Question

Вычислите Iog3 log4 log5 625

Answer 1

Решение:
Iog_3 log_4 log_5 625 = Iog_3 log_4 log_5 (5^4)= Iog_3 log_4 (4) = Iog_3( 1) = 0.
Ответ: 0.

Answer 2

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Answer 3

To compute the expression, let's break it down step by step:

1. Calculate log5(625): log5(625) = log(625) / log(5) = 4 / 0.69897 ≈ 5.72

2. Calculate log4(log5(625)): log4(5.72) = log(5.72) / log(4) ≈ 0.7579

3. Calculate log3(log4(log5(625))): log3(0.7579) = log(0.7579) / log(3) ≈ -0.1384

So, the value of the expression is approximately -0.1384.