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Research suggests that those hamsters that survive the infection cannot be infected again. This results in an alternative model of the spread of the virus according to I(P-1). (i) Give a particular solution for I in this scenario using I(0) = 1, an updated estimate of ko = and an estimated population of hamsters on the island of P = 1 000 000. dI ko dt = 0.1, (ii) According to this model, when have 90% of all hamsters been infected? Give your answer rounded to the nearest day.

Research suggests that those hamsters that survive the infection cannot be infected again. This results in an alternative model of the spread of the virus according to I(P-1). (i) Give a particular solution for I in this scenario using I(0) = 1, an updated estimate of ko = and an estimated population of hamsters on the island of P = 1 000 000. dI ko dt = 0.1, (ii) According to this model, when have 90% of all hamsters been infected? Give your answer rounded to the nearest day.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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(b) Research suggests that those hamsters that survive the infection cannot be infected again. This results in an alternative model of the spread of the virus according to dI dt = 1(P I(P-I). (i) Give a particular solution for I in this scenario using I(0) : 1, an updated estimate of ko = 0.1, = and an estimated population of hamsters on the island of P = 1 000 000. (ii) According to this model, when have 90% of all hamsters been infected? Give your answer rounded to the nearest day.
Transcribed Image Text:(b) Research suggests that those hamsters that survive the infection cannot be infected again. This results in an alternative model of the spread of the virus according to dI dt = 1(P I(P-I). (i) Give a particular solution for I in this scenario using I(0) : 1, an updated estimate of ko = 0.1, = and an estimated population of hamsters on the island of P = 1 000 000. (ii) According to this model, when have 90% of all hamsters been infected? Give your answer rounded to the nearest day.
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