Makasis Maximum Algorithm For The Solution Of Systems Of Linear Equations - Nairaland General - Nairaland
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| Makasis Maximum Algorithm For The Solution Of Systems Of Linear Equations by makasimatics(op): 8:22am On Nov 07, 2015 |
This is a newest algorithm developed by a graduate of economics, university of Port Harcourt, on the 18th day of his birthday (November 18) 2014. The method unlike the popular methods makes use of only one matrix for the individual solutions of the system to be found without going through the rigor of solving the whole system. A single examples will suffice. Example 1 X + 2Y + Z = 4 3X - 4Y - 2Z = 2 5X + 3Y +5Z = -1 We form the highest limit (maximum) matrix below. To do this, we let A particular variable to denote such a matrix. Now let Z represents the maximum matrix below. ( 1 4 2 ) (-1.5 -1 2 ) ( 1 -0.2 0.6 ) We find the numbers denoted by letters of each formula. a1=2;a2=0.32;b1=0;b2=-0.56 • • • Y = ( 0.32 - 2)(-0.56)^-1 = 3 X = 2-0(3)=2 Z = 4 - (2 + 6) = -4 Have you seen how sharp and pointed this method is. An international journal will publish this soon. I look forward to hearing from them soon. |
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