1. Suppose that.
(A) List all the critical values of. Note: If there are no critical values, enter NONE.
(B) Use interval notation to indicate whereis increasing.
Increasing:
(C) Use interval notation to indicate whereis decreasing.
Decreasing:
(D) List thevalues of all local maxima of
. If there are no local maxima, enter NONE.
values of local maximums =
(E) List thevalues of all local minima of
. If there are no local minima, enter NONE.
values of local minimums =
(F) Use interval notation to indicate whereis concave up.
Concave up:
(G) Use interval notation to indicate whereis concave down.
Concave down: (H) List thevalues of all the inflection points of
. If there are no inflection points, enter NONE.
values of inflection points =
2. Suppose that.
Note: Several parts of this problem require answers entered in interval notation. Note, with interval notation, you can enter the empty set as.
(A) List all the critical values of. Note: If there are no critical values, enter NONE.
(B) Use interval notation to indicate whereis increasing.
Increasing:
(C) Use interval notation to indicate whereis decreasing.
Decreasing:
(D) List thevalues of all local maxima of
. If there are no local maxima, enter NONE.
values of local maximums =
(E) List thevalues of all local minima of
. If there are no local minima, enter NONE.
values of local minimums =
(F) Use interval notation to indicate whereis concave up.
Concave up:
(G) Use interval notation to indicate whereis concave down.
Concave down: (H) List thevalues of all the inflection points of
. If there are no inflection points, enter NONE.
values of inflection points =


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.
. Note: If there are no critical values, enter NONE.
values of all local maxima of
. If there are no inflection points, enter NONE.
.
. 