Exam 3: Introduction to the Derivative
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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Estimate the derivative of the function
at the point
. Please select the correct answer rounded to the nearest hundredth.


(Multiple Choice)
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For the slope 1.1, determine at which of the labeled points on the graph the tangent line has that slope. 

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Use a graph to determine whether the function is continuous on its domain. If it is not continuous on its domain, list the points of discontinuity. 

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At which labeled point is the slope of the tangent is greatest? 

(Multiple Choice)
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Calculate the average rate of change of the given function over the interval
. 


(Multiple Choice)
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Estimate the derivative of the function
at the point
. Please round the answer to the nearest whole number.


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Estimate the slope of the tangent to the graph of the following function at the point
. 


(Multiple Choice)
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Give an example of a function that is not continuous at
but is not discontinuous there either.

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Use a graph to determine whether the function is continuous on its domain. If it is not continuous on its domain, list the points of discontinuity. 

(Multiple Choice)
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Calculate the average rate of change of the given function over the intervals
, where h = 1, 0.1, 0.01, 0.001, and 0.0001. (It will be easier to do this if you first simplify the difference quotient ( dq )as much as possible.)
Complete the table. 



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