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Questions and Videos on Logistic Growth, within Biology
Exponential Growth and Decay Models - Socratic
How do you Find the initial population in an exponential growth model? How do exponential growth and carrying capacity interact? How do exponential growth and logistic growth differ? …
What are cell structures and functions? - Socratic
Aug 29, 2015 · Cell functions include cellular respiration, photosynthesis, protein synthesis, the intake of nutrients and the excretion of wastes. This touches just the basics of what is meant …
Limits of Continuous Functions Questions and Videos - Socratic
What is a piecewise continuous function? How do I find the limit of a continuous function? How do I find the limit of an exponential function? How do I find the limit of a function as #x# …
Question #3e769 - Socratic
As a matter of fact the polar function describing the given function is the one with the plus sign linking the two terms at the numerator rho= (-sintheta+root2 (sin^2theta+80cos^2theta))/ …
Question #597a6 - Socratic
The simplest way of looking at lim_ (x->0^+) 1/x is to graph the function: graph {1/x [-10, 10, -5, 5]} We can see that approaching from above zero, the function rarr oo Hence, we have: oolim_ (x …
Question #a73a3 - Socratic
Hence, our exponential function is #y=0.25* (1.0485)^t# Based on this model, we can estimate the values of the hourly minimum wage for the other years, by substituting the values of #t# in the …
Question #a824e - Socratic
When differentiating a function which in and of itself is the product of two functions, it sometimes behooves us to use the product rule.
Question #e4fb1 - Socratic
It is at (2, 4/3) , where the second derivative of the curve, (d^2y)/dx^2=x-2 is equivalent to 0, i.e. x=2 Inflection points occur on a function when the curve of the function changes from convex …
Question #a0e30 - Socratic
Yes. See explanation. The period of cot(x) is pi so any integer multiple of pi will not impact the value of the function, so: cot(-t-5pi) = cot(-t). Cotangent is an odd function, so we know that: …