Evaluate the definite integrals using properties of the definite integral and the fact that 5 $S² √3 (a) (b) (c) (d) L³₂ (² f(x) dx = -4, L³ 7f (2) dx = 11 f (x) dx = 4. S. $ 1 [³ (ƒ (x) – 9 (x)) dx = 5 [³ (5ƒ (2) + 69 (2)) dx = Number Number Number Number f (x) dx = 7, and g(x) dx = 2.

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Evaluate the definite integrals using properties of the definite integral and the fact that
5
4. √.³ 1
[5
(a)
(b)
(c)
(d)
L³, f(x
f(x) dx = -4,
³7f (x) dx =
L'1
f (x) dx =
[³ (ƒ (x) – 9 (x)) dx =
5
1.³ (5f (x) +6g (x)) dx =
Number
Number
Number
Number
f (x) dx = 7, and
√3
g(x) dx = 2.
Transcribed Image Text:Evaluate the definite integrals using properties of the definite integral and the fact that 5 4. √.³ 1 [5 (a) (b) (c) (d) L³, f(x f(x) dx = -4, ³7f (x) dx = L'1 f (x) dx = [³ (ƒ (x) – 9 (x)) dx = 5 1.³ (5f (x) +6g (x)) dx = Number Number Number Number f (x) dx = 7, and √3 g(x) dx = 2.
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