1. A bacteria colony initially has 4000 cells and triples every week. A function that can be used to model the population, p, of the colony after t days is a. p() = 4000(3) C. p(t) = 4000(3)7 b. P(t) = 4000(2)* d. %3D p(t) = 4000(2) 7 %3D 2. An investment of $100 is nlaced into an account that earne interact
1. A bacteria colony initially has 4000 cells and triples every week. A function that can be used to model the population, p, of the colony after t days is a. p() = 4000(3) C. p(t) = 4000(3)7 b. P(t) = 4000(2)* d. %3D p(t) = 4000(2) 7 %3D 2. An investment of $100 is nlaced into an account that earne interact
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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1. A bacteria colony initially has 4000 cells and triples every week. A function that can be used to model the
population, p, of the colony after t days is
a. p(t) = 4000(3)'
с.
%3D
p(t) = 4000(3) 7
b.
P(t) = 4000(2)
d.
p(t) = 4000(2) 7
%3D
An investment of $100 is placed into an account that earns interest
ompounded onnuolly
€ 50/ 6C.
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