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Consider an animal population P(t) with constant death rate s = 0.02 ( deaths per animal per month) and with birth rate B proportional to P. Suppose that P(0) = 200 and P`(0) = 2. When is P = 1000?
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\[\large P'(t)=B(t)-s\] and, \(\large \because B(t) \propto P(t) \implies B(t) = k \cdot P(t) \) for some constant k
solve for k using \[\large P'(0)= k \cdot P(0)-0.02\]
what is the B(t) alpha P(t)?
rate of change of population = birth rate - death rate you are given that birth rate “B(t)” is proportional to P(t)
ahh alpha is praportional I see
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tyvm
i'm getting \(\large k=0.0101\) i hope u can take it from here.. i'm a bit rusty on differential equations
yeah for susre, just wanted to know what it was saying:)
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