The properties of logarithm established in 33-35 are used in Sections 11.4 and 11.5. Prove that for all positive real numbers b, x, and y with .
To prove that for all positive real numbers with .
are all positive real numbers.
Let be a positive integer.
Suppose that .
Recall the fact that for each positive real number and real number .
As , get [By the fact ]
As , get [By the fact
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