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Math Problems
Calculus
Euler's method
4
1
12
×
2
3
10
≈
4
×
[
?
]
4 \frac{1}{12} \times 2 \frac{3}{10} \approx 4 \times[?]
4
12
1
×
2
10
3
≈
4
×
[
?]
\newline
The estimated product is [ ] .
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f
(
x
)
=
2
x
5
+
x
4
−
18
x
3
−
17
x
2
+
20
x
+
12
f(x)=2x^5+x^4-18x^3-17x^2+20x+12
f
(
x
)
=
2
x
5
+
x
4
−
18
x
3
−
17
x
2
+
20
x
+
12
The function
f
f
f
is shown. If
x
−
3
x-3
x
−
3
is a factor of
f
f
f
, what is the value of
f
(
3
)
f(3)
f
(
3
)
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Which of the following are rational numbers?
\newline
Multi-select Choices:
\newline
(A)
5
7
\frac{5}{7}
7
5
\newline
(B)
2
7
\frac{2}{7}
7
2
\newline
(C)
8
\sqrt{8}
8
\newline
(D)
0
0
0
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−
(
a
−
1
)
(
b
−
1
)
(
c
−
1
)
-(a-1)(b-1)(c-1)
−
(
a
−
1
)
(
b
−
1
)
(
c
−
1
)
\newline
Which of the following is equivalent to the given expression?
\newline
Choose
1
1
1
answer:
\newline
(A)
(
1
−
a
)
(
b
−
1
)
(
1
−
c
)
(1-a)(b-1)(1-c)
(
1
−
a
)
(
b
−
1
)
(
1
−
c
)
\newline
(B)
(
1
−
a
)
(
1
−
b
)
(
1
−
c
)
(1-a)(1-b)(1-c)
(
1
−
a
)
(
1
−
b
)
(
1
−
c
)
\newline
C)
(
a
−
1
)
(
1
−
b
)
(
1
−
c
)
(a-1)(1-b)(1-c)
(
a
−
1
)
(
1
−
b
)
(
1
−
c
)
\newline
(D)
(
1
−
a
)
(
1
−
b
)
(
c
−
1
)
(1-a)(1-b)(c-1)
(
1
−
a
)
(
1
−
b
)
(
c
−
1
)
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6
6
6
\newline
5
5
5
(a) Solve the equation
z
2
−
6
i
z
−
12
=
0
z^{2}-6 \mathrm{i} z-12=0
z
2
−
6
i
z
−
12
=
0
, giving the answers in the form
x
+
i
y
x+\mathrm{i} y
x
+
i
y
, where
x
x
x
and
y
y
y
are real and exact.
\newline
[
3
]
[3]
[
3
]
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2
2
2
. If
y
(
x
−
1
)
=
z
y(x-1)=z
y
(
x
−
1
)
=
z
then
x
=
x=
x
=
\newline
1
1
1
.
y
−
z
y-z
y
−
z
\newline
2
2
2
.
z
/
y
+
1
z / y+1
z
/
y
+
1
\newline
3
3
3
.
y
(
z
−
1
)
y(z-1)
y
(
z
−
1
)
\newline
4
4
4
.
z
(
y
−
1
)
z(y-1)
z
(
y
−
1
)
\newline
5
5
5
.
1
1
1
-
z
y
zy
zy
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If
y
=
x
(
x
−
3
)
(
x
−
2
)
y=x(x-3)(x-2)
y
=
x
(
x
−
3
)
(
x
−
2
)
, what is the value of
y
y
y
when
x
=
3
x=3
x
=
3
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
18
-18
−
18
\newline
(B)
0
0
0
\newline
(C)
3
3
3
\newline
(D)
18
18
18
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1
1
1
.
\newline
Given:
I
E
‾
≅
G
H
‾
,
E
F
‾
≅
H
F
‾
\overline{I E} \cong \overline{G H}, \overline{E F} \cong \overline{H F}
I
E
≅
G
H
,
EF
≅
H
F
and
F
\mathrm{F}
F
is the midpoint of
G
I
‾
\overline{G I}
G
I
\newline
Prove:
△
E
F
I
≅
△
H
F
G
\triangle E F I \cong \triangle H F G
△
EF
I
≅
△
H
FG
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8
8
8
. If
A
B
‾
≅
D
E
‾
\overline{A B} \cong \overline{D E}
A
B
≅
D
E
and
B
C
‾
≅
E
F
‾
\overline{B C} \cong \overline{E F}
BC
≅
EF
, which must must be true to assure that the triangles are congruent?
