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Q.

dxx3+3x2+2x=

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a

log|x|+logx+2x+1+C

b

log|x|log|x+1|+log|x+2|+C

c

12[log|x|+log|x+1|+log|x+2|+C]

d

12logx2+2x(x+1)2+C

answer is D.

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Detailed Solution

dxx3+3x2+2x

=dx(x2+3xt2)x=dx(x+1)(x+2)x

=1/2x1x+1+1/2x+2dx

=12logxlog|x+1|+12log|x+2|+c

=12[logx2log|x+1|+log|x+2|]+c

=12logx(x+2)(x+1)2+c

=12logx2+2x(x+1)2+c

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