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.)

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Chapter1: Functions And Models
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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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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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