3. During a period of 9 months, the number of people owning a flip-o-phone has increased from 285 000 to 315 000. Calculate how many months after the start of the 9-month-period we can expect 400 000 own- ers of a flip-o-phone if we assume that their number a. grows according to a linear function; b. grows exponentially; c. grows according to a formula of the form F(t) = 500 000 a ebt, where a and b are constants and where F denotes the number of owners of a flip-o-phone and t the time in months since the start of the 9-month-period.

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 4PT: An investment account was opened with aninitial deposit of 9,600 and earns 7.4 interest,compounded...
Question
3. During a period of 9 months, the number of people owning a flip-o-phone has increased from 285 000
to 315 000. Calculate how many months after the start of the 9-month-period we can expect 400 000 own-
ers of a flip-o-phone if we assume that their number
a. grows according to a linear function;
b. grows exponentially;
c. grows according to a formula of the form F(t) = 500 000 a ebt, where a and b are constants
and where F denotes the number of owners of a flip-o-phone and t the time in months since the
start of the 9-month-period.
Transcribed Image Text:3. During a period of 9 months, the number of people owning a flip-o-phone has increased from 285 000 to 315 000. Calculate how many months after the start of the 9-month-period we can expect 400 000 own- ers of a flip-o-phone if we assume that their number a. grows according to a linear function; b. grows exponentially; c. grows according to a formula of the form F(t) = 500 000 a ebt, where a and b are constants and where F denotes the number of owners of a flip-o-phone and t the time in months since the start of the 9-month-period.
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