Exam 8: Functions of Several Variables
Exam 1: Functions and Linear Models100 Questions
Exam 2: Nonlinear Functions and Models88 Questions
Exam 3: Introduction to the Derivative140 Questions
Exam 4: Techniques of Differentiation With Applications106 Questions
Exam 5: Further Applications of the Derivative85 Questions
Exam 6: The Integral71 Questions
Exam 7: Further Integration Techniques and Applications of the Integral117 Questions
Exam 8: Functions of Several Variables133 Questions
Exam 9: Trigonometric Models66 Questions
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Calculate
and evaluate them all at
. Choose the correct letter for each question. 



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Calculate
and evaluate each at
.
Enter your answers, separated by a comma.



(Essay)
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Solve the given problem by using substitution. Find the maximum value of
subject to
.


(Multiple Choice)
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Locate the local minimum of the function.
Express your answer as an ordered triple.

(Essay)
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The temperature at the point
on the square with vertices (0, 0), (0, 1), (1, 0)and (1, 1)is given by
Find the hottest and coldest points on the square. NOTE: Please enter your answers in the form
, separated by commas.



(Essay)
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Let
What condition on H guarantees that f has a relative extremum at the point ( a, b )?

(Essay)
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Your company manufactures two models of stereo speakers, the Ultra Mini and the Big Stack. Demand for each depends partly on the price of the other. If one is expensive then more people will buy the other. If p 1 is the price per pair of the Ultra Mini and p 2 is the price of the Big Stack, demand for the Ultra Mini is given by
where q 1 represents the number of pairs of Ultra Minis that will be sold in a year. The demand for the Big Stack is given by
Find the prices for the Ultra Mini and the Big Stack that will maximize your total revenue. Round your answer to the nearest dollar.


(Multiple Choice)
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