(a) sin cos d; u = sin (b) (2x + 7)(x2 + 7x + 3)4/5 dx; u = x2 + 7x + 3

Chapter 5, Problem 4

(choose chapter or problem)

Evaluate the integrals using the indicated substitutions.

(a) $\int \sqrt{\sin \pi \theta} \cos \pi \theta d \theta ; u=\sin \pi \theta$

(b) $\int(2 x+7)\left(x^{2}+7 x+3\right)^{4 / 5} d x ; u=x^{2}+7 x+3$

Equation Transcription:

∫ $\sqrt{sin\ \pi{}\theta{}}\ cos\ \pi{}\theta{}\ d\theta{};\ u=sin\ \pi{}\theta{}$

∫ $(2x+7)({x}^{2}+7x+3{)}^{4/5}dx;\ u={x}^{2}+7x+3$

Text Transcription:

integral sqrt sin pi theta cos pi theta d theta; u=sin pi theta

integral (2x+7)(x^2 +7x+3)^⅘ dx; u=x^2 +7x+3

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