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A scientist begins an experiment with 400 bacteria in a petri dish. The population doubles every hour. The function gives the number of bacteria t [ Choose ] [Choose] p(t) = 400(1.25)^t m(t) = 400(0.75)^t j(t) = 400(2)^t k(t) = 400(0.25)^t hours since the experiment began. A patient takes 400 mg of a medicine. The amount of medicine in her bloodstream decreases by 25% every hour. The function gives the amount of medicine left in her bloodstream after t hours of taking the medicine. In a lake, the population of a species of fish is 400. The population is expected to grow by 25% in the next year. The function gives the number of fish in the lake t years after it was 400. [ Choose ]

A scientist begins an experiment with 400 bacteria in a petri dish. The population doubles every hour. The function gives the number of bacteria t [ Choose ] [Choose] p(t) = 400(1.25)^t m(t) = 400(0.75)^t j(t) = 400(2)^t k(t) = 400(0.25)^t hours since the experiment began. A patient takes 400 mg of a medicine. The amount of medicine in her bloodstream decreases by 25% every hour. The function gives the amount of medicine left in her bloodstream after t hours of taking the medicine. In a lake, the population of a species of fish is 400. The population is expected to grow by 25% in the next year. The function gives the number of fish in the lake t years after it was 400. [ Choose ]

Algebra and Trigonometry (6th Edition)
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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A scientist begins an experiment with 400 bacteria in a petri dish. The population doubles every hour. The function gives the number of bacteria t [Choose] [Choose ] p(t) = 400(1.25)^t m(t) = 400(0.75)^t j(t) 400(2)^t k(t) = 400(0.25)^t hours since the experiment began. %3D A patient takes 400 mg of a medicine. The amount of medicine in her %3D bloodstream decreases by 25% every hour. The function gives the amount of medicine left in her bloodstream after t hours of taking the medicine. In a lake, the population of a species of fish is 400. The population is [Choose ] expected to grow by 25% in the next year. The function gives the number of fish in the lake t years after it was 400.
Transcribed Image Text:A scientist begins an experiment with 400 bacteria in a petri dish. The population doubles every hour. The function gives the number of bacteria t [Choose] [Choose ] p(t) = 400(1.25)^t m(t) = 400(0.75)^t j(t) 400(2)^t k(t) = 400(0.25)^t hours since the experiment began. %3D A patient takes 400 mg of a medicine. The amount of medicine in her %3D bloodstream decreases by 25% every hour. The function gives the amount of medicine left in her bloodstream after t hours of taking the medicine. In a lake, the population of a species of fish is 400. The population is [Choose ] expected to grow by 25% in the next year. The function gives the number of fish in the lake t years after it was 400.
A scientist begins an experiment with 400 bacteria in a petri dish. The population doubles every hour. The function gives the number of bacteriat hours since the experiment began. | Choose] A patient takes 400 mg of a medicine. The amount of medicine in her bloodstream decreases by 25% every hour. The function gives the amount ( Cholse] [Choose] p(t) = 400(1.25)^t m(t) = 400(0.75)^t i(t) = 400(2)^t of medicine left in her bloodstream after t hours of taking the medicine. In a lake, the population of a species of fish is 400. The population is expccted to grow by 25% in the next year. The function gives the number of k(t) = 400(O.25)t fish in the lake t years after it was 400. No new
Transcribed Image Text:A scientist begins an experiment with 400 bacteria in a petri dish. The population doubles every hour. The function gives the number of bacteriat hours since the experiment began. | Choose] A patient takes 400 mg of a medicine. The amount of medicine in her bloodstream decreases by 25% every hour. The function gives the amount ( Cholse] [Choose] p(t) = 400(1.25)^t m(t) = 400(0.75)^t i(t) = 400(2)^t of medicine left in her bloodstream after t hours of taking the medicine. In a lake, the population of a species of fish is 400. The population is expccted to grow by 25% in the next year. The function gives the number of k(t) = 400(O.25)t fish in the lake t years after it was 400. No new
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