\newline
[A]
∠
C
≅
∠
F
\angle C \cong \angle F
∠
C
≅
∠
F
\newline
[B]
∠
B
≅
∠
E
\angle B \cong \angle E
∠
B
≅
∠
E
\newline
[C]
∠
A
≅
∠
D
\angle A \cong \angle D
∠
A
≅
∠
D
\newline
[D] The information given is enough to assure congruence.
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44
(
j
+
2
k
)
=
12
22
k
=
−
11
j
+
16
\begin{aligned} 44(j+2 k) & =12 \\ 22 k & =-11 j+16 \end{aligned}
44
(
j
+
2
k
)
22
k
=
12
=
−
11
j
+
16
\newline
Consider the system of equations. How many solutions
(
j
,
k
)
(j, k)
(
j
,
k
)
does this system have?
\newline
Choose
1
1
1
answer:
\newline
(A)
0
0
0
\newline
(B) Exactly
1
1
1
\newline
(C) Exactly
2
2
2
\newline
(D) Infinitely many
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−
10
x
3
−
8
y
3
−
x
−
10
y
=
−
91
.
-10 x^{3}-8 y^{3}-x-10 y=-91 \text {. }
−
10
x
3
−
8
y
3
−
x
−
10
y
=
−
91
.
\newline
Use implicit differentiation to find
d
y
d
x
\frac{d y}{d x}
d
x
d
y
.
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(
24
24
24
) Question
\newline
Which of the following is the derivative
d
y
d
x
\frac{d y}{d x}
d
x
d
y
for the plane curve defined by the equations
x
(
t
)
=
1
2
sin
2
t
x(t)=\frac{1}{2} \sin 2 t
x
(
t
)
=
2
1
sin
2
t
,
y
(
t
)
=
2
cos
2
t
y(t)=2 \cos 2 t
y
(
t
)
=
2
cos
2
t
, and
0
≤
t
≤
2
π
0 \leq t \leq 2 \pi
0
≤
t
≤
2
π
?
\newline
Select the correct answer below:
\newline
4
cot
2
t
4 \cot 2 t
4
cot
2
t
\newline
tan
4
t
\tan 4 t
tan
4
t
\newline
−
tan
4
t
-\tan 4 t
−
tan
4
t
\newline
−
4
tan
2
t
-4 \tan 2 t
−
4
tan
2
t
\newline
se Evaluations
\newline
FEEDBACK
\newline
MORE INSTRUCTION
\newline
SUBMIT
\newline
ources \& Policy
\newline
Content attribution
\newline
1
1
1
/Final Grades
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2
2
2
) Solve
x
2
−
4
=
x
3
+
2
\frac{x}{2}-4=\frac{x}{3}+2
2
x
−
4
=
3
x
+
2
\newline
a) List the title for this type of problem(
10
10
10
)
\newline
b) List the section where you would find nc
\newline
c) List the procedure or rules written in yo
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1
3
x
+
3
y
=
4
\frac{1}{3}x+3y=4
3
1
x
+
3
y
=
4
\newline
2
x
−
4
=
2
y
2x-4=2y
2
x
−
4
=
2
y
\newline
Consider the given system of equations. If
(
x
,
y
)
(x,y)
(
x
,
y
)
is the solution to the system, then what is the value of
x
−
y
x-y
x
−
y
?
\newline
□
\square
□
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Dante commutes to work
4
4
4
mornings a week. For his commute each morning, he walks for
10
10
10
minutes, waits and rides the bus for
x
x
x
minutes, and waits and rides the train for
y
y
y
minutes. If Dante spends at least
3.5
3.5
3.5
hours on his morning commute each week, which of the following inequalities best describes Dante's weekly morning commute?
