BYU MATH 110 EXAM #2 WITH
CORRECT ANSWERS 2025
(x^3 / x^4) Degree of numerator less than the degree
of denominator ( correct answers )
Horizontal asymptote at y=0
(1x^3/2x^3) Degree of numerator is equal to degree of
denominator: ( correct answers ) Horizontal asymptote
at coefficient of numerator divided by coefficient of
denominator. (⅓)
(x^3/x^2) Degree of numerator exactly one greater than
degree of denominator: ( correct answers )
There is an oblique or slant asymptote:
(x^5/x^2) Degree of numerator is more than 1
greater than the degree of the denominator:
( correct answers ) No horizontal asymptote
End behavior: If the leading degree is EVEN ( correct
answers
) the graph never crosses the x-axis! It'll look like a
swoop. =) This is because if the leading degree is even,
the number will never be negative. It can never go into
the negatives on the y- axis.
End Behavior: If the leading degree is ODD ( correct
answers ) then the graph crosses the x-axis.
End behavior: If the leading coefficient is POSITIVE
( correct answers ) then
that means the upper right quadrant of the graph will
always have an up arrow. The graph will continue to
grow positively on the x and y axis.
CORRECT ANSWERS 2025
(x^3 / x^4) Degree of numerator less than the degree
of denominator ( correct answers )
Horizontal asymptote at y=0
(1x^3/2x^3) Degree of numerator is equal to degree of
denominator: ( correct answers ) Horizontal asymptote
at coefficient of numerator divided by coefficient of
denominator. (⅓)
(x^3/x^2) Degree of numerator exactly one greater than
degree of denominator: ( correct answers )
There is an oblique or slant asymptote:
(x^5/x^2) Degree of numerator is more than 1
greater than the degree of the denominator:
( correct answers ) No horizontal asymptote
End behavior: If the leading degree is EVEN ( correct
answers
) the graph never crosses the x-axis! It'll look like a
swoop. =) This is because if the leading degree is even,
the number will never be negative. It can never go into
the negatives on the y- axis.
End Behavior: If the leading degree is ODD ( correct
answers ) then the graph crosses the x-axis.
End behavior: If the leading coefficient is POSITIVE
( correct answers ) then
that means the upper right quadrant of the graph will
always have an up arrow. The graph will continue to
grow positively on the x and y axis.