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Решение
log(1/3) (x) + 2 = 3*log(1/3) (x)
log(1/3) (x) + 2 = 3*log(1/3) (x)
3*log(1/3) (x) - log(1/3) (x) = 2
log (1/3) (x)^3 - log(1/3) (x) = 2
log (1/3) ((x)^3) / (x)) = 2
x^2 = (1/3)^2
x^2 = (1/9)
x1 = -1/3
x2 = 1/3
log(1/3) (x) + 2 = 3*log(1/3) (x)
log(1/3) (x) + 2 = 3*log(1/3) (x)
3*log(1/3) (x) - log(1/3) (x) = 2
log (1/3) (x)^3 - log(1/3) (x) = 2
log (1/3) ((x)^3) / (x)) = 2
x^2 = (1/3)^2
x^2 = (1/9)
x1 = -1/3
x2 = 1/3
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