\newline
Choose
1
1
1
answer:
\newline
(A)
x
+
y
+
10
≥
3.5
(
60
)
x+y+10 \geq 3.5(60)
x
+
y
+
10
≥
3.5
(
60
)
\newline
(B)
x
+
y
+
10
≥
3.5
(
60
)
(
4
)
x+y+10 \geq 3.5(60)(4)
x
+
y
+
10
≥
3.5
(
60
)
(
4
)
\newline
(C)
4
(
x
+
y
)
+
10
≥
3.5
(
60
)
4(x+y)+10 \geq 3.5(60)
4
(
x
+
y
)
+
10
≥
3.5
(
60
)
\newline
(D)
4
(
x
+
y
+
10
)
≥
3.5
(
60
)
4(x+y+10) \geq 3.5(60)
4
(
x
+
y
+
10
)
≥
3.5
(
60
)
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1
,
000
=
20
z
2
1,000=20z^{2}
1
,
000
=
20
z
2
\newline
How many distinct real solutions does the given equation have?
\newline
Choose
1
1
1
answer:
\newline
(A)
0
0
0
\newline
(B)
1
1
1
\newline
(C)
2
2
2
\newline
(D)
4
4
4
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y
′
=
0.5
(
100
−
y
)
y^{\prime}=0.5(100-y)
y
′
=
0.5
(
100
−
y
)
\newline
Is
y
=
5
e
−
0.5
x
+
100
y=5 e^{-0.5 x}+100
y
=
5
e
−
0.5
x
+
100
a solution to the above equation?
\newline
Choose
1
1
1
answer:
\newline
(A) Yes
\newline
(B) No
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Let
f
(
x
)
=
−
4
x
3
+
6
x
2
+
1
f(x)=-4 x^{3}+6 x^{2}+1
f
(
x
)
=
−
4
x
3
+
6
x
2
+
1
.
\newline
What is the absolute minimum value of
f
f
f
over the closed interval
−
4
≤
x
≤
3
-4 \leq x \leq 3
−
4
≤
x
≤
3
?
\newline
Choose
1
1
1
answer:
\newline
(A)
3
3
3
\newline
(B)
−
78
-78
−
78
\newline
(C)
−
353
-353
−
353
\newline
(D)
−
53
-53
−
53
Get tutor help
Let
h
(
x
)
=
2
x
3
+
3
x
2
−
12
x
h(x)=2 x^{3}+3 x^{2}-12 x
h
(
x
)
=
2
x
3
+
3
x
2
−
12
x
.
\newline
What is the absolute minimum value of
h
h
h
over the closed interval
−
3
≤
x
≤
3
-3 \leq x \leq 3
−
3
≤
x
≤
3
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
32
-32
−
32
\newline
(B)
−
45
-45
−
45
\newline
(C)
−
7
-7
−
7
\newline
(D)
20
20
20
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Let
f
(
x
)
=
2
x
3
+
21
x
2
+
36
x
f(x)=2 x^{3}+21 x^{2}+36 x
f
(
x
)
=
2
x
3
+
21
x
2
+
36
x
.
\newline
What is the absolute maximum value of
f
f
f
over the closed interval
[
−
8
,
0
]
[-8,0]
[
−
8
,
0
]
?
\newline
Choose
1
1
1
answer:
\newline
(A)
0
0
0
\newline
(B)
108
108
108
\newline
(C)
180
180
180
\newline
(D)
32
32
32
Get tutor help
What is the area of the region between the graphs of
f
(
x
)
=
x
2
−
4
x
+
1
f(x)=x^{2}-4 x+1
f
(
x
)
=
x
2
−
4
x
+
1
and
g
(
x
)
=
3
x
−
5
g(x)=3 x-5
g
(
x
)
=
3
x
−
5
from
x
=
1
x=1
x
=
1
to
x
=
4
x=4
x
=
4
?
\newline
Choose
1
1
1
answer:
\newline
(A)
125
6
\frac{125}{6}
6
125
\newline
(B)
4
4
4
\newline
(C)
27
2
\frac{27}{2}
2
27
\newline
(D)
81
2
\frac{81}{2}
2
81
Get tutor help
What is the area of the region between the graphs of
f
(
x
)
=
x
+
10
f(x)=\sqrt{x+10}
f
(
x
)
=
x
+
10
and
g
(
x
)
=
x
−
2
g(x)=x-2
g
(
x
)
=
x
−
2
from
x
=
−
10
x=-10
x
=
−
10
to
x
=
6
x=6
x
=
6
?
