SOLUTION: log<sub>3</sub>4x<sup>log<sub>3</sub>4x</sup> = 5

Algebra.Com
Question 61960: log34xlog34x = 5
Answer by chitra(359)   (Show Source): You can put this solution on YOUR website!
The given expression is:

log34xlog34x = 5

This can be written as:

(log34x)(log34x) = 5


==> (log34x)^2 = 5

Taking root on both the sides, we get:

(log34x) =

Using the definition of log, we get:


3 = 4x

(3/4) = x

Hence, the solution..

RELATED QUESTIONS

Solve for x
(log3x)2 + log3x2 + 1 =... (answered by Edwin McCravy)
What is: 3log3x + 4logx - 12 log-4/3x? (answered by Edwin McCravy)
How do you solve for x: log4(3x+5) =... (answered by Edwin McCravy)
prove the power property: logbUn =... (answered by Edwin McCravy)
log sub... (answered by lwsshak3)
The following question is on my sample test as a bonus question. Please help me answer... (answered by stanbon)
log712=log7(4x-6) (answered by stanbon)
Simplify using PRODUCT rule : (-2x)3(-2x3) I got 2 answers.... (answered by karaoz)
How do you multiply this set of matrices?

[5  4  8]  \/  {-8  6}     (answered by Edwin McCravy)