Find $\int(\ln x)^{2} d x$ .Hint: Integrate by parts.
A) $x(\ln x)^{2}+2 x \ln x-2 x+C$
B) $x(\ln x)^{2}-2 x \ln x+2 x+C$
C) $x(\ln x)^{2}-2 x \ln x+C$
D) $x(\ln x)^{2}+2 x \ln x+C$

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The Answer of Find $\int(\ln x)^{2} d x$ .Hint: Integrate by parts.
A) $x(\ln x)^{2}+2 x \ln x-2 x+C$
B) $x(\ln x)^{2}-2 x \ln x+2 x+C$
C) $x(\ln x)^{2}-2 x \ln x+C$
D) $x(\ln x)^{2}+2 x \ln x+C$

Find ∫(ln⁡x)2dx\int(\ln x)^{2} d x∫(lnx)2dx Hint: Integrate by Parts x(ln⁡x)2+2xln⁡x−2x+Cx(\ln x)^{2}+2 x \ln x-2 x+Cx(lnx)2+2xlnx−2x+C

Find $\int(\ln x)^{2} d x$ Hint: Integrate by Parts $x(\ln x)^{2}+2 x \ln x-2 x+C$