a/2 It is easy to show by direct computation that .x dx = . Use this fact and the fact that 12 cos(x) dx = 1, together with the properties of integrals, to evaluate o" (4 cos(x) + 3x) dx .

Elementary Linear Algebra (MindTap Course List)
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ISBN:9781305658004
Author:Ron Larson
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Chapter6: Linear Transformations
Section6.CR: Review Exercises
Problem 39CR: For T:R5R3 and nullity(T)=2, find rank(T).
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It is easy to show by direct computation that /° x dx = 2 . Use this fact and the fact that 2 cos(x) dx = 1, together with the properties of
π/2
integrals, to evaluate o"2 (4 cos(x) + 3x) dx .
Transcribed Image Text:It is easy to show by direct computation that /° x dx = 2 . Use this fact and the fact that 2 cos(x) dx = 1, together with the properties of π/2 integrals, to evaluate o"2 (4 cos(x) + 3x) dx .
Evaluate
f(x) dx, where
2x° ,
-π< x < 0
= {isin(x), 0<xs a.
1 7 sin(x), 0 < x< n.
/ f(x) dx =
%3D
Transcribed Image Text:Evaluate f(x) dx, where 2x° , -π< x < 0 = {isin(x), 0<xs a. 1 7 sin(x), 0 < x< n. / f(x) dx = %3D
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