Question

Найдите X, если lg x=lg 6 + lg 2.

Answer 1

Сумма логарифмов есть логарифм произведения их оснований.

lgx=lg12

x=12

Answer 2

lg(x) = lg(6) + lg(2)

Using the property of logarithms that states lg(a) + lg(b) = lg(a*b), we can simplify the equation:

lg(x) = lg(6*2)

lg(x) = lg(12)

Now, using the property of logarithms that states lg(a) = lg(b) if and only if a = b, we can conclude:

x = 12

So, the value of x is 12.