ln(2x+1)=(ln*x)+2

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Solution for ln(2x+1)=(ln*x)+2 equation: 


Simplifying
ln(2x + 1) = (ln * x) + 2

Reorder the terms:
ln(1 + 2x) = (ln * x) + 2
(1 * ln + 2x * ln) = (ln * x) + 2
(1ln + 2lnx) = (ln * x) + 2

Multiply ln * x
1ln + 2lnx = (lnx) + 2
1ln + 2lnx = lnx + 2

Reorder the terms:
1ln + 2lnx = 2 + lnx

Solving
1ln + 2lnx = 2 + lnx

Solving for variable 'l'.

Move all terms containing l to the left, all other terms to the right.

Add '-1lnx' to each side of the equation.
1ln + 2lnx + -1lnx = 2 + lnx + -1lnx

Combine like terms: 2lnx + -1lnx = 1lnx
1ln + 1lnx = 2 + lnx + -1lnx

Combine like terms: lnx + -1lnx = 0
1ln + 1lnx = 2 + 0
1ln + 1lnx = 2

Reorder the terms:
-2 + 1ln + 1lnx = 2 + -2

Combine like terms: 2 + -2 = 0
-2 + 1ln + 1lnx = 0

The solution to this equation could not be determined.

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