SOLUTION: . Public health records indicate that t weeks after the outbreak of a certain strain of influenza, approximately Q(t) = 20 1 + 19 e−1.2t thousand people had caught the disease

Algebra.Com
Question 1183503: . Public health records indicate that t weeks after the outbreak of a certain strain of influenza, approximately
Q(t) = 20
1 + 19 e−1.2t
thousand people had caught the disease.
(a) How many people had the disease when it broke out? How many had it 2 weeks later?
(b) At what time does the rate of infection begin to decline?
(c) If the trend continues, approximately how many people will eventually contract the disease? 7,343 people had
contracted the disease by the second week. (b) = t=2.454, so the epidemic begins to fade about 2.5 weeks after
it starts. (c) Q(t) approaches 20 as t increases without bound, it follows that approximately 20,000 people will
eventually contract the disease.

Answer by Solver92311(821)   (Show Source): You can put this solution on YOUR website!


Your function makes no sense as written.

Did you mean ?

John

My calculator said it, I believe it, that settles it

From
I > Ø

RELATED QUESTIONS

Public health records indicate that 't' weeks after the outbreak of a certain form of... (answered by greenestamps)
The function f(t) 30,000/1+20e^-1.5t describes the number of people, f(t), who have... (answered by josmiceli)
An epidemiological study of the spread of a certain influenza strain that hit a small... (answered by Boreal,josmiceli)
An epidemiological study of the spread of a certain influenza strain that hit a small... (answered by greenestamps)
The number N of people who will contract influenza after t days after a group of 1000... (answered by Boreal)
The number N people who will contact influenza after t days after a group of 1000 people... (answered by solver91311)
For a certain strain of bacteria, the number of bacteria present after t hours is given... (answered by lekelly)
The logistic growth function f(t) =50,000/1 + 1249.0e-1.3t models the number of people... (answered by Theo)
The logistic growth function f(t) =53,000/1+1059.0e^-1.5t models the number of people... (answered by Theo)