i) How many sheep are infected at t = 0? (ii) Using a spreadsheet calculate the number of sheep infected after 0, 10, 30 , 50, 70, 100 days) (iii) Will all the sheep become infected eventually? Give reasons to support your answer.   See information in attached image.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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(i) How many sheep are infected at t = 0?
(ii) Using a spreadsheet calculate the number of sheep infected after 0, 10, 30 , 50, 70, 100 days)
(iii) Will all the sheep become infected eventually? Give reasons to support your answer.

 

See information in attached image.

(b) A virus is believed to be spreading through a sheep farm according to that equation
1
N = 450
where
\1 + 249e-0.1t
N is the number of sheep infected and t is the number of days.
Transcribed Image Text:(b) A virus is believed to be spreading through a sheep farm according to that equation 1 N = 450 where \1 + 249e-0.1t N is the number of sheep infected and t is the number of days.
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