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What does an exponential graph and logistic graph of growth look like?
Wiki User
∙ 10y ago
Yuo cannot include a graphical illustration here. Take a look at the Wikipedia, under "exponential function" and "logistic function".
Basically, the exponential function increases faster and faster over time. The logistics function initially increases similarly to an exponential function, but then eventually flattens out, tending toward a horizontal asymptote.
Wiki User
∙ 10y ago
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What shape of a line does a graph of logistic growth show?
It is a bit like an s-curve. See it for yourself at the following link.
The shape of the graph of an inverse relationship?
If two variables are inversely related, then a graph showing their relationship should be shaped like a hyperbola. A hyperbola will start out really high, drop a lot in a short distance, then drop less and less as the graph goes further to the right. It looks similar to an exponential decay function, but less extreme. Here is an example of what one could look like: http://www.wolframalpha.com/input/?i=1%2F4x (In most practical applications, only the right side of the graph would be shown.)
What does data look like?
a data i like a graph it could be any kind of graph pie,bar,line graph
Examples of a step graph?
What does a Step Graph look like?
How do you Graph 6.5t?
There are many ways to graph 6.5t like using a bar graph, a pictograph or a line graph. When using a pictograph you will find the time and times it by how much.
What is The graph of a logistic population growth is shaped like?
an S
Explain exponential growth and logistic growth?
Exponential growth is when a population grows faster and faster and there is a population in explosion. This is unsustainable. The population will deplete and many will die. In Logistical growth the number of organisms are pretty much remained at a constant number of individuals.
The graph of a logistic population growth is shaped like what letter?
s
What shape of a line does a graph of logistic growth show?
It is a bit like an s-curve. See it for yourself at the following link.
Are Logistic growth models more realistic than exponential growth models?
yes because once there is too many of one species the will battle for food which will becoome scarce. pluss not every year has the same climet, like summer might be cooler one year and hotter the next
Is yeast growth logistic?
Do you mean logarythmic? if so, then yes! Like any bacteria that replicates via binary fission, there is an exponential phase of growth where the yeast are splitting into two at their maximum rate. This will plateau out as resources deplete and toxic byproducts build up - stationary phase. The growth rate would then stop and the yeast will start to die - death phase.
Can a species undergo exponential growth forever?
No. It can't even undergo linear growth forever, because it will run out of resources or space. With exponential growth, this merely happens more suddenly. "Exponential" growth refers to doublings. It follows a pattern like this: 1, 2, 4, 8, 16, 32, 64, 128, 256, 512, 1024,
Is the compound interest of an amount as a function of time an examle of exponential growth?
Yes. Anything that multiplies repeatedly like that is exponential, also sometimes referred to as geometric.
Discuss a bacterial growth curve and phases of bacterial growth?
The bacterial growth curve is usually exponential in shape just like most of the living organism.
When was exponential growth and decay invented?
They were not invented because they predated the first human beings. They existed at least millions of years before there was anyone to "invent" them.All novae produce radioactive elements and these decay exponentially. So exponential decay predates the formation of the solar system.I am not sure, but stellar fusion may be exponential. But, in any case, there are life forms on earth, like bacteria, that exhibit exponential growth. These bacteria, and therefore exponential growth, predate human beings by a few million years.They were not invented because they predated the first human beings. They existed at least millions of years before there was anyone to "invent" them.All novae produce radioactive elements and these decay exponentially. So exponential decay predates the formation of the solar system.I am not sure, but stellar fusion may be exponential. But, in any case, there are life forms on earth, like bacteria, that exhibit exponential growth. These bacteria, and therefore exponential growth, predate human beings by a few million years.They were not invented because they predated the first human beings. They existed at least millions of years before there was anyone to "invent" them.All novae produce radioactive elements and these decay exponentially. So exponential decay predates the formation of the solar system.I am not sure, but stellar fusion may be exponential. But, in any case, there are life forms on earth, like bacteria, that exhibit exponential growth. These bacteria, and therefore exponential growth, predate human beings by a few million years.They were not invented because they predated the first human beings. They existed at least millions of years before there was anyone to "invent" them.All novae produce radioactive elements and these decay exponentially. So exponential decay predates the formation of the solar system.I am not sure, but stellar fusion may be exponential. But, in any case, there are life forms on earth, like bacteria, that exhibit exponential growth. These bacteria, and therefore exponential growth, predate human beings by a few million years.
What would the graph look like on a position verse time plot with constant acceleration?
If the constant acceleration is positive, the graph would be an exponential (x2) graph. If there is constant acceleration, then velocity is always increasing, making the position change at an ever increasing rate.
When would you use a power function and when would you use a exponential function?
Both of these functions are found to represent physical events in nature. A common form of the power function would be the parabola (power of 2). One example would be calculating distance traveled of an object with constant acceleration. d = V0*t + (a/2)*t². The exponential function describes many things, such as exponential decay: like the voltage change in a capacitor & radioactive element decay. Also exponential growth (such as compound interest growth).
