Use Exponential Functions Answers

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Exponential functions exhibit exponential growth (or decay). What does this mean to the graphs of these functions?

A
the graph will rise or fall more dramatically than a polynomial graph
B
the graph is three dimensional
C
the graphs represent the population of bacteria in your mouth
D
the exponent in the equation is less than one
3

To graph an exponential, you need to plot a few points, and then connect the dots and draw the graph. Where do you come up with values to use in the graph?

A
T-chart using positive real numbers
B
T-chart using negative real numbers
C
T-chart using all real numbers
D
T-chart using random values for x and y
4

From the table below, determine whether the data shows an exponential function. Explain why or why not. x321–1y820.50.125

A
No; the domain values are at regular intervals and the range values have a common factor 0.25.
B
No; the domain values are not at regular intervals although the range values have a common factor.
C
Yes; the domain values are at regular intervals and the range values have a common factor 4.
D
Yes; the domain values are at regular intervals and the range values have a common factor 0.25.
5

From the table below, determine whether the data shows an exponential function. Explain why or why not. x31-1-3y1234

A
No; the domain values are at regular intervals and the range values have a common sum 1.
B
No; the domain values are not at regular intervals.
C
Yes; the domain values are at regular intervals and the range values have a common factor 2.
D
Yes; the domain values are at regular intervals and the range values have a common sum 1.
6

From the table below, determine whether the data shows an exponential function. Explain why or why not. x36912y1248

A
No; the domain values are at regular intervals.
B
No; a different value is added to each range value.
C
No; there is no relationship between the x value and its corresponding y value.
D
Yes; the domain values are at regular intervals and the range values have a common factor 2.

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