A local Internet provider finds that at any given time, on average they have $2,449$ customers. Their average customer lifespan is $19$ months. Assume that the average number of customers over time is stable $($notice that this would imply that the sign$-$up rate and churn rate are equal to each other$)$

What is the average monthly churn rate for this company, expressed as the number of customers per month? That is$,$ on average, how many customers stop dealing with the company each month? Round your answer to two decimals if needed.

Hint: the churn rate $($the rate at which the customers are leaving the company$),$ being equal to the sign$-$up rate $($the rate at which new customers are signing up$),$ is your "flow rate".