Exam 2: Linear Equations and Functions
Exam 1: Algebraic Concepts308 Questions
Exam 2: Linear Equations and Functions243 Questions
Exam 3: Quadratic and Other Special Functions113 Questions
Exam 4: Matrices227 Questions
Exam 5: Inequalities and Linear Programming120 Questions
Exam 6: Exponential and Logarithmic Functions108 Questions
Exam 7: Mathematics of Finance131 Questions
Exam 8: Introduction to Probability178 Questions
Exam 9: Further Topics in Probability; Data Description114 Questions
Exam 10: Derivatives248 Questions
Exam 11: Applications of Derivatives172 Questions
Exam 12: Derivatives Continued139 Questions
Exam 13: Indefinite Integrals120 Questions
Exam 14: Definite Integrals: Techniques of Integration185 Questions
Exam 15: Functions of Two or More Variables119 Questions
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Two of the processes (functions) used by a manufacturer of factory-built homes are sanding (denote this as function p) and painting (denote this as function s). Choose the correct explanation for the functional expression
.

(Multiple Choice)
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A glass of skim milk supplies 0.1 mg of iron, 8.5 g of protein, and 1 g of carbohydrates. A quarter pound of lean red meat provides 3.4 mg of iron, 22 g of protein, and 20 g of carbohydrates. Two slices of whole grain bread supply 2.2 mg of iron, 10 g of protein, and 12 g of carbohydrates. If a person on a special diet must have 9.1 mg of iron, 62.5 g of protein, and 53 g of carbohydrates, how many glasses of skim milk, how many quarter-pound servings of meat, and how many two-slice servings of whole grain bread will supply this?
(Multiple Choice)
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The relation defined by the table is a function. Choose the correct domain and range.

(Multiple Choice)
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The combination of cold temperatures and wind speed determine what is called wind chill. The wind chill is a temperature that is the still-air equivalent of the combination of cold and wind. When the wind speed is 25 mph, the wind chill WC depends on the temperature t (in degrees Fahrenheit) according to
. For what temperatures does it feel at least 25°F colder than the air temperature? That is, find t such that
. Round your answer to two decimal places.


(Multiple Choice)
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Use a graphing utility with the standard viewing window
and
to graph the function. Choose the correct graph below.



(Multiple Choice)
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A small business recaps and sells tires. The business has a revenue function
and a cost function
, where x represents the number of sets of four tires recapped and sold. Find the number of sets of recaps that must be sold to break even.


(Multiple Choice)
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Suppose the percent of U.S. high school seniors from 1975 to 2001 who used marijuana can be modeled by
, where x is the number of years past 1975. What is the slope of the graph of this function?

(Multiple Choice)
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A $680,000 property is depreciated for tax purposes by its owner with the straight-line depreciation method. The value of the building y, after x months of use is given by
dollars. After how many months will the value of the building be $377,000? Round your answer to the nearest whole number of months.

(Multiple Choice)
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Find the slope m and y-intercept b of the line whose equation is given below.

(Multiple Choice)
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A linear cost function is
, where x represents the number of units produced. If 50 units are currently produced, determine the marginal cost.

(Multiple Choice)
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If the demand and supply functions for Z-brand phones are
and
respectively, compare the quantity demanded and the quantity supplied when
. Note that q is the quantity produced or sold. Are there surplus phones or not enough to meet demand?



(Multiple Choice)
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Assume that the price for a pair of shoes has been set at $40. The demand for a pair of shoes is given by
and the supply for the same pair of shoes is
. In both cases p is price per pair and q is the quantity produced or sold. Compare the quantity demanded and the quantity supplied. Will there be a surplus or shortfall at this price?


(Multiple Choice)
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In wildlife management, the capture-mark-recapture technique is used to estimate the populations of fish or birds in an area or to measure the infestation of insects such as Japanese beetles. Suppose 100 individuals of the species being studied are caught, marked, and released, and one week later 100 more are caught. To estimate the total number of individuals, the following relationship is used:
Suppose that 1000 beetles are captured, marked, and released. Suppose further that in the second capture of 1000 it is found that 59 are marked. What is the population estimate?

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