The number of bass in a lake is given by 2800 P(t) = 1 + 6e-0.05t where t is the number of months that have passed since the lake was stocked with bass. (a) How many bass were in the lake immediately after it was stocked? bass (b) How many bass were in the lake 1 year after the lake was stocked? Round to the nearest bass. bass (c) What will happen to the bass population as t increases without bound? The bass population will stay the same. The bass population will increase without bound. The bass population will increase, approaching 2800. The bass population will converge to its original size. The bass population will decrease, approaching 0. O O

The number of bass in a lake is given by 2800 P(t) = 1 + 6e-0.05t where t is the number of months that have passed since the lake was stocked with bass. (a) How many bass were in the lake immediately after it was stocked? bass (b) How many bass were in the lake 1 year after the lake was stocked? Round to the nearest bass. bass (c) What will happen to the bass population as t increases without bound? The bass population will stay the same. The bass population will increase without bound. The bass population will increase, approaching 2800. The bass population will converge to its original size. The bass population will decrease, approaching 0. O O

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter2: Equations And Inequalities

Section2.2: Applied Problems

Problem 39E

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