A very large number.
To get an approximation:
99 = 387,420,489
So, 9(9^9) = 9387 420 489
Let x be equal to 9387 420 489
---> x = 9387 420 489
Now, take the log of both sides:
---> log[ x ] = log[ 9387 420 489 ]
Since an exponent in a log expression comes out as a multiplier:
---> log[ x ] = 387,420,489 · log[ 9 ]
---> log[ x ] = 369 693 099 .6 (approximately)
Solving for x by rewriting the log as an exponential expression:
---> x = 10369 693 099 .6 (approximately)