# Prove that if $f(x)$ is continuous and $K$ is a constant, then $f(x)+K$ is a continuous function.

Problem:

Prove that if $f(x)$ is continuous and $K$ is a constant, then $f(x)+K$ is a continuous function.

It is true that if $f(x)$ is continuous and $K$ is a constant, then $f(x)+K$ is a continuous function.