Log 2 1 4x 8 5

$Log 2 1 4x 8 5. ( log_{0.5} х)^2 - log_{0.5} (x^2) >3. log 0,5 8. 2log5(x2−5x)log5x2≤1 .. log2 0.5 log3 x log0.5 log2 3 x 3.$

$Log 2 1 4x 8 5. Log12(x2-4x-1)=-2. log5 x 2 2x log5 x 2 +10. log2(1+x)=log2(1-x)+2. (х+5)log5 (х+2)=2(х+4)log5(х+2) ответ.$

$Log 2 1 4x 8 5. Log4x=2. log2 4. log2(1+x)=log2(1-x)+2. log4(x-2)<2.$

$Log 2 1 4x 8 5. Log x 8=-34 решение. log2x-log3x=5. log2^2(x)-5log^2(x+4)=0. log0,1(x2+x-2) > log0,1(x+3).$

$Log 2 1 4x 8 5. (2*0,5^x+2 -0,5*2^x+2)(2log. ( log_{0.5} х)^2 - log_{0.5} (x^2) >3. лог 0.5 (3x+1)= -2. log0,5(x2-3x)=-2.$

$Log 2 1 4x 8 5. Log2 5-xx-8+log0.5 x-5 log12 x-8 2. log2 8x log 0.125x 2 log 0.5x 16 14. log2 x 2 4 log0.5 0.5x. log 0,2 (16x2+8) log (x2+1).$