During the start of COVID-19 pandemic it is assumed that rate of spread of the corona virus is 18% daily. Suppose the spread is assumed to follow simple logistic growth model and ten persons are assumed to have acquired the virus in province X. Assuming province X with a population of 2 million does not follow any necessary protocol to prevent the spread of the virus, which of the following models the number of person who acquired the virus t days after? P(t) = 2 000 000 1+199 999 e-0.18 Option 1 P(t) = 2 000 000 1+199 999 0.18 Option 3 None of the given choices P (1) 1+ Option 2 2 000 000 2 000 000 199 999 Option 4 e-0.18 P(t) = 10 0.18

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 1TI: Table 2 shows a recent graduate’s credit card balance each month after graduation. a. Use...
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During the start of COVID-19 pandemic it is assumed that rate of spread of *
the corona virus is 18% daily. Suppose the spread is assumed to follow
simple logistic growth model and ten persons are assumed to have
acquired the virus in province X. Assuming province X with a population of
2 million does not follow any necessary protocol to prevent the spread of
the virus, which of the following models the number of person who
acquired the virus t days after?
P(t) =
2 000 000
1+199 999 e-0.18r
Option 1
P(t) =
2 000 000
1 + 199 999 0.18
Option 3
None of the given choices
P(t) =
1+ (2,000 000
199 999
Option 2
2 000 000
Option 4
e-0.18
P(t) = 10 0.18
Transcribed Image Text:During the start of COVID-19 pandemic it is assumed that rate of spread of * the corona virus is 18% daily. Suppose the spread is assumed to follow simple logistic growth model and ten persons are assumed to have acquired the virus in province X. Assuming province X with a population of 2 million does not follow any necessary protocol to prevent the spread of the virus, which of the following models the number of person who acquired the virus t days after? P(t) = 2 000 000 1+199 999 e-0.18r Option 1 P(t) = 2 000 000 1 + 199 999 0.18 Option 3 None of the given choices P(t) = 1+ (2,000 000 199 999 Option 2 2 000 000 Option 4 e-0.18 P(t) = 10 0.18
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