Question

Natural Log

Answer 1

\[\ln(2x - 3) + \ln(x + 2) = 2\ln x\] Solve for x

Answer 2

@563blackghost

Answer 3

@Zepdrix

Answer 4

\(\implies \ln \left( (2x-3)(x+2) \right) = \ln x^2\)

\(\implies (2x-3)(x+2) = x^2\)

etc

Answer 5

Now I see what I was missing

\[2x^2 - x - 6 = x^2\]
\[x^2 + x - 6 = 0\]
\[(x + 3)(x - 2)\]
\[x = -3, 2\]