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Horizontal Case 1
the leading terms have the same degree (n=d)
result: horizontal asymptote that is the ratio of the leading term coefficients y= a/b
Horizontal Case 2
the denominator dominates the numerator (n<d)
result: horizontal asymptote of y=0
Horizontal Case 3
the numerator dominates the denominator (n>d)
result: NO HORIZONTAL ASYMPTOTE
y=x

y = x2

y=x3

y= 1/x

for rational funcs the denominator
can’t equal 0
Degrees divided
subtraction
Special cases
the degree of the numerator is exactly 1 more than the degree of the denominator
result: oblique(slant) asymptote
Slant asymptote is long division (ignore remainder)
vertical asymptote
set denominator equal to zero
BUT if the factor cancels out its a hole