Relative Maximum Relative Minimum Both a Relative Maximum and a Relative Minimum
ID: 2837534 • Letter: R
Question
Relative Maximum
Relative Minimum
Both a Relative Maximum and a Relative Minimum
A Critical Point but not a Relative Maximum or a Relative Minimum
Not a Critical Point
(0, 4)
(0, 8)
(4, 8)
(4, ?)
None of These
t = -2 only
t = -1 only
t = 0 only
t = -2 and t = 0
t = -1 and t = 0
x = -54
x = 0
x = 3
x = 18
None of These
A critical point only
An inflection point only
A critical point and an inflection point
Neither a critical point or an inflection point
Relative Maximum
Relative Minimum
Both a Relative Maximum and a Relative Minimum
A Critical Point but not a Relative Maximum or a Relative Minimum
Not a Critical Point
Explanation / Answer
If f(x) = 3x4 - 8x3 + 6x2 + 24, then the point at x = 1 is a?
d) A Critical Point but not a Relative Maximum or a Relative Minimum
On what interval(s) is the function g(x) = 2x3 - 24x2 + 60 concave down?
e) None of These [correct answer is (-infinity,4)
For the function g(t) = te^t, there is an inflection point at?
a) t = -2 only
If n(x) = 3x - 54, there will be a relative maximum at?
e) None of These [since it is an increasing function]
If h(x) = (x - 4)5, the point at x = 0 is?
d) Neither a critical point or an inflection point