Consider a queuing system with $3$ servers. It is assumed that clients arrive according to a Poisson distribution with an average rate of $2$ clients per minute and that the service time of each server follows an exponential distribution with an average service rate of $1$ client per minute. The queue manager would like there to be no client in the queue at least $90\%$ of the time. Also, the average time spent in the queue should not exceed $1$ minute. Does the current system meet each of these two criteria? Justify your response.