Using the properties of logarithms, we can simplify the equation as follows:
log r - log r^3 - log r^5 = 8√2
log r - 3log r - 5log r = 8√2
-7log r = 8√2
log r = -8√2 / 7
Since the logarithms are in base 2, we can rewrite the equation as:
r = 2^(-8√2 / 7)
Therefore, r ≈ 0.7027.
log r - log r^3 - log r^5 =8√2 , if all the logarithms are in base 2, find r.
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