 |
|---|
| PAGE: 62 | SET: Exercises | PROBLEM: 47 |
The curve is 
, 
.
Graph :
Graph the curve 
:
Vertical asymptote :
The vertical asymptote is a line equation, toward which a function 
approaches to either positive or negative infinity.
Observe the graph.
The vertical asymptotes are 
and 
.
The curve is .
Find the vertical asymptote.
Rewrite the curve.
.
Vertical asymptote are vertical lines which correspond to the zeroes of the denominator of a rational function.
To find the vertical asymptote, equate denominator of the function to zero.
So 
The general solution for 
is 
, where 
is an integer.
If 
then 
.
If 
then 
.
The vertical asymptote are 
and 
.
The vertical asymptotes are 
The exact vertical asymptotes are 
.
|
"I want to tell you that our students did well on the math exam and showed a marked improvement that, in my estimation, reflected the professional development the faculty received from you. THANK YOU!!!" June Barnett |
|
"Your site is amazing! It helped me get through Algebra." Charles |
|
"My daughter uses it to supplement her Algebra 1 school work. She finds it very helpful." Dan Pease |
Simply chose a support option
  
|