The logistics differential equation (dy)/(dt)=ky(1-(y)/(L)) produces y=(L)/(1+b{e^{-kt)}}. Find the
Question: The logistics differential equation \[\frac{dy}{dt}=ky\left( 1-\frac{y}{L} \right)\] produces \[y=\frac{L}{1+b{{e}^{-kt}}}\]. Find the logistics equation that for
\[\frac{dP}{dt}=\frac{3P}{5}-\frac{{{P}^{2}}}{350}\] that satisfies the initial condition (0 , 5).
Price: $2.99
Solution: The answer consists of 1 page
Solution Format: Word Document
Solution Format: Word Document
-
[Solution] Solve the Bernoulli differential equations: y'+2xy=xy^2 #8943
-
Solution: Use the definition of derivative to find the derivative of f(x)=4x^2-6x-5 #9075
-
Solution: For the function given above, supply the following information: f(x)=(x^3-1)/(x^3+1) x-intercept(s #10992
-
(See Solution) Q3: If x=3{t^2}- t and y=8t-5 find (dy)/(dx) when t=1 #25139
-
Math Help
-
Math Solutions
