8 Answered Questions for the topic Inflection Point
f(x) = x √ (x^2+9) defined on the interval −4≤ x≤5. What is the inflection point? The minimum and maximum occur at x=? f(x) is concave down x= to x=? f(x) is concave up x= to x=?
find domain, range, max, min, inc, dec, con cavity, abs max min
F(x)=2x4-3x3-10x2+20, find domain, range, maximum, minimum, increasing, decreasing, concavity, inflection points, absolute max/min?
how to find point of inflection ?
i have 5 set of data when i plotting these data , i got straight line but in the end it bend to the right side. by calculating r2, i knew that i got straight line by removing the two points where... more
Having trouble calculating concave up and concave down?
Here is the question I am having trouble withL Calculate the second derivative of f. Find where f is concave up, concave down, and has inflection points. f(x)= (3x^2) / (x^2 + 49)?*I figured... more
Please help me with a few questions I don't understand from my homework. Thank you!
1. If a>0, show that the function f(x)=(x^5)+ax-1 has precisely one real root. 2. Find the critical points and apply the second derivative test (or state that it fails). (a)... more
Which statement is not true of the graph f(x)= (x+1)(x-3)^2?
How do you solve this problem? Which is the right answer and why? a) f has a relative maximum at (1/3, 256/27) b) f has a point of inflection at (3,0) c) f has an intercept at (3,0) d) f has a... more
Let f(x) be a polynomial function such that f(-2)=5, f'(-2)=0 and f"(-2)=3. The point (-2,5) is which of the following for the graph of f?
How do you figure out this problem. Which is the correct answer choice and why? a) relative maximum b) relative minimum c) intercept d) inflection point e) none of these
Let f(x) be a polynomial function such that f(4)= -1, f'(4)=2 and f"(4)=0. If x<4, then f"(x)<0 and if x>4, then f"(x)>0.
The point (4,-1) is which of the following for the graph of f? How do you figure out this problem. Which answer choice is right and why? a) relative maximum b) relative minimum c) critical... more