SOLUTION: log₃(2x+1)=1 log_((x-1))⁡ ( 4x-4)=2 2log x=log 16:x 3log y+2log2-32log:y Prove that if a and b are positive and ≠ 1,(log_a⁡b)(log_a⁡ b)=1

Algebra ->  Logarithm Solvers, Trainers and Word Problems -> SOLUTION: log₃(2x+1)=1 log_((x-1))⁡ ( 4x-4)=2 2log x=log 16:x 3log y+2log2-32log:y Prove that if a and b are positive and ≠ 1,(log_a⁡b)(log_a⁡ b)=1      Log On


   

Question 441516: log₃(2x+1)=1
log_((x-1))⁡ ( 4x-4)=2
2log x=log 16:x
3log y+2log2-32log:y
Prove that if a and b are positive and ≠ 1,(log_a⁡b)(log_a⁡ b)=1
Answer by stanbon(75887) About Me  (Show Source):
You can put this solution on YOUR website!
log₃(2x+1)=1
2x+1 = 3^1
2x+1 = 3
x = 1
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log_((x-1))⁡ ( 4x-4)=2
Unclear
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2log x=log 16:x
Unclear
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3log y+2log2-32log:y
Unclear
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Prove that if a and b are positive and ≠ 1,(log_a⁡b)(log_a⁡ b)=1
loga(b)*loga(b) = 1 is not generally true.
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Cheers,
Stan H.