Definition can be found from the 12.4 section reading.

yunitsiL

Answered 2021-09-21
Author has **22954** answers

asked 2021-06-07

Fill in the blanks. When evaluating limits at infinity for complicated rational functions, divide the numerator and denominator by the ________ term in the denominator.

asked 2021-07-02

asked 2021-06-05

Fill in the blanks. When evaluating limits at infinity for complicated rational functions, you can divide the numerator and denominator by the ____ term in the denominator.

asked 2021-06-09

Choose the correct term to complete each sentence. To find the limits of rational functions at infinity, divide the numerator and denominator by the _____ power of x that occurs in the function.

asked 2021-05-08

asked 2021-05-22

The process by which we determine limits of rational functions applies equally well to ratios containing noninteger or negative powers of x: Divide numerator and denominator by the highest power of x in the denominator and proceed from there. Find the limits.

\(\displaystyle\lim_{{{x}\rightarrow-\infty}}{\frac{{\sqrt{{{x}^{{{2}}}+{1}}}}}{{{x}+{1}}}}\)

\(\displaystyle\lim_{{{x}\rightarrow-\infty}}{\frac{{\sqrt{{{x}^{{{2}}}+{1}}}}}{{{x}+{1}}}}\)

asked 2021-09-25