If (log3x)(log4x)(log5x)=(log3x)(log4x)+(log4x)(log5x)+(log5x)(log3x)(\log_3x)(\log_4x)(\log_5x)=(\log_3x)(\log_4x)+(\log_4x)(\log_5x)+(\log_5x)(\log_3x)(log3x)(log4x)(log5x)=(log3x)(log4x)+(log4x)(log5x)+(log5x)(log3x) and x≠1x\ne 1x=1, then xxx is A101010B100100100C505050D606060E808080F909090