To find: The oblique asymptote for the function
The oblique asymptote of the function is
Given:
The rational function is
Concept used:
If the degree of numerator is greater than the degree of denominator, then the rational function has oblique asymptote which can be obtained by dividing the numerator by denominator where quotient obtained is the oblique asymptote.
Calculation:
On dividing the numerator by denominator for the rational function
From the obtained division, it can be interpreted that the quotient of the division is
Now, the graph of the function
Conclusion:
From the graph of the function, it can be interpreted that the oblique asymptote of the function is
Chapter 8 Solutions
High School Math 2015 Common Core Algebra 2 Student Edition Grades 10/11
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