Given that 2 1 fxdx 3 2 fxdx2 and 3 fxdx 3 find a 1 fxdx b 31 fxdx 9Evaluate

Given that 2 1 fxdx 3 2 fxdx2 and 3 fxdx 3 find a 1

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8.Given that 2f(x)dx32f(x)dx23f(x)dx3, find: 10, and 0a) 10f(x)dxb) 31f(x)dx 9.Evaluate each of the following:a) sin(x)t1dte dtdxb) 7223xdxxxc) 2sin(x)dx1cos (x)d) 22x0ecos(x)dxe) 5x ln(x) dx 5
f) cos(3x) dx 2 sin(3x) g) x sin(3x)dx h) 1 2 2 0 4x 10 dx x 5x 6 Math 1250 SOLUTIONS Practice for TT 1 6
0 4 6 6 + ) ) x

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