Integral of $$$3368 \ln\left(4\right)$$$

Find $$$\int 3368 \ln\left(4\right)\, dx$$$.

Apply the constant rule $$$\int c\, dx = c x$$$ with $$$c=3368 \ln{\left(4 \right)}$$$:

$${\color{red}{\int{3368 \ln{\left(4 \right)} d x}}} = {\color{red}{\left(3368 x \ln{\left(4 \right)}\right)}}$$

Therefore,

$$\int{3368 \ln{\left(4 \right)} d x} = 3368 x \ln{\left(4 \right)}$$

Simplify:

$$\int{3368 \ln{\left(4 \right)} d x} = 6736 x \ln{\left(2 \right)}$$

Add the constant of integration:

$$\int{3368 \ln{\left(4 \right)} d x} = 6736 x \ln{\left(2 \right)}+C$$

$$$\int 3368 \ln\left(4\right)\, dx = 6736 x \ln\left(2\right) + C$$$A