\newline
Choose
1
1
1
answer:
\newline
(A)
320
3
\frac{320}{3}
3
320
\newline
(B)
128
128
128
\newline
(C)
160
\mathbf{1 6 0}
160
\newline
(D)
64
3
\frac{64}{3}
3
64
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Let
g
(
x
)
=
x
3
−
12
x
+
7
g(x)=x^{3}-12 x+7
g
(
x
)
=
x
3
−
12
x
+
7
.
\newline
The absolute maximum value of
g
g
g
over the closed interval
[
−
4
,
5
]
[-4,5]
[
−
4
,
5
]
occurs at what
x
x
x
-value?
\newline
Choose
1
1
1
answer:
\newline
(A)
5
5
5
\newline
(B)
−
2
-2
−
2
\newline
(C)
2
2
2
\newline
(D)
−
4
-4
−
4
Get tutor help
Let
h
(
x
)
=
−
2
x
3
−
7
h(x)=-2 x^{3}-7
h
(
x
)
=
−
2
x
3
−
7
.
\newline
The absolute maximum value of
h
h
h
over the closed interval
[
−
3
,
2
]
[-3,2]
[
−
3
,
2
]
occurs at what
x
x
x
-value?
\newline
Choose
1
1
1
answer:
\newline
(A)
1
1
1
\newline
(B)
−
2
-2
−
2
\newline
(C)
2
2
2
\newline
(D)
−
3
-3
−
3
Get tutor help
Let
h
(
x
)
=
x
3
+
6
x
2
+
2
h(x)=x^{3}+6 x^{2}+2
h
(
x
)
=
x
3
+
6
x
2
+
2
.
\newline
What is the absolute minimum value of
h
h
h
over the closed interval
−
6
≤
x
≤
2
-6 \leq x \leq 2
−
6
≤
x
≤
2
?
\newline
Choose
1
1
1
answer:
\newline
(A)
34
34
34
\newline
(B)
2
2
2
\newline
(C)
−
34
-34
−
34
\newline
(D)
−
2
-2
−
2
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Let
g
(
x
)
=
−
2
x
3
+
3
x
2
+
36
x
g(x)=-2 x^{3}+3 x^{2}+36 x
g
(
x
)
=
−
2
x
3
+
3
x
2
+
36
x
.
\newline
The absolute maximum value of
g
g
g
over the closed interval
[
−
3
,
5
]
[-3,5]
[
−
3
,
5
]
occurs at what
x
x
x
-value?
\newline
Choose
1
1
1
answer:
\newline
(A)
5
5
5
\newline
(B)
2
2
2
\newline
(C)
3
3
3
\newline
(D)
−
3
-3
−
3
Get tutor help
Let
g
(
x
)
=
2
x
3
−
21
x
2
+
60
x
g(x)=2 x^{3}-21 x^{2}+60 x
g
(
x
)
=
2
x
3
−
21
x
2
+
60
x
.
\newline
What is the absolute maximum value of
g
g
g
over the closed interval
[
0
,
6
]
[0,6]
[
0
,
6
]
?
\newline
Choose
1
1
1
answer:
\newline
(A)
25
25
25
\newline
(B)
42
42
42
\newline
(C)
36
36
36
\newline
(D)
52
52
52
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Let
h
(
x
)
=
x
3
−
6
x
2
+
8
h(x)=x^{3}-6 x^{2}+8
h
(
x
)
=
x
3
−
6
x
2
+
8
.
\newline
The absolute minimum value of
h
h
h
over the closed interval
−
1
≤
x
≤
6
-1 \leq x \leq 6
−
1
≤
x
≤
6
occurs at what
x
x
x
value?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
1
-1
−
1
\newline
(B)
6
6
6
\newline
(C)
4
4
4
\newline
(D)
0
0
0
Get tutor help
Let
f
(
x
)
=
2
x
3
+
21
x
2
+
36
x
f(x)=2 x^{3}+21 x^{2}+36 x
f
(
x
)
=
2
x
3
+
21
x
2
+
36
x
.
\newline
What is the absolute maximum value of
f
f
f
over the closed interval
[
−
8
,
0
]
[-8,0]
[
−
8
,
0
]
?
