Calculus Examples

$\ln (2)$

Step 1

Write $\ln (2)$ as a function.

$f (x) = \ln (2)$

Step 2

The function $F (x)$ can be found by finding the indefinite integral of the derivative $f (x)$ .

$F (x) = \int f (x) d x$

Step 3

Set up the integral to solve.

$F (x) = \int \ln (2) d x$

Step 4

Apply the constant rule.

$\ln (2) x + C$

Step 5

The answer is the antiderivative of the function $f (x) = \ln (2)$ .

$F (x) =$ $\ln (2) x + C$