Question 1 (3 points)
Question 1 Unsaved
The standard normal distribution has a mean of a standard deviation respectively equal to
Question 1 options:
1 and 1
0 and 0
1 and 0
0 and 1
Question 2 (3 points)
Question 2 Unsaved
Given that Z is a standard normal variable, the value z for which P(Z https://go.view.usg.edu/content/enforced/957057-WMBA6040-Quant-Summer2015-Boakye-C50/RspQ-Test%202%20S10/eq_95bb94.gif?_&d2lSessionVal=K3TBq0RUJan36zkho6R7bo8t1 z) = 0.2580 is
Question 2 options:
0.242
-0.65
0.70
0.758
Question 3 (3 points)
Question 3 Unsaved
The result of tossing a coin once will be either head or tail. Let A and B be the events of observing head and tail, respectively. The events A and B are:
Question 3 options:
conditional
mutually exclusive
unilateral
independent
Question 4 (3 points)
Question 4 Unsaved
Which of the following statements are true?
Question 4 options:
Probabilities must be nonnegative.
Probabilities can either be positive or negative.
Probabilities can be any positive value.
Probabilities must be negative.
Question 5 (3 points)
Question 5 Unsaved
If P(A) = P(A|B), then events A and B are said to be
Question 5 options:
mutually exclusive
complementary
independent
exhaustive
Question 6 (3 points)
Question 6 Unsaved
The joint probabilities shown in a table with two rows, A1and A2 and two columns, B1 and B2, are as follows: P(A1 and B1) = .10, P(A1 and B2) = .30, P(A2 and B1) = .05, and P(A2 and B2) = .55. Then P(A1|B1), calculated up to two decimals, is
Question 6 options:
.65
.67
.33
.35
Question 7 (3 points)
Question 7 Unsaved
There are two types of random variables, they are
Question 7 options:
discrete and continuous
exhaustive and mutually exclusive
complementary and cumulative
real and unreal
Question 8 (3 points)
Question 8 Unsaved
If A and B are any two events with P(A) = .8 and P(B|https://go.view.usg.edu/content/enforced/957057-WMBA6040-Quant-Summer2015-Boakye-C50/RspQ-Test%202%20S10/eq_95b869.gif?_&d2lSessionVal=K3TBq0RUJan36zkho6R7bo8t1) = .7, then P(https://go.view.usg.edu/content/enforced/957057-WMBA6040-Quant-Summer2015-Boakye-C50/RspQ-Test%202%20S10/eq_95b87b.gif?_&d2lSessionVal=K3TBq0RUJan36zkho6R7bo8t1and B) is
Question 8 options:
.56
.14
.24
None of the above
Question 9 (3 points)
Question 9 Unsaved
Which of the following best describes the concept of marginal probability?
Question 9 options:
It is a measure of the likelihood that a particular event will occur, regardless of whether another event occurs.
It is a measure of the likelihood that a particular event will occur, given that another event has already occurred.
It is a measure of the likelihood of the simultaneous occurrence of two or more events.
None of the above.
Question 10 (3 points)
Question 10 Unsaved
We assume that the outcomes of successive trials in a binomial experiment are:
Question 10 options:
identical from trial to trial
probabilistically independent
probabilistically dependent
random number between 0 and 1
Question 11 (3 points)
Question 11 Unsaved
The mean of a binomial distribution with parameters n and p is given by:
Question 11 options:
np
n - p
n + p
n/p
Question 12 (3 points)
Question 12 Unsaved
The mean https://go.view.usg.edu/content/enforced/957057-WMBA6040-Quant-Summer2015-Boakye-C50/RspQ-Test%202%20S10/eq_95b9de.gif?_&d2lSessionVal=K3TBq0RUJan36zkho6R7bo8t1of a probability distribution is a:
Question 12 options:
measure of skewness of the distribution
measure of variability of the distribution
measure of relative likelihood
measure of central location
Question 13 (3 points)
Question 13 Unsaved
If the value of the standard normal random variable Z is positive, then the original score is where in relationship to the mean?
Question 13 options:
equal to the mean
to the left of the mean
to the right of the mean
None of the above
Question 14 (3 points)
Question 14 Unsaved
The standard deviation https://go.view.usg.edu/content/enforced/957057-WMBA6040-Quant-Summer2015-Boakye-C50/RspQ-Test%202%20S10/eq_95ba31.gif?_&d2lSessionVal=K3TBq0RUJan36zkho6R7bo8t1of a probability distribution must be:
Question 14 options:
a nonnegative number
a negative number
a number between 0 and 1
All of the above
None of the above
Question 15 (5 points)
Question 15 Unsaved
Consider a random variable X with the following probability distribution: P(X=0) = 0.25, P(X=1) = 0.35, P(X=2) = 0.15, P(X=3) = 0.10, and P(X=4) = 0.15. Find the mean and standard deviation of X.