\newline
Choose
1
1
1
answer:
\newline
(A)
32
32
32
\newline
(B)
180
\mathbf{1 8 0}
180
\newline
(C)
108
\mathbf{1 0 8}
108
\newline
(D)
0
0
0
Get tutor help
Let
h
(
x
)
=
−
2
x
3
−
7
h(x)=-2 x^{3}-7
h
(
x
)
=
−
2
x
3
−
7
.
\newline
The absolute maximum value of
h
h
h
over the closed interval
[
−
3
,
2
]
[-3,2]
[
−
3
,
2
]
occurs at what
x
x
x
-value?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
3
-3
−
3
\newline
(B)
2
2
2
\newline
(C)
1
1
1
\newline
(D)
−
2
-2
−
2
Get tutor help
Let
h
(
x
)
=
x
3
+
6
x
2
+
2
h(x)=x^{3}+6 x^{2}+2
h
(
x
)
=
x
3
+
6
x
2
+
2
.
\newline
What is the absolute minimum value of
h
h
h
over the closed interval
−
6
≤
x
≤
2
-6 \leq x \leq 2
−
6
≤
x
≤
2
?
\newline
Choose
1
1
1
answer:
\newline
(A)
34
34
34
\newline
(B)
−
34
-34
−
34
\newline
(C)
2
2
2
\newline
(D)
−
2
-2
−
2
Get tutor help
Let
g
(
x
)
=
−
2
x
3
+
3
x
2
+
36
x
g(x)=-2 x^{3}+3 x^{2}+36 x
g
(
x
)
=
−
2
x
3
+
3
x
2
+
36
x
.
\newline
The absolute maximum value of
g
g
g
over the closed interval
[
−
3
,
5
]
[-3,5]
[
−
3
,
5
]
occurs at what
x
x
x
-value?
\newline
Choose
1
1
1
answer:
\newline
(A)
5
5
5
\newline
(B)
3
3
3
\newline
(C)
−
3
-3
−
3
\newline
(D)
2
2
2
Get tutor help
Let
g
(
x
)
=
2
x
3
−
21
x
2
+
60
x
g(x)=2 x^{3}-21 x^{2}+60 x
g
(
x
)
=
2
x
3
−
21
x
2
+
60
x
.
\newline
What is the absolute maximum value of
g
g
g
over the closed interval
[
0
,
6
]
[0,6]
[
0
,
6
]
?
\newline
Choose
1
1
1
answer:
\newline
(A)
42
42
42
\newline
(B)
25
25
25
\newline
(C)
52
52
52
\newline
(D)
36
36
36
Get tutor help
Let
h
(
x
)
=
x
3
−
6
x
2
+
8
h(x)=x^{3}-6 x^{2}+8
h
(
x
)
=
x
3
−
6
x
2
+
8
.
\newline
The absolute minimum value of
h
h
h
over the closed interval
−
1
≤
x
≤
6
-1 \leq x \leq 6
−
1
≤
x
≤
6
occurs at what
x
x
x
value?
\newline
Choose
1
1
1
answer:
\newline
(A)
0
0
0
\newline
(B)
4
4
4
\newline
(C)
6
6
6
\newline
(D)
−
1
-1
−
1
Get tutor help
Let
g
(
x
)
=
3
x
3
+
8
g(x)=3 x^{3}+8
g
(
x
)
=
3
x
3
+
8
.
\newline
What is the absolute minimum value of
g
g
g
over the closed interval
−
2
≤
x
≤
2
-2 \leq x \leq 2
−
2
≤
x
≤
2
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
16
-16
−
16
\newline
(B)
16
16
16
\newline
(C)
8
8
8
\newline
(D)
−
8
-8
−
8
Get tutor help
Let
f
(
x
)
=
−
x
3
+
3
x
2
−
6
f(x)=-x^{3}+3 x^{2}-6
f
(
x
)
=
−
x
3
+
3
x
2
−
6
.
\newline
The absolute maximum value of
f
f
f
over the closed interval
[
−
2
,
5
]
[-2,5]
[
−
2
,
5
]
occurs at what
x
x
x
-value?
\newline
Choose
1
1
1
answer:
\newline
(A)
5
5
5
\newline
(B)
0
0
0
\newline
(C)
2
2
2
\newline
(D)
−
2
-2
−
2
Get tutor help
The average cost per meal served at Kiran's restaurant decreases at a rate of
2400
q
2
\frac{2400}{q^{2}}
q
2
2400
dollars per meal served that month (where
q
q
q
is the number of meals served).
