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[" 19."log(3)2,log(6)2,log(12)2" are in:...

[" 19."log_(3)2,log_(6)2,log_(12)2" are in: "],[[" (a) A.P."," (b) G.P."," (c) H.P."," (d) None "]]

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log_(3)(2),log_(6)(2) and log_(12)(2) are in

log_3 2 , log_6 2 and log_12 2 are in

log_(3)^(2), log_(6)^(2), log_(120^(2) are in

Prove that log_(3) 2, log_(6) 2 , log_(12)2 are in H.P .

log_(2)[log_(2) {log_(2)(log_(3) 81)}] =

N=log_(2)5*log_((1)/(6))2*log_(3)((1)/(6)) then 3^(N) is

(2^(log_(6)18))*(3^(log_(6)3))

The value of (log_(2)24)/(log_(96)2)-(log_(2)192)/(log_(12)2) is 3 (b) 0 (c) 2 (d) 1