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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Complete the problem by using your calculator. Round your answer to three decimal places.
If
find
and



(Multiple Choice)
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Suppose that a certain product has the following demand and supply functions, where p is the price per unit in dollars and q is the quantity produced.
Demand:
Supply:
If a $15 tax per item is levied on the supplier, who passes it on to the consumer as a price increase, find the market equilibrium point after the tax.


(Multiple Choice)
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Dish Systems manufactures satellite systems and has its monthly profit P in dollars related to the number of satellite systems x by
. Find the number of systems that Dish Systems needs to produce and sell in order to break even.

(Multiple Choice)
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Find the market equilibrium point for the following demand and supply functions below, where p is price per unit and q is the number of units produced and sold.
Demand:
Supply:


(Multiple Choice)
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Write the equation of the line through (9,-6) that is parallel to
.

(Multiple Choice)
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Suppose the cost of a business property is $960,000, and a company wants to use a straight-line depreciation schedule for a period of 240 months. If y is the value of this property after x months, then the company's depreciation schedule will be the equation of a line through (0,960000) and (240,0). Write the equation of this depreciation schedule.
(Multiple Choice)
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A manufacturer of DVD players has monthly fixed costs of $8,600 and variable costs of $70 per unit for one particular model. For this model DVD player, find the function
for monthly total costs where x denotes the number of units produced and sold.

(Multiple Choice)
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A function and its graph are given. Find the domain.


(Multiple Choice)
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Use a calculator to solve the equation. Round your answer to three decimal places.

(Multiple Choice)
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One safe investment pays 10% per year, and a more risky investment pays 18% per year. A woman who has $145,400 to invest would like to have an income of $20,000 per year from her investments. How much should she invest at each rate?
(Multiple Choice)
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A manufacturer of DVD players has monthly fixed costs of $8,800 and variable costs of $65 unit for one particular model. The company sells this model to dealers for $100 each. Find the function for total revenue
where x denotes the number of DVD players produced and sold.

(Multiple Choice)
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For many species of fish, the weight W is a function of the length L that can be expressed by
Suppose that for a particular species k = 0.08 and that for this species the length (in centimeters) is a function of the number of years t the fish has been alive, and that this function is given by
Find
in order to express W as a function of the age t of the fish.



(Multiple Choice)
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Use the left-to-right elimination method to solve the system.

(Multiple Choice)
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Each day, a young person should sleep 8 hours, plus
hour for each year that the person is under 17 years of age. Assuming the relation is linear, write the equation relating hours of sleep y and age x where
.


(Multiple Choice)
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Use a calculator to solve the equation. Round your answer to three decimal places.

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