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courses:cs211:winter2012:journals:jeanpaul:chaptersixsectioniii [2012/03/28 01:57] mugabejcourses:cs211:winter2012:journals:jeanpaul:chaptersixsectioniii [2012/03/28 02:00] – [The Problem] mugabej
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 >>>>>>>>>>>>>>>>>> Thus naturally, we are bound to finding the line with minimum error.\\ >>>>>>>>>>>>>>>>>> Thus naturally, we are bound to finding the line with minimum error.\\
 >>>>>>>>>>>>>>>>>> The solution turns out to be a line y = ax + b, where:\\ >>>>>>>>>>>>>>>>>> The solution turns out to be a line y = ax + b, where:\\
->>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>> a = [(n∑<sub>i</sub> x<sub>i</sub>y<sub>i</sub>) - (∑<sub>i</sub>x<sub>i</sub>)(∑<sub>i</sub> y<sub>i</sub>)]/[(n∑<sub>i</sub> x<sub>i</sub><sup>2</sup>) - (∑<sub>i</sub> x<sub>i</sub>)<sup>2</sup>+>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>> a = [(n∑<sub>i</sub> x<sub>i</sub>y<sub>i</sub>) - (∑<sub>i</sub>x<sub>i</sub>)(∑<sub>i</sub> y<sub>i</sub>)]/[(n∑<sub>i</sub> x<sub>i</sub><sup>2</sup>) - (∑<sub>i</sub> x<sub>i</sub>)<sup>2</sup>]\\ 
 +>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>> And b = (∑<sub>i</sub> y<sub>i</sub>- a∑<sub>i</sub> x<sub>i</sub>)/n\\
courses/cs211/winter2012/journals/jeanpaul/chaptersixsectioniii.txt · Last modified: 2012/03/28 02:39 by mugabej
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