Question

Lg log3 log5 x = 0 1:30 30:50 50:100 100:200

Answer 1

Ответ:

Пошаговое объяснение:

log3(log5(x))= 1

log5(x)= 3

x= 125

Answer 2

To find the value of x in the equation:

lg(log₃(log₅(x))) = 0

Let's solve it step by step.

1. Start by removing the outermost logarithm by converting the equation to exponential form. In this case, the base is 10 because we're using the common logarithm (lg).

10^0 = log₃(log₅(x))

2. Solve the inner logarithm:

log₅(x) = 10^0

log₅(x) = 1

This equation states that x is the power to which 5 must be raised to obtain 1. Since 5^0 = 1, we have:

x = 5^1

x = 5

Therefore, the value of x in the equation lg(log₃(log₅(x))) = 0 is x = 5.