Number
Question
Answer
See the work
1.
Let

and
Determine the value of each of the following:
(a) g(-8) =
(b) g(-3) =
(c) g(1) =
(d) g(6) =
(e) The absolute maximum of g(x) occurs when x = and is the value A) 0
B) 3
C) 7
D) -13
E) x = 0 value = 12
The work Point Cost: 4
2.
Use part I of the Fundamental Theorem of Calculus to
find the derivative of

=
See the Work
The work Point Cost: 3
3.
Use part I of the Fundamental Theorem of Calculus to
find the derivative of

=
See the Work
The work Point Cost: 3
4.
If then
=
See the Work
The work Point Cost: 3
5.
Use part I of the Fundamental Theorem of Calculus to
find the derivative of

=
See the Work
The work Point Cost: 3
6.
Use part I of the Fundamental Theorem of Calculus to
find the derivative of

h'(x) =
The work Point Cost: 4
7.
Use part I of the Fundamental Theorem of Calculus to
find the derivative of

=
The work Point Cost: 4
8.
If then
=
The work Point Cost: 4
9.
Use part I of the Fundamental Theorem of Calculus to
find the derivative of

h'(x) =
The work Point Cost: 4
10.
Find the derivative of the following function

F'(x) =
The work Point Cost: 4
11.
If
, then = .
The work Point Cost: 4
12.
Find the derivative of the following function

using the Fundamental Theorem of Calculus.
F'(x) =
The work Point Cost: 5
13.
If

then
=

The work Point Cost: 5
14.
Find the derivative of

The work Point Cost: 5
15.
Find the derivative of the function:

=
The work Point Cost: 5
16.
Use part I of the Fundamental Theorem of Calculus to
find the derivative of

=
The work Point Cost: 5
17.
Given

At what value of x does the local max of f(x) occur?
x =

x = -4
The work Point Cost: 3
18.
If
then
The work Point Cost: 3
19.
Evaluate the definite integral

using the Fundamental Theorem of Calculus.
=
See Work
The work Point Cost: 3
20.
Find the average value of on the interval [3,6].
21
The work Point Cost: 3
21.
Find the average value of :
on the interval
Average value =
0.4513
The work Point Cost: 3
22.
Find the mean value of the function f(x) = |6 - x|
on the closed interval [3, 9].
mean value = 1.5
The work Point Cost: 3
23.
(a) Find the average value of on the interval [0,2].
(b) Find a value c in the interval [0,2] such that f (c)
is equal to the average value.
A) 71/3
B) 1.1547
The work Point Cost: 3