Exam 7: Multivariable Calculus
Exam 1: Functions and Graphs71 Questions
Exam 2: Limits and the Derivative188 Questions
Exam 3: Additional Derivative Topics98 Questions
Exam 4: Graphing and Optimization126 Questions
Exam 5: Integration38 Questions
Exam 7: Multivariable Calculus92 Questions
Exam 8: Appendix A: Basic Algebra Review44 Questions
Exam 9: Appendix B: Special Topics Online at Googlmjbxrg20 Questions
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Construct a truth table to decide if the two statements are equivalent.
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(True/False)
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-One of the following is false; indicate by letter which one:
(Multiple Choice)
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-A person purchasing a new car has several options: 6 interior color choices, 5 exterior color choices, 2 choices of
radios, and 5 choices of body styles. How many different cars are possible if one choice is made for each option?
(Short Answer)
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-Which of the following is NOT a subset of the set owing is NOT a subset of the set {p, o, 

(Multiple Choice)
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-How many different sequences of 4 digits are possible if the first digit must be 3, 4, or 5 and if the sequence may not end in 000? Repetition of digits is allowed.
(Multiple Choice)
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-A home cooking equipment supply company employs 7 sales representatives and 6 product designers. How many ways can this company select 4 of these employees to send to a product demonstration convention in
Oahu if at least 3 product designers must attend?
(Multiple Choice)
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-Suppose there are 4 trains connecting town X to town Y and 6 roads connecting town Y to town Z. In how many ways can a person travel from X to Z via Y?
(Multiple Choice)
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-How many 4-digit numbers can be formed using the digits 0, 1, 2, 3, 4, 5, 6, if repetition of digits is not allowed?
(Multiple Choice)
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-Results of a survey of fifty students indicate that 30 like red jelly beans, 29 like green jelly beans, and 17 like both red and green jelly beans. How many of the students surveyed like neither red nor green jelly beans?
(Multiple Choice)
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-In a Power Ball lottery, 5 numbers between 1 and 12 inclusive are drawn. These are the winning numbers. How many different selections are possible? Assume that the order in which the numbers are drawn is not important.
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