Answered You can hire a professional tutor to get the answer.
f(x) = x^3 2x + 1/x A - Find any horizontal asymptotes of f. B - Find any vertical asymptotes of f. C - Find the intervals on which f is...
f(x) = x^3 − 2x + 1/x
A - Find any horizontal asymptotes of f.
B - Find any vertical asymptotes of f.
C - Find the intervals on which f is increasing/decreasing.
D - Find any local maxima or minima of f. Give the point on the graph, not just the x-coordinate
E - Find the intervals on which f is concave up/down.
F - Find any inflection points of f. Give the point on the graph, not just the x-coordinate.
G - Sketch the graph of f. Make sure your drawing is consistent with the information above, and any solutions to f(x) = 0.
H - Does f have an absolute maximum (on the entire real line)?
I - Does f have an absolute minimum (on the entire real line)?
