1/4 Log(sub 2) 16 + 1/2 log(sub 2) 59 = Log (sub 2) n
okay tell me what laws of logarithms you are familiar of
well the two you showed me. there's Log(sub a) b - log(sub a) c -> log a(b/c) and log(sub a) b = c <--> a^c = b
there are two more: \[\log_a b + \log_a c = \log_a (bc)\] \[\log_a b^n \implies n\log_a b\]
tell me if you get an idea on what to do
it's the log(a)b + log(a)c = log(a) (bc), but i'm stuck on what to do with the 1/4 and 1/2 in front of the logs.
look at my second post again ;)
okay so i put the 1/4 and 1/2 as exponents on their respective numbers. i got Log(2) 3 + log(2) 7 = Log (2) 14. after that what do i do?
oh i just solved it :) dude i think you're a better teacher than my math teacher. hahah
lol i barely did anything :p
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