Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter3: The Derivative
Section3.2: Continuity
Problem 31E
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Related questions
Question
7
7. The function f is defined by f(x)= x³ 3x² - 2x
ch of the
The application of the Mean Value Theorem to f on the
*
closed interval -5≤x≤3 guarantees the existence of a
value c, where - 5 <c<3, such that f'(c) =
X (x²-3x-2)
A) - 2
H)
182
7
B)
S) DNE
J)
38
6
T)
C) 22
K) - 13³
V) 0
AA) 8
cc) 7/2
Use the following information to answer questions 8 and 9:
184
8
55
4
c<1
BB) 9
=1<c<6
D) - 4
L) 4/2/20
6
W) 1
DD) 23
3x² - 6x-2
)(X
(3X
E)
56
7
M) 144
6
X)
EE)
- 1
19
3
Let y = f(x) be a function with its first derivative defined as
3x -6x -
F) 15
63
P) 9/2/20
7
E) Vonly
Y)
- 3
dy
dx
FF)
ulen
||
I
56
14
G) -5
R) - 1/7/20
4
Z)
-6
GG)
3x² + 5x + 28
3x² + 28
1
R
102
6
Transcribed Image Text:7. The function f is defined by f(x)= x³ 3x² - 2x ch of the The application of the Mean Value Theorem to f on the * closed interval -5≤x≤3 guarantees the existence of a value c, where - 5 <c<3, such that f'(c) = X (x²-3x-2) A) - 2 H) 182 7 B) S) DNE J) 38 6 T) C) 22 K) - 13³ V) 0 AA) 8 cc) 7/2 Use the following information to answer questions 8 and 9: 184 8 55 4 c<1 BB) 9 =1<c<6 D) - 4 L) 4/2/20 6 W) 1 DD) 23 3x² - 6x-2 )(X (3X E) 56 7 M) 144 6 X) EE) - 1 19 3 Let y = f(x) be a function with its first derivative defined as 3x -6x - F) 15 63 P) 9/2/20 7 E) Vonly Y) - 3 dy dx FF) ulen || I 56 14 G) -5 R) - 1/7/20 4 Z) -6 GG) 3x² + 5x + 28 3x² + 28 1 R 102 6
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