Question 15 options:
Spell check
Question 16 (3 points)
Question 16 Unsaved
Consider a random variable X with the following probability distribution: P(X=0) = 0.08, P(X=1) = 0.22, P(X=2) = 0.25, P(X=3) = 0.25, P(X=4) = 0.15, P(X=5) = 0.05 Find P(2<X<4)
Question 16 options:
Spell check
Question 17 (3 points)
Question 17 Unsaved
Suppose that 20% of the students of Big Rapids High School play sports. Moreover, assume that 55% of all students are female, and 15% of all female students play sports. https://go.view.usg.edu/content/enforced/957057-WMBA6040-Quant-Summer2015-Boakye-C50/RspQ-Test%202%20S10/quiz4sa_questionsbap-img-12.gif?_&d2lSessionVal=K3TBq0RUJan36zkho6R7bo8t1 If we choose a student at random from this school, what is the probability that this student is a female who does not play sports?
Question 17 options:
Spell check
Question 18 (4 points)
Question 18 Unsaved
Scores on a mathematics examination appear to follow a normal distribution with mean of 65 and standard deviation of 15. The instructor wishes to give a grade of “C” to students scoring between the 60th and 70th percentiles on the exam. For what range of scores should a “C” grade be given?
Question 18 options:
Spell check
Question 19 (4 points)
Question 19 Unsaved
The service manager for a new appliances store reviewed sales records of the past 20 sales of new microwaves to determine the number of warranty repairs he will be called on to perform in the next 90 days. Corporate reports indicate that the probability any one of their new microwaves needs a warranty repair in the first 90 days is 0.05. The manager assumes that calls for warranty repair are independent of one another and is interested in predicting the number of warranty repairs he will be called on to perform in the next 90 days for this batch of 20 new microwaves sold. What is the probability that only one of the 20 new microwaves sold will require a warranty repair in the first 90 days?
Question 19 options:
Spell check
Question 20 (3 points)
Question 20 Unsaved
A popular retail store knows that the distribution of purchase amounts by its customers is approximately normal with a mean of $30 and a standard deviation of $9. What is the probability that a randomly selected customer will spend $20 or more at this store?
Question 20 options:
Spell check
Question 21 (3 points)
Question 21 Unsaved
A popular retail store knows that the distribution of purchase amounts by its customers is approximately normal with a mean of $30 and a standard deviation of $9. What is the probability that a randomly selected customer will spend exactly $28 at this store?
Question 21 options:
Spell check
Question 22 (3 points)
Question 22 Unsaved
If X is a normal random variable with a standard deviation of 10, then 3X has a standard deviation equal to
Question 22 options:
10
30
90
13
Question 23 (2 points)
Question 23 Unsaved
Suppose A and B are mutually exclusive events where P(A) = 0.2 and P(B) = 0.5, then P(A or B) = 0.70.
Question 23 options:
True
False
Question 24 (2 points)
Question 24 Unsaved
If A and B are two independent events with P(A) = 0.20 and P(B) = 0.60, then P(A and B) = 0.80
Question 24 options:
True
False
Question 25 (2 points)
Question 25 Unsaved
The number of homeless people in Boston is an example of a discrete random variable.
Question 25 options:
True
False
Question 26 (2 points)
Question 26 Unsaved
The multiplication rule for two events A and B is: P(A and B) = P(A|B)P(A).
Question 26 options:
True
False
Question 27 (2 points)
Question 27 Unsaved
If events A and B have nonzero probabilities, then they can be both independent and mutually exclusive.
Question 27 options:
True
False
Question 28 (2 points)
Question 28 Unsaved
Probability is a number between 0 and 1, inclusive, which measures the likelihood that some event will occur.
Question 28 options:
True
False
Question 29 (2 points)
Question 29 Unsaved
The left half under the normal curve is slightly smaller than the right half.
Question 29 options:
True
False
Question 30 (2 points)
Question 30 Unsaved
If X is a binomial random variable with n = 20, and p = 0.30, then P(X = 10) = 0.50.
Question 30 options:
True
False
Question 31 (2 points)
Question 31 Unsaved
The binomial random variable represents the number of successes that occur in a specific period of time.
Question 31 options:
True
False
Question 32 (2 points)
Question 32 Unsaved
Using the standard normal curve, the Z- score representing the 99th percentile is 2.326.
Question 32 options:
True
False
Question 33 (2 points)
Question 33 Unsaved
Using the standard normal curve, the Z- score representing the 75th percentile is 0.674.
Question 33 options:
True
False
Question 34 (2 points)
Question 34 Unsaved
A random variable X is normally distributed with a mean of 175 and a standard deviation of 50. Given that X = 150, its corresponding Z- score is –0.50.
Question 34 options:
True
False
Question 35 (3 points)
Question 35 Unsaved
In a particular community, there are medical doctors in 40% of the households. If a household is chosen at random from this community, what is the probability that there is not a medical doctor in this household?
Question 35 options:
Spell check
Question 36 (3 points)
Question 36 Unsaved
Researchers studying the effects of a new diet found that the weight loss over a one-month period by those on the diet was normally distributed with a mean of 9 pounds and a standard deviation of 3 pounds. What proportion of the dieters lost more than 12 pounds?
Question 36 options:
Spell check
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