner is spun 100 times, and the results are recorded.  The degrees of freedom for the test will be
a)
8
b)
9
c)
10
d)
99
83.

The shape of the Chi-Square distribution is ___.

a)

Left Skewed

b)

Right Skewed

c)

Unimodal & Symmetric

d)

Bimodal & Symmetric

84.

How do you find degrees of freedom for a chi-square goodness of fit test?

a)

one less than the sample size

b)

one less than the population

c)

total number divided 2

d)

total number times 2

85.

Aw, nuts! A company claims that each batch of its deluxe mixed nuts contains 52% cashews, 27% almonds, 13% macadamia nuts, and 8% brazil nuts. To test this claim, a quality-control inspector takes a random sample of 150 nuts from the latest batch. The one-way table below displays the sample data. What is the appropriate null hypothesis

a)

U1-U2=U3=U4

b)

Mixed nut proportions are proportioned the same as they claim

c)

At least one of the four types in the population is different than expect

d)

the observed counts are equally distributed

86.

Python eggs How is the hatching of water python eggs influenced by the temperature of the snake’s nest? Researchers randomly assigned newly laid eggs to one of three water temperatures: hot, neutral, or cold. Hot duplicates the extra warmth provided by the mother python, and cold duplicates the absence of the mother. Here are the data on the number of eggs that hatched and didn’t hatch.

If the p-value is .08 and you use .05 as your alpha, what is your conclusion

a)

Fail to reject: We do not have sufficient evidence that distribution of hatched is different for water temperature options

b)

Reject: We do not have sufficient evidence that distribution of hatched is different for water temperature options

c)

Fail to reject: We do have sufficient evidence that distribution of hatched is different for water temperature options

87.
The manager of a high school cafeteria is planning to offer several new types of food for student lunches in the following school year.  She wants to know if each type of food will be equally popular so she can start ordering supplies making other plans.  To find out, she selects a random sample of 100 students and asks them, "Which type of food do you prefer: Asian food, Mexican food, pizza, or hamburgers?"  Here are the data in the table provided.  The P-value for a chi-square test for goodness of fit is 0.0129.  Which is the following is the most appropriate conclusion?
a)
Because 0.0129 is less than α = 0.05, reject H0.  There is convincing evidence that the food choices are equally popular.
b)
Because 0.0129 is less than α = 0.05, reject H0.  There is not convincing evidence that the food choices are equally popular.
c)
Because 0.0129 is less than α = 0.05, reject H0.  There is convincing evidence that the food choices are not equally popular.
d)
Because 0.0129 is less than α = 0.05, fail to reject H0.  There is convincing evidence that the food choices are equally popular.
88.
Which of the following is false?
a)
A chi-squared distribution with k degrees of freedom is more right-skewed than a chi-square distribution with k+1 degrees of freedom.
b)
A chi-square distribution never takes negative values.
c)
The degrees of freedom for chi-square test is determined by sample size.
d)
The area under a chi-square density curve is always equal to 1.
89.

If a chi-squared number is 5.29 with a df of 6, what is the p-value?

a)

.38

b)

.49

c)

.51

90.

What percent of students are satisfied with student government?

a)

56%

b)

62%

c)

25%

d)

21%

91.

P(Plane | France)

a)

0.25

b)

0.3

c)

0.17

d)

0.08

92.
This table displays counts and percentages of individuals falling into named categories on two or more variables
a)
Frequency table
b)
Relative Frequency table
c)
Contingency table
d)
Data table
93.
In a contingency table, the distribution of either variable alone
a)
Marginal distribution
b)
Conditional distribution
c)
Independent distribution
d)
Frequency distribution
94.
If the conditional distribution of one variable is the same for each category of the other
a)
Association
b)
Independence
c)
Dependence
d)
Correlation
95.
A display with bars used for quantitative data that shows frequency for each bin
a)
Histogram
b)
Bar Chart
c)
Pie Chart
d)
Segmented Bar Chart
96.
A distribution that is roughly flat
a)
Symmetric
b)
Uniform
c)
Multimodal
d)
Skewed
97.
A distribution where each side is a mirror image of the other and is roughly bell-shaped
a)
Uniform
b)
Skewed
c)
Asymmetric
d)
Symmetric
98.
The parts of a skewed distribution that trail off either on the left or right side
a)
Ends
b)
Tails
c)
Gaps
d)
Mode
99.
If the distribution is skewed, we report
a)
Mean and Standard Deviation
b)
Median and Standard Deviation
c)
Median and IQR
d)
Mean and IQR
100.

