Math Assignment Help With How To Find The Horizontal Asymptote
18.104.22.168 How to find the horizontal asymptote?
Let f be a rational function defined as follows
f(x) = amxm + ….. + a1x + a0
bnxm +….. + b1x + b0
m is the degree of the polynomial in the numerator and n is the degree of the polynomial in the numerator.
case 1: For m < n, the horizontal asymptote is the line y = 0.
case 2: For m = n, the horizontal asymptote is the line y = am / bn
case 3: For m > n, there is no horizontal asymptote
4.6 The Range
An examination of the graph above will indicate that all real numbers are available for output. The left most fork of the graph looks like it will rise not quite to y = 1, and the right most fork looks like it may not quite drop to y = 1; so, one might at first suggest that y = 1 is not in the range. However, if you examine the central portion of the graph, you can see that y = 1 is definitely a member of the range. So, all real numbers are present in the range. In interval notation the range would look like this:
Email Based Assignment Help in How To Find The Horizontal Asymptote
To Schedule a How To Find The Horizontal Asymptote tutoring session
To submit How To Find The Horizontal Asymptote assignment click here.
Following are some of the topics in Rational Function in which we provide help:
- Assignment Help
- Homework Help
- Writing Help
- Academic Writing Assistance
- Editing Services
- Plagiarism Checker Online
- Research Writing Help