How can you know if there's a hole, a vertical asymptote, and a horizontal asymptote in a rational function.
What I am asking is how do you figure it out.
One of the best resources on this is purplemath.com
vertical asymoptote --> set denominator = zero horizonal ---> set numerator = 0 hole ---> when the denominator is zero
I need it summarized based on what you know
I think @jennychan12 has something to contribute that may be useful for you.
it seems complicated, give an example problem
given y = (x-1)/(x-2) vertical asymoptote --> set denominator = zero horizonal ---> set numerator = 0 hole ---> when the denominator is zero
denominator = bottom part numerator = top part
@Firejay5, try to think of them as three distinct cases.
ok
give a problem and work it out @Hero
No disrespect bro, but I'm not your teacher.
vertical asymptote is definitely taking the denominator and setting it equal to zero and solving for it; this is the number the denominator can not be
|dw:1364862782996:dw|therefore x=3 is the vertical asymptote
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