A super-deadly strain of bacteria is causing the zombie population to increase everyday. 25 people were initially infected. The strain of bacteria spreads at a rate of 90% an hour. How many people will be infected after What is the exponential function that represents th situation? 12 hours? Solve. What is the final answer? What do we know? Fill in this side growth or decay? initial amount (a) rate (r) T. growth or decay factor (b) input value (x)
A super-deadly strain of bacteria is causing the zombie population to increase everyday. 25 people were initially infected. The strain of bacteria spreads at a rate of 90% an hour. How many people will be infected after What is the exponential function that represents th situation? 12 hours? Solve. What is the final answer? What do we know? Fill in this side growth or decay? initial amount (a) rate (r) T. growth or decay factor (b) input value (x)
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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Practice #8
A super-deadly strain of bacteria is causing the zombie
population to increase everyday. 25 people were
initially infected. The strain of bacteria spreads at a rate
of 90% an hour. How many people will be infected after
12 hours?
What is the exponential function that represents th
situation?
Solve. What is the final answer?
What do we know?
Fill in this side
growth or decay?
initial amount (a)
Sub
rate (r)
T.
1.
growth or decay factor (b)
input value (x)
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