11. The number of cellular phones in use in the United States is increasing exponentially. The number, N, in millions, in use is given by the exponential function N(t) =0.03(1.4477)', where "" is the number of years after 1985. (Source: Cellular Telcommunications and Intenet Association) Find N(15) and explain its meaning in the context of the scenario. b. Find t when N(t) = 234 and explain its meaning in the context of the scenario. c. Explain the meaning of the value 1.4477 (from the equation) in the context of the scenario.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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11. The number of cellular phones in use in the United States is increasing exponentially.
The number, N, in millions, in use is given by the exponential function N(t) = 0.03(1.4477)',
where "t" is the number of years after 1985. (Source: Cellular Telecommunications and Internet Association)
Find N(15) and explain its meaning in the context of the scenario.
b. Find t when N(t)=234 and explain its meaning in the context of the scenario.
c. Explain the meaning of the value 1.4477 (from the equation) in the context of the scenario.
Transcribed Image Text:11. The number of cellular phones in use in the United States is increasing exponentially. The number, N, in millions, in use is given by the exponential function N(t) = 0.03(1.4477)', where "t" is the number of years after 1985. (Source: Cellular Telecommunications and Internet Association) Find N(15) and explain its meaning in the context of the scenario. b. Find t when N(t)=234 and explain its meaning in the context of the scenario. c. Explain the meaning of the value 1.4477 (from the equation) in the context of the scenario.
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