Consider the trapezoid whose bases are the left and right sides of the shaded region. The trapezoid has a longer base of length a = a shorter base of length b=[ The value of the integral found in the previous step is slightly than the area of and a height of h=, so the area of the trapezoid is the trapezoid, as the figure suggests it should be. (Simplify your answers.)
Consider the trapezoid whose bases are the left and right sides of the shaded region. The trapezoid has a longer base of length a = a shorter base of length b=[ The value of the integral found in the previous step is slightly than the area of and a height of h=, so the area of the trapezoid is the trapezoid, as the figure suggests it should be. (Simplify your answers.)
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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![Evaluate the following integral using the Fundamental Theorem of Calculus. Explain why the result is consistent with the figure.
1
√(x² - 4x +9) dx
0
D
S
√(x² - 4x + 9) dx =
0
X
View an example Ask my instructor
#
3
E
D
22
Consider the trapezoid whose bases are the left and right sides of the shaded region. The trapezoid has a longer base of length a = a shorter base of length b=
and a height of h=, so the area of the trapezoid is
=. The value of the integral found in the previous step is slightly
than the area of
the trapezoid, as the figure suggests it should be.
(Simplify your answers.)
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3
(Type an exact answer.)
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Transcribed Image Text:Evaluate the following integral using the Fundamental Theorem of Calculus. Explain why the result is consistent with the figure.
1
√(x² - 4x +9) dx
0
D
S
√(x² - 4x + 9) dx =
0
X
View an example Ask my instructor
#
3
E
D
22
Consider the trapezoid whose bases are the left and right sides of the shaded region. The trapezoid has a longer base of length a = a shorter base of length b=
and a height of h=, so the area of the trapezoid is
=. The value of the integral found in the previous step is slightly
than the area of
the trapezoid, as the figure suggests it should be.
(Simplify your answers.)
с
C
3
(Type an exact answer.)
$
4
R
LL
F
V
JP 50
G Search or type URL
T
1
G
6
CH
B
MacBook Pro
Y
H
&
7
N
...
|0| √i
U
J
8
√
I
M
(
9
K
1₁
<
O
(0,0)
<
of
க
*
)
O
L
More
Clear all
(:))
P
Л.
>
:
;
{
I
command option
[
+
=
9-
?
1
11
y=x²-4x+9
Check answer
C
}
]
X
delete
Q
Q
retur
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