A company makes two products A and B. The profit per unit of the two products is $80 and $100 respectively. Both the products are sold in three cities. The above table indicates total products sold per week in the three cities.

Formulate this product problem in the Linear Programming Form.

Calculate the cost of the project if the indirect cost is $100 per day.

The simulation technique must be used ________.

From the above given table, calculate the saddle point.

A solution containing fewer than (m + n -1) non negative allocations where (m= jobs and n=destinations) is termed .... .

Goal Programming is used to:

Study table to calculate the range of the random numbers in which the sum of the average value of the demand and the average value of the profit falls.

The above table shows the weekly mortality rates for a certain type of washing machines. Calculate the probability of failure in the 5th week.

A bus arrives at a bus-stand every 10 minutes and the service time is 30 minutes. If the capacity of the bus-stand is 5 buses, calculate the probability of the bus-stand being empty.

Use the property of dominance to find out the value of the saddle point.

The crash cost and the crash time of a project is $50000 and 30 days respectively. The normal cost and the normal time of the same project is $150000 and 180 days respectively. Calculate the cost slope.