Rational functions are special in algebra for a few key reasons:
Fraction Form: They look like fractions. You can write them as one polynomial divided by another, like this: (f(x) = \frac{p(x)}{q(x)}).
Asymptotes: They usually have vertical and horizontal lines called asymptotes. These lines show how the function behaves in ways that are different from other types of functions.
Big Picture: Learning about rational functions helps us understand important ideas called limits and continuity. These concepts are really important in calculus.
When you explore these features, you gain a better understanding of how functions work!
Rational functions are special in algebra for a few key reasons:
Fraction Form: They look like fractions. You can write them as one polynomial divided by another, like this: (f(x) = \frac{p(x)}{q(x)}).
Asymptotes: They usually have vertical and horizontal lines called asymptotes. These lines show how the function behaves in ways that are different from other types of functions.
Big Picture: Learning about rational functions helps us understand important ideas called limits and continuity. These concepts are really important in calculus.
When you explore these features, you gain a better understanding of how functions work!