The table below shows the partial results of a Monte Carlo simulation. Assume that the simulation began at 8:00 A.M., and there is only one server.

CUSTOMER NUMBER	ARRIVAL TIME	SERVICE TIME
1	8:01	6
2	8:06	7
3	8:09	8
4	8:15	6
5	8:20	6

What is the average time in the system?

MRP II stands for:

a) material resource planning.

b) management requirements planning.

c) management resource planning.

d) material revenue planning.

e) material risk planning.

Claudine Soosay recorded the following times assembling a watch. Determine the normal time.

Assembly Times Recorded

A warehouse manager at Mary Beth Marrs Corp. needs to simulate the demand placed on a product that does not fit standard models. The concept being measured is "demand during lead time," where both lead time and daily demand are variable. The historical record for this product, along with the cumulative distribution, appear in the table. Random numbers have been generated to simulate the next 5 order cycles: they are $91,45,37.65$. and $51$ . What are the five demand values? What is their average?

Elizabeth Perry, a student at SUNY, bought 6 bookcases for her dorm room. Each required unpacking of parts and assembly, which included some nailing and bolting.

Elizabeth completed the first bookcase in 5 hours and the second in 4 hours.

What is her learning rate?

Arnold Palmer Hospital is studying the number of emergency surgery kits that it uses on weekends. Over the past 40 weekends, the number of kits used was as follows:

The following random numbers have been generated: $11,52,59$, $22,03,03,50,86,85,15,32,47$. Simulate 12 weekends of emergency kit usage. What is the average number of kits used during these 12 weekends?

Why is simulation such a widely used technique?

Elizabeth Perry, a student at SUNY, bought 6 bookcases for her dorm room. Each required unpacking of parts and assembly, which included some nailing and bolting.

Elizabeth completed the first bookcase in 5 hours and the second in 4 hours.

The 4th, 5th, and 6 th cases?

Barbara Flynn sells papers at a newspaper stand for $\$ .35$. The papers cost her $\$ .25$, giving her a $\$ .10$ profit on each one she sells. From past experience Barbara knows that:

$20 \%$ of the time she sells 100 papers.

Assuming that Barbara believes the cost of a lost sale to be $\$ .05$ and any unsold papers cost her $\$ .25$, simulate her profit outlook over 5 days if she orders 200 papers for each of the 5 days. Use the following random numbers: $52,06,50,88$, and $53$.

Refer to Problem E.5. Beth Zion Hospital has just been informed that only the first 10 transplants must be performed at the hospital's expense. The cost per hour of surgery is estimated to be $\$ 5,000$. Again, the learning rate is $80 \%$ and the first surgery took 30 hours.

How much will the 10 th surgery cost?

Refer to Problem 13.

If the allowance factor is $15\%$, what is the standard time for this operation?

The table below shows the partial results of a Monte Carlo simulation. Assume that the simulation began at 8:00 A.M., and there is only one server.

What is the average waiting time in line?

Refer to Problem E.5. Beth Zion Hospital has just been informed that only the first 10 transplants must be performed at the hospital's expense. The cost per hour of surgery is estimated to be $\$ 5,000$. Again, the learning rate is $80 \%$ and the first surgery took 30 hours.

How much will all 10 cost the hospital?

The number of cars arriving at Patti Mile’s Car Wash, in Orono, Maine, during the last 200 hours of operation is observed to be the following:

Establish random-number intervals for the variable,