Question

Find the intervals on which the function is concave up or down, the points of inflection, and the critical points, and determine whether each critical point corresponds to a local minimum or maximum (or neither). Let f(x) = - (3x + 3 sin(x)), 0 ? x ? 2? What are the critical point(s) = What does the Second Derivative Test tell about the first critical point: What does the Second Derivative Test tell about the second critical point: What are the Inflection Point(s) = On Interval 1 is f'' ? is f' ? On Interval 2 is f'' ? is f' ? Note: You can earn partial credit on this problem.

          Find the intervals on which the function is concave up or down, the points of inflection, and the critical points, and determine whether each critical point corresponds to a local minimum or maximum (or neither). Let
f(x) = - (3x + 3 sin(x)), 0 ? x ? 2?
What are the critical point(s) =
What does the Second Derivative Test tell about the first critical point:
What does the Second Derivative Test tell about the second critical point:
What are the Inflection Point(s) =
On Interval 1 is f'' ? is f' ?
On Interval 2 is f'' ? is f' ?
Note: You can earn partial credit on this problem.

Find the intervals on which the function is concave up or down, the points of inflection, and the critical points, and determine whether each critical point corresponds to a local minimum or maximum (or neither). Let
f(x) = - (3x + 3 sin(x)), 0 ? x ? 2?
What are the critical point(s) =
What does the Second Derivative Test tell about the first critical point:
What does the Second Derivative Test tell about the second critical point:
What are the Inflection Point(s) =
On Interval 1 is f” ? is f' ?
On Interval 2 is f” ? is f' ?
Note: You can earn partial credit on this problem.

Added by Jason A.

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