In a 10x7 contingency table, what are the degrees of freedom?

a)

70

b)

69

c)

54

d)

45

101.

Find the marginal distribution of the Military dependent status .

a)

≈ 49%

b)

≈ 3%

c)

≈ 96%

d)

≈ 51%

102.
What does r2 stand for?
a)
correlation coefficient
b)
coefficient of determination
c)
slope of the line of best fit (LOBF) for a sample
d)
slope of the line of best fit (LOBF) for a population
103.
Find the degrees of freedom.
a)
4
b)
5
c)
6
d)
7
104.
What must be true about the expected values in a chi square test?
a)
greater than or equal to 2
b)
greater than or equal to 5
c)
greater than or equal to 10
d)
greater than or equal to 30
105.
Which test would you use to see if gender is a factor choosing a person’s favorite fruit?  900 college students were surveyed and their favorite fruit recorded.
a)
Chi-square Goodness of Fit Test
b)
Chi-Square Test for Homogeneity
c)
Chi-Square Test for Independence/Association
d)
Not a Chi-square test
106.
What are the expected counts of a female who likes Pepsi?
a)
10.5
b)
11
c)
14.5
d)
6.3
107.

A random sample of traffic tickets given to motorists in a large city is examined.  The tickets are classified according to the race of the driver.  The results are summarized in the table provided.  Assuming H0 is true, the expected number of Hispanic drivers who would receive a ticket is.....

(Hint: use expected number = np)

a)
10.36
b)
11
c)
11.84
d)
12
108.
Is nationality related to favorite drink?  300 people were observed.
a)
Chi-square Goodness of Fit Test
b)
Chi-Square Test for Homogeneity
c)
Chi-Square Test for Independence/Association
d)
Not a Chi-square test
109.
A chi-square test is used to test whether a 0 to 9 spinner is "fair" (that is, the outcomes are all equally likely).  The spinner is spun 100 times, and the results are recorded.  The expected counts for spinning a 5 will be
a)
5
b)
10
c)
11.1
d)
20
110.
What is the null hypothesis?
a)
Injury type is independent of position played
b)
Injury type is dependent on the position played independent
111.

What is the

χ2 calculated value for the following situation.

a)

6.65

b)

6.66

c)

0.00991

d)

1

112.

If we are testing at a 5% significance level and our p-value is 0.00453, what is the conclusion?

a)

Accept Ho

b)

Reject Ho

c)

We need to know chi-squared

d)

You cannot do this problem without a calculator

113.

Find the chi-squared calculated value for the table.

a)

0.486170447

b)

1.442392006

c)

1.45

d)

2

114.

Given that a student is male, what is the probability that maths is their favorite?

a)

0.491

b)

0.225

c)

0.443

d)

.508

115.

For a p-value from the calculator of 1.32355E-3 what would the conclusion be if testing at 10% significance level?

a)

Accept Ho

b)

Reject H1

c)

Reject Ho

d)

Need to know the chi-squared number

116.

All current-carrying wires produce electromagnetic (EM) radiation, including the electrical wiring running into, through, and out of our homes. High-frequency EM radiation is thought to be a cause of cancer. The lower frequencies associated with household current are generally assumed to be harmless. To investigate the relationship between current configuration and type of cancer, researchers visited the addresses of a random sample of children who had died of some form of cancer (leukemia, lymphoma, or some other type) and classified the wiring configuration outside the dwelling as either a high-current configuration (HCC) or a low-current configuration (LCC). Computer software was used to analyze the data. 

The χ2\chi^2  statistic is equal to;

(give your answer to 3 decimal places

(a)  

117.

What percent of the respondents are juniors?

a)

28%

b)

18%

c)

25%

d)

94%

118.

What percent of the respondents are satisfied and juniors?

a)

62%

b)

28%

c)

68%

d)

17%

119.

What percent of the participants were given a placebo?

a)

56%

b)

44%

c)

60%

d)

40%

120.

