Solve:
log8(x)=23log4(x30)+13log2(x61)\displaystyle {{\log}_{{8}}{\left({x}\right)}}=\frac{{2}}{{3}}{{\log}_{{4}}{\left(\frac{{x}}{{30}}\right)}}+\frac{{1}}{{3}}{{\log}_{{2}}{\left(\frac{{x}}{{61}}\right)}}log8(x)=32log4(30x)+31log2(61x)
x=\displaystyle {x}=x=
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