If a = log24 12, b = log36 24, c = log48 36. Then 1 + abc is equal to
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abc=(log_24 12)*(log_36 24)*(log_48 36)
=(log12/log24)*(log24/log36)*(log36/log48)
log12/log48
=(log4+log3)/(log16+log3)
=(2+x)/(4+x)
1+abc=2*(x+3)/(x+4)
where x=(log_2 3)
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