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Question

Evaluate: xsin3xdx

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Solution

Given, xsin3xdx

Let I=xsin3xdx

integration by part

u.v dx=uv dx (dudxv dx)dx

I=xsin3x1sin3xdxdx

=x(cos3x)3+(cos3x)3dx

I=x3cos3x+sin3x9+C

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