\newline
By how many dollars does the average cost per meal decrease between
q
=
300
q=300
q
=
300
and
q
=
360
q=360
q
=
360
?
\newline
Choose
1
1
1
answer:
\newline
(A)
0
0
0
.
67
67
67
\newline
(B)
0
0
0
.
81
81
81
\newline
(C)
1
1
1
.
11
11
11
\newline
(D)
1
1
1
.
33
33
33
Get tutor help
Let
f
(
x
)
=
x
3
+
6
x
2
+
6
x
f(x)=x^{3}+6 x^{2}+6 x
f
(
x
)
=
x
3
+
6
x
2
+
6
x
and let
c
c
c
be the number that satisfies the Mean Value Theorem for
f
f
f
on the interval
[
−
6
,
0
]
[-6,0]
[
−
6
,
0
]
.
\newline
What is
c
c
c
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
5
-5
−
5
\newline
(B)
−
4
-4
−
4
\newline
(C)
−
3
-3
−
3
\newline
(D)
−
1
-1
−
1
Get tutor help
Let
h
(
x
)
=
x
3
−
9
x
2
+
7
x
h(x)=x^{3}-9 x^{2}+7 x
h
(
x
)
=
x
3
−
9
x
2
+
7
x
and let
c
c
c
be the number that satisfies the Mean Value Theorem for
h
h
h
on the interval
−
3
≤
x
≤
6
-3 \leq x \leq 6
−
3
≤
x
≤
6
.
\newline
What is
c
c
c
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
1
-1
−
1
\newline
(B)
0
0
0
\newline
(C)
3
3
3
\newline
(D)
4
4
4
Get tutor help
Let
h
(
x
)
=
x
3
−
6
x
2
−
10
x
h(x)=x^{3}-6 x^{2}-10 x
h
(
x
)
=
x
3
−
6
x
2
−
10
x
and let
c
c
c
be the number that satisfies the Mean Value Theorem for
h
h
h
on the interval
[
−
4
,
5
]
[-4,5]
[
−
4
,
5
]
.
\newline
What is
c
c
c
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
2
-2
−
2
\newline
(B)
−
1
-1
−
1
\newline
(C)
1
1
1
\newline
(D)
3
3
3
Get tutor help
Let
g
(
x
)
=
x
3
+
12
x
2
+
36
x
g(x)=x^{3}+12 x^{2}+36 x
g
(
x
)
=
x
3
+
12
x
2
+
36
x
and let
c
c
c
be the number that satisfies the Mean Value Theorem for
g
g
g
on the interval
−
8
≤
x
≤
−
2
-8 \leq x \leq-2
−
8
≤
x
≤
−
2
.
\newline
What is
c
c
c
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
7
-7
−
7
\newline
(B)
−
6
-6
−
6
\newline
(C)
−
3
-3
−
3
\newline
(D)
−
1
-1
−
1
Get tutor help
Let
f
(
x
)
=
x
3
+
9
x
2
+
13
x
f(x)=x^{3}+9 x^{2}+13 x
f
(
x
)
=
x
3
+
9
x
2
+
13
x
and let
c
c
c
be the number that satisfies the Mean Value Theorem for
f
f
f
on the interval
−
7
≤
x
≤
−
1
-7 \leq x \leq-1
−
7
≤
x
≤
−
1
.
\newline
What is
c
c
c
?
\newline
Choose
1
1
1
answer:
\newline
(A)
−
6
-6
−
6
\newline
(B)
−
5
-5
−
5
\newline
(C)
−
3
-3
−
3
\newline
(D)
−
2
-2
−
2
Get tutor help
Let
f
(
x
)
=
x
3
−
6
x
2
+
12
x
f(x)=x^{3}-6 x^{2}+12 x
f
(
x
)
=
x
3
−
6
x
2
+
12
x
and let
c
c
c
be the number that satisfies the Mean Value Theorem for
f
f
f
on the interval
[
0
,
3
]
[0,3]
[
0
,
3
]
.
\newline
What is
c
c
c
?
\newline
Choose
1
1
1
answer:
\newline
(A)
0
0
0
\newline
(B)
1
1
1
\newline
(C)
2
2
2
\newline
(D)
3
3
3
Get tutor help
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