The graph of P = f(t) in Figure 1.8 gives the popula- tion of a town, in thousands, after t years. (a) Find the average rate of change of the population of the town during the first 10 years. (b) Does the population of the town grow more be- tween t = 5 and t = 10 years, or between t = 15 and t = 30 years? Explain. (c) Does the population of the town grow faster be- tween t = 5 and t = 10 years, or between t = 15 and t = 30 years? Explain.

College Algebra
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Author:Jay Abramson
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Chapter6: Exponential And Logarithmic Functions
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The graph of P = f(t) in Figure 1.8 gives the popula-
tion of a town, in thousands, after t years.
(a) Find the average rate of change of the population
of the town during the first 10 years.
(b) Does the population of the town grow more be-
tween t = 5 and t = 10 years, or between t = 15
and t = 30 years? Explain.
(c) Does the population of the town grow faster be-
tween t = 5 and t = 10 years, or between t = 15
and t = 30 years? Explain.
20
10
P
10
20
Figure 1.8
30
t
Transcribed Image Text:The graph of P = f(t) in Figure 1.8 gives the popula- tion of a town, in thousands, after t years. (a) Find the average rate of change of the population of the town during the first 10 years. (b) Does the population of the town grow more be- tween t = 5 and t = 10 years, or between t = 15 and t = 30 years? Explain. (c) Does the population of the town grow faster be- tween t = 5 and t = 10 years, or between t = 15 and t = 30 years? Explain. 20 10 P 10 20 Figure 1.8 30 t
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