James solved a logarithmic equation and arrived at the following solution. 2 log(a) + log(6) -3 log(a) - 3 log(6) Which of the following are equivalent to his answer? 2 log(a) + log(6) 2 log(a) +log(6) -3log (a) - 3log ( 6 -3 log(a) -3log(6) (log a)2 +log(6) = log (a?) +log (6) (loga) 3+(log6)-3 1 12 = -3(log(a) +log(6)) = (log a 5+ (log 6 4 -1 log(6a?) = -5(log a) + 4log (6 3 log(6a) 2 log(a)-log(6) 2 log(a) +log(6) -3 log(a)-3 log(6) -3 log(a)-3 log(6) 2 log(a) +log(6) 2 log(a) +log(6)2 log(a)-log(6) 2 log(a) +log(6) -3 log(a)-3 log(6) -3 log(a)-3 log(6) 2 log(a) +log(6) 2 log(a) +log(6) 13 -3 log(a)-log(6) ] 4 -3 log(a) +log (6)] -1 log (6a2) = 3(log ) 3 2 log(a) +log(6) 2 log(a) +log(6) 3 log(a) -3 log(6) -3 log(a)-3 log(6) 2 log(a) +log(6) log(a) +log(6) = log(a) 3 +log(6)-3 -3 log(a) +log(6)] 15 log (a?) +log (6) 6 log (6a?) = = -3 (log log ( + log (3) log (6a? ) log (6a?) = log 216 log 1 216q3