Consider the function f(x) = (x2ex)/x .
Determine the interval of increasing/decreasing, concavity, local
max/min, inflection...
Consider the function f(x) = (x2ex)/x .
Determine the interval of increasing/decreasing, concavity, local
max/min, inflection points, and any asymptotes.
Step-by-step solutions would be greatly appreciated. Thank you
for the help!
Please provide the following info for the given function
Increasing:?
Decreasing:?
Local Min(s):?
Local Max(s):?
Concave up:?
Concave down:?
Point(s) of Inflection:?
f(x)= 2sin(x)+sin(2x), over [0,2pi ]
For the function f(x)=x^5-5x^3 determine:
a. Intervals where f is increasing or decreasing
b. Local minima and maxima of f,
c. Intervals where f is concave up and concave
down, and,
d. The inflection points of f
e. Sketch the curve and label any points you use in your
sketch.
For Calculus Volume One GIlbert Strange
given the function y=x+cosx on the interval [0,2pi] find the
intervals of increasing and decreasing, local or absolute
extrema(s), the intervals of concavity and the inflection points.
use the information to sketch the graph of y=x+cosx on the interval
[0,2pi]
1. Find where f(x)= x^5-5x^4
is increasing/decreasing, concave up/down, and the
location of any local max or min or points of inflection.
A good explanation would be great!
Find the absolute max and min of f(x)= e^-x sin(x) on the
interval [0, 2pi]
Find the absolute max and min of f(x)= (x^2) / (x^3 +1) when x
is greater or equal to 0
f(x)= x5 − 5x
Find the x− and y−intercept, critical numbers, increasing and
decreasing intervals, local minimum and maximum, f''(x), intervals
of concavity up and down, and inflection points.
Where is the function increasing or decreasing and what are the
relative mins and max?
g(t) = 3t^4-16t^3+24t^2, Domain (-infinity, +infinity)
k(x) = 2x/5 - (x-1)^2/5, Domain [0, infinity)
g(x) = x^3/x^2-3
g(x) = x^2-4√ x