What percent of participants had the headache go away in 45 minutes?

a)

75%

b)

25%

c)

62%

d)

40%

121.

What percent of the respondents were given the placebo and had their headache go away in 45 minutes?

a)

75%

b)

22%

c)

40%

d)

62%

122.
Which of the following lines represents the line of best fit for the scatter plot?
a)
A
b)
B
c)
C
d)
D
123.

A difference between an actual y-value and a predicted

y-value

a)

Interpolation

b)

Extrapolation

c)

Correlations Coefficient

d)

Residual

124.

Is r = -0.87 strong, moderate, or weak?

a)

strong

b)

moderate

c)

weak

125.

Write the linear regression equation for the following data points. Round to the nearest tenth.

a)

y=0.27x+3.93y=-0.27x+3.93

b)

y=3.93x+0.27y=3.93x+-0.27

c)

y=1.25x+3.75y=1.25x+3.75

d)

y=0.27x+3.94y=0.27x+3.94

126.
What is a best-fit line used for?
a)
To make predictions
b)
To make the graph look pretty
c)
To connect the points
d)
To make it look like you know what you are doing
127.
What letter do we use to represent correlation coefficient?
a)
c
b)
r
c)
p
d)
h
128.

If x is temperature and y is coffee sales, use the following formula to determine the coffee sales on a 34° day.

y = -60x+6443

a)

$4403

b)

$4673

c)

$8483

d)

$6443

129.

A restaurant sells pizza for the prices in the data table. Calculate the linear regression equation of the data.

a)

y = 1.5x + 12

b)

y = 12x + 1.5

c)

y = 0.67x - 8

d)

y = -8x + 0.67

130.
Shown is a residual plot. Would a linear regression model of the data be most appropriate?
a)
YES
b)
NO
131.
Shown is a residual plot. Would a linear regression model of the data be most appropriate?
a)
YES
b)
NO
132.
The Coefficient of Determination is 
a)
r squared
b)
c)
r times the standard deviation of y over the standard deviation of x
d)
a + bx
133.
Which is TRUE?
I.  Random scatter in the residuals indicates a linear model.
II.  If two variables are very strongly associated, then the correlation between them will be near 1 or -1.
III.  Changing the units of measurement for x or y changes the correlation coefficient.
a)
I only
b)
II only
c)
I and II only
d)
I, II and III
134.

Interpret the slope of the Predicted line.

a)
Income increases by 31.45 with each additional 2 hours worked.
b)
Income increases by 31.45
c)
As hours increases by one, income will increase by 31.45.
d)
As hours increases by one, income will decrease by 242.3.
135.
Suppose a straight line is fit to data having response variable y and explanatory variable x.  Predicting values of y for values of x outside the range of the observed data is called...
a)
extrapolation
b)
causation
c)
correlation
d)
interpolation
136.
A person travels by car.  They record their miles driven in a data table.  Calculate the linear regression equation of this data.
a)
y = 61.93x - 1.79
b)
y = -1.79x + 61.93
c)
y = 0.016x + 0.03
d)
y = 0.03x + 0.016
137.

The linear model used to predict the distance traveled (in miles) given the time driven (in hours) is

d=1.79+61.93hd=-1.79+61.93h . Which of the following is the correct interpretation of the slope?

a)

We predict that for every mile driven, 61.93 hours has passed

b)

We predict that for every mile driven, 1.79 hours has passed

c)

We predict that for every hour driven, 1.79 miles is covered

d)

We predict that for every hour driven, 61.93 miles is covered

138.

What statistical test is appropriate for comparing the means of two independent groups?

a)

Paired T-test

b)

ANOVA

c)

Independent T-test

d)

Chi-square test

139.

Which of the following is a correct interpretation of a 95% confidence interval for a population mean?

a)

95% of the population mean falls within this interval.

b)

We are 95% confident that the sample mean falls within this interval.

c)

We are 95% confident that the population mean falls within this interval.

d)

95% of the sample means will fall within this interval.

140.

When conducting a hypothesis test, if the p-value is less than the significance level (alpha), what is the correct decision?

a)

Fail to reject the null hypothesis.

b)

Reject the null hypothesis.

c)

Increase the sample size.

d)

There is not enough information to make a decision.