Solve for x the equation logx (8e^3) = 2
We have log(x) (8e^3) = 2 and we have to find x.
Now log(x) (8e^3) = 2
=> log(x) (2e)^3 = 2
take the antilog of both the sides
=> (2e)^3 = x^2
=> x = ((2e)^3)^(1/2)
=> x = (2e)^(3/2)
Therefore x is...
(The entire section contains 2 answers and 113 words.)
check Approved by eNotes Editorial