HELP? :) Logs... Typing equation in a sec...
\[3\log_{3} (21)\]
Again. Use the property we used last time. 3log3(21)=x You just have to find x.
So do I just kind of ignore the 3 in front of the log?
That's what confused me mainly..
Nah. First find the value of log3(21) and then multiply 3 with it.
Okay, I'm confused... could you explain more?
Eh wait. I think i'm doing this wrong. Just a min.
Okay, sorry ^^;
Ok you should know this property of logs. a*log b(c) = [log b (c)]^a .. yeah?
I didn't know, but now I do kind of XD
ah well. i am sorry but i'm confused again. sorry about that. :| @kropot72 ?
is it \(\bf log_{3} (21) = x \ \ ?\)
No. There is no = sign anywhere.
or \(\bf 3log_{3} (21) \ \ \ ?\)
so just \(\bf log_{3} (21)\) ?
Yup, thats the one I posted.
well, I keep missing the 3 :/
Its the first one you did with the 3 in front of the log
\[3\log_3(21)=3\log_3(7 \times 3)=3\log_3(7)+3\log_3(3)=3\log_3(7)+3\] \[3\log_3(7)=3\frac{\log_77}{\log_73}+3\]
\[3 (1-\log_73)+3=6-\log_73\] answer can be in many forms..??
a. 21 c. 3 b. -1 d. 1.04
It goes A, C, B, D.. IDK why XD
Using this.. \[3\log_3(21)=3\log_3(7 \times 3)=3\log_3(7)+3\log_3(3)=3\log_3(7)+3\] \[3 \frac{\log_{10}7}{\log_{10}3}+3=3(0.4771)=1.4313\] Using this.. \[6−\log_73=6-6-0.845=5.155\] hmm dunno.
o_o
@terenzreignz to the rescue <3
\(\bigodot_\bigodot\)
...
hmmm, can you post a screenshot of the material?
no
The question looks exactly how I posted it here.
well, I can show you what I got \(\bf 3log_{3} (21) \implies log_3(21^3)\\ \textrm{using log change of base rule of } log_ab = \cfrac{log_cb}{log_ca}\\ log_3(21^3) \implies \cfrac{log_{10}21^3}{log_{10}3}\)
and it ain't any of your answers
....weird
though there's nothing wrong with it
Well I guessed XD Thanks for trying guys.
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