Question
The graph of f ′(x) is continuous and increasing with an x-intercept at x = 0. Which of the following statements is false?
The graph of f is always concave up.
The graph of f has an inflection point at x = 0.
The graph of f has a relative minimum at x = 0.
The graph of the second derivative is always positive.
The graph of f is always concave up.
The graph of f has an inflection point at x = 0.
The graph of f has a relative minimum at x = 0.
The graph of the second derivative is always positive.
Answers
Steve
consider the case
f'(x) = x
f'(x) = x
Lol
What does this mean steve just pls put the answer i dont know why you always do this steve I just want the answer dude if you can include reasoning that really helps but just reasoning without an answer? I am going to cry :(. This is just cryptic not helpful.
Hajen
Steve be bad
ur mom
literally crying at "please just put the answer steve"