For the function
g|x|=2x/3x3-x2 ,find the domain,
x-intercepts, y-intercepts, critical numbers, extrema, holes,
vertical asymptotes, horizontal asymptotes,...
For the function
g|x|=2x/3x3-x2 ,find the domain,
x-intercepts, y-intercepts, critical numbers, extrema, holes,
vertical asymptotes, horizontal asymptotes, points of inflection.
If any of these items do not exist, explicitly state so.
Consider the function f(x)= 1 + 1/x - 1/x2
Find the domain, the vertical and horizontal asymptotes,
the intervals of increase or decrease, the local minimum and
maximum values, the intervals of concavity and the inflection
points.
Find the vertical asymptote (V.A.) and the horizontal asymptote
(H.A.) of the function g(x) = 2x/ x- 5.
Justify your answer using limits.
a) The equation of the V.A. is ________ and the associated
limit is:
b) The equation of the H.A. is ________ and the associated
limit is:
5. For the function ?(?)=−3?^4
−12?^3
Find the domain and intercepts.
Find the critical numbers, intervals where f (x) is increasing
and decreasing, and any local maximum and local minimum points
(find both coordinates).
Find the intervals where f (x) is concave up and concave down
and any inflection points (find both coordinates).
Use this information to sketch the graph of f (x).
please graph the function f(x)=(x-2)/(x-1) by
finding
the domain
the x and y intercepts
the vertical asymptotes
the horizontal asymptotes
the intervals of increase and decrease
the local mins/max
the intervals of concavity
the inflection point(s) as an ordered pair
graph the function A. Show steps how you find the domain, the x
and y-intercepts, the horizontal and vertical asymptotes, the
intervals of increasing and decreasing, the relative extrema, the
intervals of concave up and down, all critical points, all
inflection points, and any test points you use. then graph
function A= 1-X/e^- X
Determine the x- and y-intercepts (if any), and vertical and
horizontal a symptotes of the rational function r, given by
r(x) =3x^2+ 18x+ 24 / x^2−3x+ 2
and then use this information to sketch a graph ofr. As part of
your analysis, you should explicitly examine the behaviour of the
function on both sides of each vertical asymptote, and evaluate the
function at appropriate test points.