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Question

The value of 3x1(x1)(x2)(x3)dx is
(where m is an arbitrary constant)

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Solution

3x1(x1)(x2)(x3)=A(x1)+B(x2)+C(x3)3x1=A(x2)(x3)+B(x1)(x3)+C(x1)(x2)(1)
By putting x=1;x=2 and x=3, we obtain
A=1, B=5, C=43x1(x1)(x+2) =1(x1)5(x2)+4(x3)3x1(x1)(x2)(x3)dx ={1(x1)5(x2)+4(x3)}dx =ln|x1|5ln|x2|+4ln|x3|+m
Where m is an arbitrary constant.

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