Mean as well as standard deviation using uniform distribution
An auditor for a medical insurance company chooses a random sample of prescription drug claims for valuation of correct payment by company experts. The claims were chosen at random from a database of 677100 claims by using uniform random numbers between 1 as well as 677,100. To confirm that the random numbers really were from a uniform distribution the auditor computed the mean and standard deviation of the random numbers. What must the mean and standard deviation be if these were uniformly distributed random integers?