Question

log questions:

Answer 1

\[\log_{2}3.\log_{3}4 \]

Answer 2

is equal to
(A)1 (B)2 (C)3 (d)4

Answer 3

pls help

Answer 4

You need two properties... (not the most well-known log properties, too bad)

Answer 5

The first one being
\[\Large \log_ab = \frac{1}{\log_ba}\]

Answer 6

\[\large\boxed{\log_b x=\frac{\log_c x}{ \log_c b}}\]

Answer 7

The second one being what Unkle has already posted :D

Answer 8

I want a box...
\[\Large \boxed{ \log_ab = \frac{1}{\log_ba}}\]

Answer 9

Well, it turns out, the so-called property I posted follows directly from what Unkle posted....

meh, go figure :D

Answer 10

im not sure why you need the one you posted @terenzreignz

Answer 11

I was thinking
\[\Large \log_23\cdot\log_34 = \frac{\log_34}{\log_32}=\log_24\]

Answer 12

\[1/\log_{3}2 . \log_{3}4 \]

Answer 13

ah, i was thinking

\[\log_23\cdot\log_34=\frac{\cancel{\log 3}}{\log2}\cdot\frac{\log 2^2}{\cancel{\log 3}}\]

Answer 14

Many ways to climb the mountain :D
Signing off...
^.^

Answer 15

@UnkleRhaukus which property is that

Answer 16

and what will be the answer from the options

Answer 17

pardon?

Answer 18

I guess McLove is looking for the final solution

Answer 19

yes its true i am just verifying my answer

Answer 20

and thanks

Answer 21

what did you get @McLove ?

Answer 22

2

Answer 23

you are correct

Answer 24

thanks guys

Answer 25

anytime :)

Answer 26

@terenzreignz I've never seen the property you posted, but it makes sense \[\Large \log_ab = \frac{ \log_b b }{ \log_b a } = \frac{1}{\log_ba}\]