The given function is
i) We factor the numerator to obtain;
The vertical asymptote is where the denominator is zero.
V.A: 
ii) The roots are the zeros of the numerator;
Roots:
iii) At y-intercept 
.
Put into the function and solve.
Y-int: 
iv) Horizontal asymptote.
This is an improper rational function.
It has no horizontal asymptote.
v) Holes:
The given rational function has no common factors in both the numerator and the denominator.
Therefore the function has no holes.
6) For oblique Assymptote, we divide using lond division or synthetic division;
1 -1 -2
5| <u> 5 20</u>
1 4 18
The quotient is 
The oblique asymptote is
Answer:
You have the correct answer it is the third one.
Answer:
yea kind of but not in detail
Answer: because it’s not good to start like that
Step-by-step explanation:
We have been given a table of values of a function. We are asked to determine whether the given function is linear or nonlinear.
We know that a function is linear when its rate of change (slope) is constant.
Let us find slope for each of the given points using slope formula.
Similarly, we will find the slopes using other given coordinates.
Since the rate of change for each set of points is 
, so the rate of change is constant.
Therefore, the given function is linear.
