One form of this term can be found by taking the limit of f(x) divided by x as x goes to a, then using that limit to take the limit of f(x) minus the limit times x. They can also be found by taking the quotient when the numerator of a rational function is divided by its denominator. One of these not parallel to the x or y axes is known as the oblique type; the function y equals x plus one over x has one at y equals x. There are also vertical and horizontal forms of them; the vertical form exists if the limit of a function as it approaches a point a from either directio
One form of this term can be found by taking the limit of f(x) divided by x as x goes to a, then using that limit to take the limit of f(x) minus the limit times x. They can also be found by taking the quotient when the numerator of a rational function is divided by its denominator. One of these not parallel to the x or y axes is known as the oblique type; the function y equals x plus one over x has one at y equals x. There are also vertical and horizontal forms of them; the vertical form exists if the limit of a function as it approaches a point a from either direction is equal to positive or negative infinity. For 10 points, name this term that describes a line a function will get infinitely close to.
One form of this term can be found by taking the limit of f(x) divided by x as x goes to a, then using that limit to take the limit of f(x) minus the limit
{asymptote}