The population of bedbugs is known to increase exponentially if left untreated. In one recent residence, PCO modelled the bedbug population using the function P(t) = 48(2), where P(t) is the number of bedbugs and t is the time in days. Algebraically determine how long will it take for the population to reach 312 bugs. Express your answer to the nearest tenth. (A) t=0.4 (B) t=2.6 (C) t=12.4 (D) 1=18.9

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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The population of bedbugs is known to increase exponentially if left untreated. In one
recent residence, PCO modelled the bedbug population using the function
P(t) = 48(2)i, where P(t) is the number of bedbugs and t is the time in days.
Algebraically determine how long will it take for the population to reach 312 bugs.
Express your answer to the nearest tenth.
(A) t= 0.4
(B) 1=2.6
(C) t=12.4
(D) 1=18.9
Transcribed Image Text:The population of bedbugs is known to increase exponentially if left untreated. In one recent residence, PCO modelled the bedbug population using the function P(t) = 48(2)i, where P(t) is the number of bedbugs and t is the time in days. Algebraically determine how long will it take for the population to reach 312 bugs. Express your answer to the nearest tenth. (A) t= 0.4 (B) 1=2.6 (C) t=12.4 (D) 1=18.9
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