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Graph and rate of change of a function y=100(1.5^x)

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Given the exponential function; y=100(1.5)^x, determine by the numerical method the average rate of change by calculating the slope at several arbitrarily chosen points shown below.

a) Construct the data set and compute values of y for x=0, 1, 2, 3, 4, 5. Graph the function over these x values and explain in your own words what the relationship means.

b) Compute the slope of the secant line in between each x value and superimpose the graph of these slope values over the original graph.

c) Determine a functional statement or equation that best describes the relationship between the slope and the x values.

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Solution Summary

The solution constructs a data set and compute values of y for different values of x. This function is graphed.

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Given the exponential function; y=100(1.5)^x, determine by the numerical
method the average rate of change by calculating the slope at several
arbitrarily ...

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