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QUESTION 1
(a) (i) What is linear programming problem?
(ii) Define and explain the following terms: (1) objective function, (2) decision variable, (3) constraints, (4) feasible solution, and (5) optimum solution.
(b) A person requires 10, 12 and 12 units of chemicals A, B ad C respectively for his garden. A liquid product contains 5, 2 and 1 units of A, B and C respectively per jar. A dry product contains 1, 2 and 4 units of A, B and C per carton. If the liquid product sells for $3 per jar and the dry product sells for $2 per carton, how many of each he purchase in order to minimise the cost and meet the requirement. (Using Graphical method to solve the problem)
#questiWrite down different system calls for performing different kinds of tasks.on..
write a function that raises an integer to a positive integer power. call the function x_to_the_n taking two integer arguments x and n. have the function return a long int, which r
Scenario A campsite provides cabins for travellers to stay in overnight. A 'cabin' is a small wooden hut, containing bunk beds, table and chairs, a heater, and a small cookin
What are the string data transfer instruction in assembly language? Explain all types of string data transfer instructions with examples of each? What will be the behavior of direc
need help
Normal 0 false false false EN-US X-NONE X-NONE MicrosoftInternetExplorer4
Figure is a representation of the solar system. In a basic model of the same concentric orbits planets rotate around the sun. The closer the Planet in less time Sun completes a ful
1. Write the dual of the above max-?ow problem. 2. Solve both problems with AMPL, and for each print the values of the vari- ables and the values of the dual variables (if a p
how pointer works? What are the uses of pointers
I need help putting this into a flowchart constant c as Integer = 3500 Constant CALORIESTOOUNCE as Integer = 219 Declare Sex as Character Declare Age as Integer Declare Weight as I
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