Question

log
9
x = a log
3
x

Answer 1

can you type this in the equation editor?

Answer 2

Find a

Answer 3

im not sure how to read what you posted

Answer 4

\[\log_{9} x = a \log_{3}x \]

Answer 5

find a

Answer 6

ans?

Answer 7

i get 1/2

Answer 8

do you know change of base formula?

Answer 9

correct. but how?

Answer 10

umm, i knw half of it.

Answer 11

\[\log_{a} b=\frac{\ln(b)}{\ln(a)}\]

Answer 12

change of base formula: \[\log_{a} x=\log_{b} x/\log_{b} a \]

Answer 13

you can use that formula to cancel out the terms with x and solve for a

Answer 14

can u plz giv me its solution too? i will b very thnkful. :s

Answer 15

\[\frac{\ln(x)}{\ln(9)}=a \frac{\ln(x)}{\ln(3)} \rightarrow \frac{\ln(3)}{\ln(9)}=a\]

Answer 16

\[\frac{\ln(3)}{\ln(3^2)}=a \rightarrow \frac{\ln(3)}{2\ln(3)}=a \rightarrow \frac{1}{2}=a\]

Answer 17

ye, rsviale is correct

Answer 18

oh! now i got it, thnks guyz! :D

Answer 19

i shall try the 2nd 1.. if u cant find its soultion thn u guyz hav to help!

Answer 20

k ill try to help if you need it

Answer 21

how u took\[\log_{} 3 \div 2\log_{} 3\]

Answer 22

how u took log 3 in the numerator??