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C3 Mei - Numerical Methods to solve equations


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C3 Mei - Numerical Methods to solve equations

... C3 Coursework In this coursework, I will use numerical methods to solve the following equation, as I cannot solve it algebraically. I can only obtain an approximation of the solution as it is impossible or hard to find the exact value of the function. Decimal Search The graph below is the function I will use decimal search in order to find an approximation of one of the roots. The table below shows decimal search. Each boundary is tested for sign change which indicates that a root exists between them. The x where the sign change occurs in now the new boundaries and tested for sign change again. This method is repeated until an approximation of the root is found to a suitable number of decimal places. x f(x) 0 2 0.1 1.9501 0.2 1.8016 0.3 1.5581 0.4 1.2256 0.5 0.8125 0.6 0.3296 0.7 -0.2099 0.8 -0.7904 0.9 -1.3939 1 -2 x f(x) 0.66 0.011747 0.661 0.006295 0.662 0.000838 0.663 -0.00462 0.664 -0.01009 0.665 -0.01556 0.666 -0.02104 0.667 -0.02652 0.668 -0.032 0.669 -0.03749 0.67 -0.04299 x f(x) 0.662 0.000838 0.6621 0.000292 0.6622 -0.00025 0.6623 -0.0008 0.6624 -0.00135 0.6625 -0.00189 0.6626 -0.00244 0.6627 -0.00299 0.6628 -0.00353 0.6629 -0.00408 0.663 -0.00462 x f(x) 0.6 0.3296 0.61 0.277958 0.62 0.225763 0.63 0.17303 0.64 0.119772 0.65 0.066006 0.66 0.011747 0.67 -0.04299 0.68 -0.09819 0.69 -0.15383 0.7 -0.2099 [0, 1] [0.6, 0.7] [0.66, 0.67] [0.662, 0.663] Root intervals [0.6621, 0.6622] I know that the root is 0.662 to 3 decimal places In order to

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"This is a fairly standard piece of coursework: a happy medium. Each of the three methods that were used (Newton-Raphson; iteration using rearrangement; decimal search) were employed with a great deal of understanding of what needs to be done to get the answer out the other end. To this end, the graphs were used well to demonstrate the author had a clear idea of what he had to find. However, what was slightly more disappointing is the very surface level on which each of the methods was described. There was no clear demonstration that the author understood why he was doing what was doing. The comparison section at the end lacked any real depth to it. The functions chosen were all simplistic polynomials, and indeed, some very easy to solve by hand (the first one chosen is a polynomial in x squared, for example.) TSR User:DavyS"
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