Question

Ln((5*x - 1)/(x^2)) (3x)^(1/x)

Answer 1

Ответ:

Как-то так :'<

Пошаговое объяснение:

Или тебе что тот другойе надо я просто не пон

Answer 2

To simplify the expression ln((5x - 1)/(x^2))(3x)^(1/x), you can use properties of logarithms and exponentials. First, let's break it down step by step:

1. Start by simplifying the exponent (1/x) in the second term: (3x)^(1/x) = 3^(1/x) * x^(1/x)

2. Now, the expression becomes: ln((5x - 1)/(x^2))(3^(1/x) * x^(1/x))

3. Apply the properties of logarithms to the first term. You can use the division rule, which states that ln(A/B) = ln(A) - ln(B): ln(5x - 1) - ln(x^2)(3^(1/x) * x^(1/x))

4. Next, apply the properties of logarithms to the second term. You can use the power rule, which states that ln(A^B) = B * ln(A): ln(5x - 1) - (ln(x^2) + ln(3^(1/x)) + ln(x^(1/x)))

5. Simplify the expression further: ln(5x - 1) - (2 * ln(x) + (1/x) * ln(3) + (1/x) * ln(x))

Now, you have simplified the expression as much as possible.