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It requires 30 units of resource A and 5 units of resource B to produce one product of Moira whereas 20 units of resource A and 10 units of resource B are needed to produce one product of Tassel. There are in total 300 units of resource A and 110 units of resource B available.
Each product of Moira gives a profit of RM 6 whereas each product Tassel gives a profit of RM 8.
You would like to know how many of these products need to be produced daily in order to maximize your profit.
i) Write the required Maximum profit equation to maximize the daily production.
ii) Write the necessary inequalities that this maximum equation is subjected to.
iii) Using a graphical method find the maximum number of these products that are needed to be produced daily in order to get maximum profit.
20 38 56 74 92 110 125 145 166 183 202 217 236 256
Show that the output from DPCM coder
(a) Gene Amdahl, an architect of the IMB 360 computers, has defined a model to characterize how well an application makes use of a scalable parallel processor. (i) Explain the Amdal's Law.
[3 marks] (ii) Making use of your answer in Question Q2(a)(i), determine the maximum possible speed up ratio that can be achieved by an application running in a system with FOUR (4) processors (8 cores each) if only 80% of the application can be parallelized. Please sketch the tinting diagram of your solution.
(iii) Your engineer shows that the measured actual speed up ratio of the multi-threaded application is 50% below the calculated answer in Q2(a)(ii). Please advise the necessary steps to be carried out by the engineer to validate the result.