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log-x-2-x-2-log-16x-x-3-40log-4x-x-0-




Question Number 84997 by M±th+et£s last updated on 18/Mar/20
log_(x/2) x^2 −log_(16x) x^3 +40log_(4x) (√x)=0
logx2x2log16xx3+40log4xx=0
Commented by jagoll last updated on 18/Mar/20
((log_2 (x^2 ))/(log_2 (x)−1))−((log_2 (x^3 ))/(log_2 (x)+4)) + ((40 log_2  ((√x)))/(log_2 (x)+2)) = 0  let log_2  (x) = t  ((2t)/(t−1))−((3t)/(t+4))+((20t)/(t+2)) = 0  t [ (2/(t−1))−(3/(t+4)) + ((20)/(t+2)) ] = 0
log2(x2)log2(x)1log2(x3)log2(x)+4+40log2(x)log2(x)+2=0letlog2(x)=t2tt13tt+4+20tt+2=0t[2t13t+4+20t+2]=0
Commented by jagoll last updated on 18/Mar/20
now easy to solve
noweasytosolve

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