Solve:

Question

logx^3 - log2 = log(2x^2)

Answer 1

logx^3 - log2 = log(2x^2)
logx^3 - log(2x^2) = log2
log(x^3/(2x^2)) = log2
log(x/2) = log2
x/2 = 2
x = 4

Answer 2

Log x³ - log 2 = log (2x²)
Log x³ - log 2 = log (2×x²)
Log x³ - log 2 = log 2 + log x²
Log x³ - log x² = log 2 + log 2
Log (x³/x²) = log (2×2)
x^3-2 = 4
x=4