Examples of 'asymptote' in a sentence

Meaning of "asymptote"

Asymptote - In mathematics, a line that a curve approaches but never meets, used in the context of functions and graphs to describe their behavior
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  • A straight line which a curve approaches arbitrarily closely as it goes to infinity. The limit of the curve; its tangent "at infinity".
  • Anything which comes near to but never meets something else.
  • To approach, but never quite touch, a straight line, as something goes to infinity.

How to use "asymptote" in a sentence

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asymptote
So we are going to approach this asymptote as we get really negative.
The asymptote of a hyperbola can be found as follows.
A curve intersecting an asymptote infinitely many times.
One horizontal and one vertical asymptote.
Recognize an oblique asymptote on the graph of a function.
The exponential function has a horizontal asymptote.
You have to do each asymptote separately here.
So we are always going to be a little bit above the asymptote.
Find the vertical asymptote of the graph of f.
Find the equation of the oblique asymptote.
Select the first asymptote of the new conic.
This dashed line is called a horizontal asymptote.
Select the second asymptote of the new conic.
There is a third curve that is reaching an asymptote.
A possible asymptote is indicated on the graph.

See also

The lengths of the sides of the asymptote.
Where the slope of one asymptote will be b over a x.
This asymptote right here is y is equal to plus b over a x.
This is a vertical asymptote in the function.
The asymptote corresponds to the steady loop error e.
Construct a conic with this asymptote.
Logarithmic asymptote tower of constant pressure.
It keeps getting closer and closer to that asymptote.
And our horizontal asymptote is at negative three over four.
The function admits a horizontal asymptote.
To find the horizontal asymptote find the limits at infinity.
So let us graph that horizontal asymptote.
You do not know your asymptote from a hole in the ground.
There is our other vertical asymptote.
The corresponding asymptote is the tangent of the curve at that point.
When then ie is the oblique asymptote.
And this is a vertical asymptote because the x does not cancel out.
No closed curve can have an asymptote.
The asymptote of the exponential growth of computational power is artificial intelligence.
So we have found that there will be a vertical asymptote at.
The asymptote corresponds to the loop error e in the steady state.
We obtained that there is a vertical asymptote as.
Full asymptote support.
Such a line is called a horizontal asymptote.
There is no asymptote here.
This function has a vertical asymptote.
Asymptote to the curve.
We find that our vertical asymptote is at.
The asymptote intersections are fixed in frequency and act as pivot points.
Which does have a vertical asymptote when.
An asymptote is a straight line that a curve approaches but never meets or crosses.
Let me draw that asymptote.
Asymptote of convergence.
Thus the areas form logarithms of the asymptote index.
Determine the horizontal asymptote for the graph of this function.

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