Question

A^((log_b(log_b a)) /(log_b a)) *log_b a

Answer 1

Ответ:

тоже самое ищу

Пошаговое объяснение:

.

Answer 2

To simplify the expression A^((log_b(log_b a)) / (log_b a)) * log_b a, we can use logarithmic properties and basic exponentiation rules.

Let's break down the expression step by step:

1. Start by considering the term inside the exponent: (log_b(log_b a)) / (log_b a). Here, we have a logarithmic expression in the base b, which can be simplified using logarithmic properties: (log_b(log_b a)) / (log_b a) = log_a(log_b a).

2. Now, the expression becomes A^(log_a(log_b a)) * log_b a.

3. Since the base of the logarithm matches the base of the exponentiation, the expression can be further simplified: A^(log_a(log_b a)) = log_b a.

4. Finally, the expression becomes log_b a * log_b a.

The simplified expression is simply (log_b a)^2.