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This worksheet covers Graphing Exponential Functions, which is part of the Exponential Functions module in the SAT Math course. Practice problems are designed to strengthen key concepts and build confidence.
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Set 1 — Foundation
What is the base of the exponential function ?
2
x
e
0
Which of the following points lies on the graph of the function ?
(0, 1)
(1, 3)
(2, 9)
(3, 27)
What is the y-intercept of the exponential function ?
1
5
0
undefined
As approaches negative infinity in the function , what happens to ?
It approaches 0
It approaches 1
It approaches -1
It approaches infinity
Which of the following functions represents exponential growth?
What is the general shape of the graph of the function where ?
Increasing
Decreasing
Constant
Oscillating
If , what is ?
7
1
0
14
What happens to the graph of as increases?
It approaches 0
It increases without bound
It decreases to -
It remains constant
For the function , which of the following is true?
It is always positive.
It has a negative y-intercept.
It crosses the x-axis.
It is a linear function.
Which of the following describes the end behavior of the graph of ?
Rises to infinity as increases.
Falls to negative infinity as increases.
Remains constant.
Rises to infinity as decreases.
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