Exam 9: Introduction to Probability and Statistics
Exam 1: Review of Algebra470 Questions
Exam 2: Applications and More Algebra229 Questions
Exam 3: Functions and Graphs237 Questions
Exam 4: Lines parabolas and Systems218 Questions
Exam 5: Exponential and Logarithmic Functions258 Questions
Exam 6: Mathematics of Finance205 Questions
Exam 7: Matrix Algebra173 Questions
Exam 8: Linear Programming44 Questions
Exam 9: Introduction to Probability and Statistics126 Questions
Exam 10: Additional Topics in Probability45 Questions
Exam 11: Limits and Continuity241 Questions
Exam 12: Differentiation283 Questions
Exam 13: Additional Differentiation Topics191 Questions
Exam 14: Curve Sketching161 Questions
Exam 15: Integration261 Questions
Exam 16: Methods and Applications of Integration152 Questions
Exam 17: Continuous Random Variables88 Questions
Exam 18: Multivariable Calculus108 Questions
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An office worker spends each coffee break at the same deli.This deli has the same 8 varieties of coffee every day.To add variety and excitement to his or her day,the office worker decides to randomly choose a coffee variety in the morning and then randomly choose a variety in the afternoon.How many morning coffee - afternoon coffee choices are there?
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From a group of 12 people,in how many ways can the offices of chairperson,secretary,and treasurer be filled by three different people?
(Short Answer)
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Each question on a four-question multiple-choice examination has three choices,only one of which is correct.By answering each question in a random fashion,the probability that exactly two questions are answered correctly is
(Multiple Choice)
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In how many ways can a four-member committee be selected from a group of seven people?
(Short Answer)
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The plane arrives on time in L.A.even though it left Denver later than scheduled.
(Essay)
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In how many ways is it possible to answer a five-question multiple-choice examination if each question has three choices and exactly one choice is selected for each question?
(Short Answer)
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A car rental agency buys 140 new tires to outfit its 35-vehicle fleet.The tires can be distinguished by their production serial numbers.Suppose the tire dealer delivers the tires and dumps them in a heap.The rental agency's maintenance person selects 4 tires from the heap to put on the first car.How many ways can she select the 4 tires to put on the car?
(Short Answer)
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Three cards are randomly drawn,with replacement,from a standard deck of 52 cards.Find the probability that the cards chosen,in order,are a queen,the 3 of diamonds,and a diamond.
(Multiple Choice)
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From an urn that contains eight marbles numbered 1 through 8,three marbles are randomly selected in succession and the results observed.Determine the number of sample points in the sample space of this experiment if the marbles are selected
(a)with replacement and
(b)without replacement.
(Short Answer)
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In a certain class,40% of students had a B average at midterm.Of these,50% ended up with a course grade of B.Of those who did not have a B average at midterm,40% ended up with a course grade of B.If one of the students in the class is selected at random and is found to have received a B for the course,what is the probability that the student did not have a B average at midterm?
(Essay)
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An urn contains five chips numbered from 1 to 5.A chip is randomly drawn.Let E be the event of drawing a 3 and F be the event of drawing a 5.Are E and F independent?
(Short Answer)
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If S =
is a sample space of an experiment with events E =
And
Then E ∪ F' =



(Multiple Choice)
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An urn contains 4 red and 3 yellow marbles.If two marbles are randomly drawn without replacement,find the probability the second one is yellow,given that the first marble drawn is red.
(Multiple Choice)
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If P(E∣F)=
,P(E ∪
F) =
, and P(E ∩
F) =
, determine if E and F are independent or dependent.



(Short Answer)
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A club has ten members.In how many ways can the offices of president,vice president,secretary,and treasurer be filled if no member can serve in two offices?
(Multiple Choice)
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A sample space is partitioned by events E and F,where
Suppose that S is an event such that
And





(Multiple Choice)
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