From the above graph
Concave up on the interval (-2,8) to (1,0)
Concave down on the interval (1,0) to (4,-8)
There is inflection point at (1,0)
6- .4 -4 -2 -4 -6 -8 -10 The function graphed above is: Concave up on the interval(s) Concave down on the interval(s) There is an inflection point at:
The function graphed above is: concave up on the interval: Concave down on the intervals: There’s an inflection point at: 2 -6 1-8 410+ The function graphed above is: Concave up on the interval(s) Concave down on the interval(s) There is an inflection point at: Get help: Video
6 5 4 3 2 -15 14 -3 1 -2 -3 -5 -6 The function graphed above is decreasing on the interval < X < The inflection point is at x =
-5 -4 1-3 -2 -1 The function graphed above is decreasing on the interval <x< The inflection point is at x =
3 INS 1 -5 -4 3-2-1 3 The function graphed above is: Increasing on the interval(s) Decreasing on the interval(s) (-0.-2) U(1.5.00) o
3. Consider the function f(x) = x2 - 6x^2 - 5 a. Find the values of x such that f'(x) = 0. b. Use the results of part a to: find interval(s) on which the function is increasing and interval(s) on which it is decreasing. c. Find the value(s) of x such that f"(x)=0. d. Use the result of part c to find interval(s) on which f(x) is concave up and interval(s) on which it is concave down. e. Sketch...
Determine the intervals on which the given function is concave up or down and find the point of inflection. Let f(x) = x(x - 5) The x-coordinate of the point of inflection is 225/64 , and on this interval f is The interval on the left of the inflection point is Concave Down The interval on the right is Concave Up and on this interval f is Determine the intervals on which the given function is concave up or down...
Consider the following graph of f(x) on the closed interval (0,5): 5 4 3 2 1 0 -1 0 1 2 3 5 6 (If the picture doesn't load, click here 95graph2) Use the graph of f(x) to answer the following: (a) On what interval(s) is f(x) increasing? (b) On what interval(s) is f(x) decreasing? (c) On what interval(s) is f(x) concave up? (d) On what interval(s) is f(x) concave down? (e) Where are the inflection points (both x and...
Question 11 10 pts The derivative f'(2) of an unknown function f(x) has been determined as f'(x) = (x - 2)(+3)2. Use this derivative to find the intervals where the original function f is increasing/decreasing. Then find the x-values that correspond to any relative maximums or relative minimums of the original unknown function f(x). O no relative maximum; relative minimum at x=2 relative maximum at x=-3; no relative minimum O relative maximum at x=2; relative minimum at x=-3 relative maximum...
Write an equation for the function graphed below 1 5 4 3 2 -7 -6 4 5 -5 -4 -3 -2 -1 -1 -2 -3 -4+ -5+ Q y =