Log12 ^ 27 = 0, find log6 ^ 16

Log12 ^ 27 = O, find log6 ^ 16
O=lg27/lg12
=3lg3/(lg3+2lg2);
lg2/lg3
=(3-O)/ 2O,
lg3/lg2=2O/(3-O);
lg6/lg16
=(lg3+lg2)/4lg2
=1/4 (lg3/lg2+1)
=(3+O)/4(3-O)
lg16/lg6
=(12-4O)/(3+O).

RELATED INFORMATIONS

1. Let log1227 = A and prove: log616 = 4 (3 − a) 3 + a
2. Given log6 (16) = a, log12 (54) = (denoted by a)
3. The detailed process of [log6 (4) / log6 (36)] / [log6 (6) / log6 (18)] evaluation,
4. (log6 2) & how to calculate? 6 is small, under log
5. Evaluation: (log6 2) &# + log6 3 * log6 2 + log6 3, how to calculate?
6. Calculation: log6 base 3 = a, log6 base 5 = B, expressed by a, B: log15 base 36, need a complete process
7. Six times six seventeen plus six seventeen divided by six
8. Calculate, (1) 54 and 2 / 5 divided by 17 (2) 1 / 2 + 1 / 6 + 1 / 12 + 1 / 20 + 1 / 30 + 1 / 42
9. Calculation: 2 / 1 + 4 / 1 + 8 / 1 + 16 / 1 + 32 / 1 =?
10. 1 / 2 + 1 / 4 + 1 / 8 + 1 / 16 + 1 / 32 = simple calculation Formula
11. Log12 (27) = a is known and log6 (16) is represented by A
12. (LOG6 3)^2+（log618）/（log26）
13. Logarithmic operation: the log6 ^ 5 power of 2 multiplied by the log6 ^ 5 power of 3 The log6 ^ 5 power of 2 is multiplied by the log6 ^ 5 power of 3 It's urgent
14. How to calculate the value of 1 / 2 log6 ^ 12 – log6 ^ √ 2?
15. Let log27 12 = a, then log6 16=
16. Let 3 ^ a = 2 denote the value of log6 (2) with a
17. Given log64 = a, log63 = B, find the value of a + 2B
18. Given log12 (27) = a, find the value of log6 (16) It's coming
19. [（1-log6 3）²+log6 2×log6 18]/log6 4
20. How many of the 52 playing cards can guarantee that at least one of them is two (explain the reason)