Solve for x natural log of x=0.2

$\ln (x) = 0.2$

To solve for $x$ , rewrite the equation using properties of logarithms.

$e^{\ln (x)} = e^{0.2}$

Rewrite $\ln (x) = 0.2$ in exponential form using the definition of a logarithm. If $x$ and $b$ are positive real numbers and $b \neq 1$ , then $\log_{b} (x) = y$ is equivalent to $b^{y} = x$ .

$e^{0.2} = x$

Rewrite the equation as $x = e^{0.2}$ .

$x = e^{0.2}$

The result can be shown in multiple forms.

Exact Form:

$x = e^{0.2}$

Decimal Form:

$x = 1.22140275 \dots$

Solve for x natural log of x=0.2

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