Consider a bank where potential customers arrive at rate of 60 customers per hour. However, because of limited space, 1 out of every 4 arriving customers finds the bank full and leaves immediately...

Consider a bank where potential customers arrive at rate of 60 customers per hour. However, because of limited space, 1 out of every 4 arriving customers finds the bank full and leaves immediately (without entering the bank). Suppose that the average number of customers waiting in line in the bank is 3.5. How long will a typical entering customer have to wait in line? (Hint: In Little’s formula, λ refers only to customers who enter the system.)