SOLUTION: If (log4^x)^2 = (log2^x)(loga^x), find the value of a. 
Algebra.Com
Question 976019:  If (log4^x)^2 = (log2^x)(loga^x), find the value of a.  
Answer by aarontivey(2)   (Show Source): You can put this solution on YOUR website!
 there must be more information to the question, you have two variables and without further information you cant solve for either x or a.  
RELATED QUESTIONS
log4(log2(x))+log2(log4(x))=2 (answered by MathLover1)
	Solve the following equations for x, correct to three to significant figures: 
	5x+2  =  (answered by Alan3354)
If log20 = x then,  find the exact value of A such that logA =... (answered by stanbon)
2. The expression log(3+x) is undefined for what values of x?
3. If loga = (1/3)logx -  (answered by robertb)
log2 x=5
log4... (answered by Timnewman,MathTherapy)
Find the exact value of  log2 8 - log2 24
log2 8 - log2 24 = x
2^x =8      2^x=24
x=  (answered by Edwin McCravy)
log2(3x+2) - log4(x) =3
 (answered by jsmallt9)
write as a single logarithm log2 X + log4... (answered by lwsshak3)
Simplify the following expressions:
log36 - log3 + log2 
6 X log2 - 2 X log4
 (answered by lwsshak3)