Exam 4: Techniques of Differentiation With Applications
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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Find the slope of the tangent to the graph of the given function
at the point
.


(Multiple Choice)
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An employment research company estimates that the value of a recent MBA graduate to an accounting company is
where
is the value of the graduate,
is a number of years of prior business experience, and
is the graduate school grade point average. If
, find
when
. All the answers were rounded to the nearest hundredth.







(Multiple Choice)
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The Verhulst model for population growth specifies the reproductive rate of an organism as a function of the total population according to the following formula:
where p is the total population in thousands of organisms,
and
are constants that depend on the particular circumstances and organism being studied, and
is the reproduction rate in thousands of organisms per hour. If
and
, find
.







(Multiple Choice)
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The population of Upper Anchora was 2,000,000 at the start of 1996 and was doubling every 10 years. How fast was it growing per year at the start of 1996? Round your answer to the nearest thousand.
(Multiple Choice)
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Find all the values of x (if any)where the tangent line to the graph of the given equation is horizontal. 

(Multiple Choice)
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Use logarithmic differentiation to find
. Do not simplify the result. 


(Multiple Choice)
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Find the equation of the line tangent to the graph of the given function at the point
. 


(Multiple Choice)
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The number P of CDs the Snappy Hardware Co. can manufacture at its plant in one day is given by
where x is the number of workers at the plant and y is the annual expenditure at the plant (in dollars). Compute
at a production level of 24,000 CDs per day and
.



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Find the indicated derivative. The independent variable is a function of
. 


(Multiple Choice)
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The monthly sales of Sunny Electronics new stereo system is given by
hundred units per month,
months after its introduction. The price Sunny charges is
dollars per stereo system,
months after its introduction. The revenue Sunny earns then must be
. Find the rate of change of revenue
months after introduction.






(Multiple Choice)
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Use the shortcut rules to calculate the derivative of the given function. 

(Multiple Choice)
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