At any time t, the rate of growth of the population N of deer in a state park is proportional to the product of N and L − N, where L = 800 is the maximum number of deer the park can sustain. When t = 0,N = 200,and when t = 4,N = 500. Write N as a function of t. (Round your coefficients to four decimal places.) N(t) =
At any time t, the rate of growth of the population N of deer in a state park is proportional to the product of N and L − N, where L = 800 is the maximum number of deer the park can sustain. When t = 0,N = 200,and when t = 4,N = 500. Write N as a function of t. (Round your coefficients to four decimal places.) N(t) =
Chapter3: Functions
Section3.4: Composition Of Functions
Problem 97SE: The number of bacteria in a refrigerated food product is given by N(T)=23T256T+1,3T33 ,where T is...
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At any time t, the rate of growth of the population N of deer in a state park is proportional to the product of N and L − N, where L = 800
is the maximum number of deer the park can sustain. When t = 0,N = 200,and when t = 4,N = 500.
Write N as a function of t. (Round your coefficients to four decimal places.)
N(t) =
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