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log6=x and log8=y, determine an expression for log3 in terms of x an y.
15 years ago

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solve: log8(w-6)=2-log8(w+15) note: the 8 is to be little at the bottom right corner of log log(x-2) +log8 (x-4) =log6 (x-1) log27+log8-log128 and log6-log8 Log6 ^x+log6^y=3 If log 4 =0.6021 and log6=0.7782, without using mathematical tables or calculator evaluate log0.0096... Log21+log6 e) log6 x  log6 x 1 1 log8 2 +log8 4x^2 =2 solve Simplify 6^log6^20 log4 512 log8 200 log6 50 log5 100 log7 965 log4 1256 log6 7776
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