2) 65n + 6 = 1296 ---> 65n + 6 = 64 ---> 5n + 6 = 4 ---> 5n = -2 ---> n = -2/5
7) log29 + log2a = log213 ---> log29a = log213 ---> 9a = 13 ---> a = 9/13
8) log5(x + 2) - log5(11) = log5(121) ---> log5( (x + 2)/11 ) = log5(121) ---> (x + 2)/11 = 121
---> x + 20 = 1331 ---> x = 1331/20
2) 65n + 6 = 1296 ---> 65n + 6 = 64 ---> 5n + 6 = 4 ---> 5n = -2 ---> n = -2/5
7) log29 + log2a = log213 ---> log29a = log213 ---> 9a = 13 ---> a = 9/13
8) log5(x + 2) - log5(11) = log5(121) ---> log5( (x + 2)/11 ) = log5(121) ---> (x + 2)/11 = 121
---> x + 20 = 1331 ---> x = 1331/20
2. 65n + 6 = 1296 notice that 1296 = 64 so.......we have
65n + 6 = 64 and equating exponents, we have
5n + 6 = 4 subtract 6 from both sides
5n = -2 divide both sides by 5
n = -2/5
7. log2 9 + log2 a = log2 13 and we can write
log2 (9 * a) = log2 (13) and since the logs are the same we have
9a = 13 divide both sides by 9
a = 13/9
8. log5 (x + 2) - log 5 11 = log5 121 and we can write
log 5 [ (x + 2 ) / 11 ] = log 5 121 and again, since the logs are the same we can solve
(x + 2) / 11 = 121 multiply both sides by 11
x + 2 = 1331 subtract 2 from both sides
x = 1329
no no no, cphill, all they want to know is the fricken answer to the question, not how you got it. you just give them the answer. poor misguided cphill. just give them the fricken answer.....