If this limit doesn't exist then there is no oblique asymptote in that direction.
2.
The degree of the numerator and degree of the denominator determine whether or not there are any horizontal or oblique asymptotes.
3.
If this limit fails to exist then there is no oblique asymptote in that direction, even should the limit defining " m " exist.
4.
If the degree of the numerator is more than 1 larger than the degree of the denominator, and the denominator does not divide the numerator, there will be a nonzero remainder that goes to zero as " x " increases, but the quotient will not be linear, and the function does not have an oblique asymptote.
मोबाइल