Exam 2: Functions, Limits and the Derivative
Exam 1: Preliminaries209 Questions
Exam 2: Functions, Limits and the Derivative271 Questions
Exam 3: Differentiation331 Questions
Exam 4: Applications of the Derivative183 Questions
Exam 5: Exponential and Logarithmic Functions278 Questions
Exam 6: Integration313 Questions
Exam 7: Additional Topics in Integration250 Questions
Exam 8: Calculus of Several Variables205 Questions
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Determine whether the point (- 6, - 12) lies on the graph of the function 

(Multiple Choice)
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A function f is continuous at the point
if the following conditions are satisfied.
1.
is defined.
2.
exists.
3.
.
Determine the value of x, if any, at which the function is discontinuous.
__________
State the condition(s) for continuity that are violated.
Conditions: __________







(Essay)
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Let
. Find the average rate of change of y with respect to x in the interval from
to
, from
to
, from
to
, and the (instantaneous) rate of change of y at
.








(Multiple Choice)
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Find the domain of the function
Give the answer as an interval or union of intervals.

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The base salary of a salesman working on commission is $13,000.For each $50,000 of sales beyond $100,000 he is paid a $1,000 commission.Sketch a graph showing his earnings as a function of the level of his sales x.
(Multiple Choice)
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Complete the table by computing
at the given values of x.Use the results to guess at
if it exists.





(Multiple Choice)
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Use the graph of the function f to find
and
if the limit exists. 



(Multiple Choice)
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Find the slope of the tangent line to the graph of each function at the given point and determine an equation of the tangent line. 

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The number of cars running in the business district of a town at time t is given by f (t). Carbon monoxide pollution coming from these cars is given by g(x) parts per million, where x is the number of cars being operated in the district.What does the function
represent?

(Multiple Choice)
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