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Q: What is one use of a rational function?
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What are the Basic concepts of rational function?

Thee basic concept is that an rational function is one polynomial divided by another polynomial. The coefficients of these polynomials need not be rational numbers.


If the equation of a rational function is a rational expression is the function rational?

Yes. Rational functions must contain rational expressions in order to be rational.


If the equation of a function is a rational expressions the function is rational?

Yes. Rational functions must contain rational expressions in order to be rational.


If the equation of a function is a rational expression is the function rational?

Yes. Rational functions must contain rational expressions in order to be rational.


If the equation of a function is a rational expression the function is rational.?

Yes. Rational functions must contain rational expressions in order to be rational.


If the equation of a function is a rational expression the function is rational?

True


A rational function is a function whose equation contains?

a rational expression.


True or false a rational function is a function whose equation contains a rational expression?

It is true that a rational function is a function whose equation contains a rational expression. This is used in various math classes.


A rational function is a function whose equation contains a rational expression?

True


Does every rational function has at least one horizontal asymptote?

Nope not all the rational functions have a horizontal asymptote


How does my knowledge of polynomial function prepare me to understand rational function?

A rational function is the quotient of two polynomial functions.


Can the graph of a rational function have more than one vertical asymptote?

Assume the rational function is in its simplest form (if not, simplify it). If the denominator is a quadratic or of a higher power then it can have more than one roots and each one of these roots will result in a vertical asymptote. So, the graph of a rational function will have as many vertical asymptotes as there are distinct roots in its denominator.