dp ne logistic equation for the population (in thousands) of a certain species is given by 9p - 4p Complete parts (a) through (d) below dt (b) If the initial population is 2900 (that is, p(0) = 2.9], what can be said about the limiting population lim p(0? If p(0)= 2.9. then lim p(t)= The population will (c) If p(0) = 0.1, what can be said about the limiting population lim p(t)? 1++ 00 If p(0) = 0.1, then lim p(t)= The population will + 00 (d) Can a population of 2900 ever decline to 100? possible for a population of 2900 to decline to 100. One solution of the given ditferential equation is the horzontal line p(l) = If the population were to decline from 2900 to 100, the corresponding solution curve would V that horizontal line. This would V what is quaranteed by the existence-criqueness thodrem,
dp ne logistic equation for the population (in thousands) of a certain species is given by 9p - 4p Complete parts (a) through (d) below dt (b) If the initial population is 2900 (that is, p(0) = 2.9], what can be said about the limiting population lim p(0? If p(0)= 2.9. then lim p(t)= The population will (c) If p(0) = 0.1, what can be said about the limiting population lim p(t)? 1++ 00 If p(0) = 0.1, then lim p(t)= The population will + 00 (d) Can a population of 2900 ever decline to 100? possible for a population of 2900 to decline to 100. One solution of the given ditferential equation is the horzontal line p(l) = If the population were to decline from 2900 to 100, the corresponding solution curve would V that horizontal line. This would V what is quaranteed by the existence-criqueness thodrem,
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 3TI: Table 6 shows the population, in thousands, of harbor seals in the Wadden Sea over the years 1997 to...
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