answersLogoWhite

0

a rational expression.

User Avatar

Wiki User

15y ago

What else can I help you with?

Related Questions

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


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

a ractional function


Is it possible to have a rationol function whose equation contains no y-intercept?

Yes as for example x = 5 which is a straight vertical line parallel to the y axis


What is a function whose rule contains absolute value expressions?

An absolute-value function


What does a linear equation graph look like?

A linear function is a function whose graph is a straight line.


The quadratic formula can be used to solve an equation only if the equation contains no term whose degree is higher than?

2


Does there exist a quadratic equation whose coefficients are irrational but both the roots are rational?

None, if the coefficients of the quadratic are in their lowest form.


What is a function whose graph is a nonvertical line or part of a non-vertical line?

A linear equation


Can anybody answer this hard question Function of x bracket 1 if X is a rational number or 0 if X is an Irrational number?

f(x) = 1 if x is rational f(x) = 0 if x is irrational But there is no specific question about this function. It is a well defined function whose domain is the real numbers and whose codomain consists of the two values, 0 and 1. It is a function with infinitely many discontinuities, and an integral which is 0.


What is a rational whose cube root is a whole number?

How about 27 whose cube root is 3 which is a rational whole number.


Does there exist a quadratic equation whose coefficients are all distinct irrationals but both the roots are rationals?

Yes, it is possible for a quadratic equation to have distinct irrational coefficients while having rational roots. For example, consider the quadratic equation (x^2 - \sqrt{2}x - \sqrt{3} = 0). The coefficients (-\sqrt{2}) and (-\sqrt{3}) are distinct irrationals, yet the roots of this equation can be rational. Specifically, if we apply the quadratic formula, we can find rational roots depending on the specific values of the coefficients.