In geometry, an asymptote of a curve is a way of describing its behavior far away from the origin by comparing it to another curve. Specifically, the second curve is an asymptote of the first if distance between the two approaches 0 as the points being considered tend to infinity.

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Your friend emailed you to ask you for help

Your friend emailed you to ask you for help in answering this problem:

"Determine the area in square feet, of the smallest square that can contain a circle with

a radius of 8 ft"

You will answer your friend with the solution to this ...

Your friend emailed you to ask you for help in answering this problem:

"Determine the area in square feet, of the smallest square that can contain a circle with

a radius of 8 ft"

You will answer your friend with the solution to this ...

Mr. Star wants to blend

Mr. Star wants to blend some 7.99/lb coffee with some 11.49/lb coffee to make 105 lbs which should sell for 10.99...

Mr. Star wants to blend some 7.99/lb coffee with some 11.49/lb coffee to make 105 lbs which should sell for 10.99...

(x^{3}-2x^{2}+3x+4) / (x^{2}-3x+5)

(x^{3})/(4-x^{2})

f(x) = x^{2} - 4/x

(3x^{4}+4)/(x^{3}+3x)

f(x)=x^{2}/(x-2)

How do you solve the asymptote equations and then how do you graph them?

Determine an equation of an asymptote of y=sec3x

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