PLEASE HELP log33 + log3x = 5 ??
Is that \[\log_{3}3+\log_{3}x=5\]?
yes
Adding logs of two numbers is the same as taking the log of the product so we can rewrite that as \[\log(3x)=5\] Do you know how to solve that?
We could also notice that log base 3 of 3 =1 because 3^1=3
No, I'm terrible at these :/
If we go that route, \[\log_{3}x=4\]
lol from conic sections to logs in one day. what is next? riemann sums? baye's formula?
that's not helping -___- haha
Let's go that latter route. The log base 3 of x means find the number where 3^number gives you x. We know the number is 4, so \(3^4=x\)
\[x=3^4=3*3*3*3=\]
So the final answer would be 81 @whpalmer4
Yep!
Thanks!
We'll do a more indepth log tutorial sometime, just not while I'm walking around in Costco :-)
oooh get me some kirkland coffee !
Do you buy the small pallet load, or the big one? :-)
and those cheap san marzano tomatoes too
Which location are you going to that has the tomatoes? Never seen them in CA
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