series de métodos numéricos

6
Método de Bisección Iteración Xi Xm Xu F(Xi) F(Xm) F(Xu) 0 0 1 2 -285 -48 13 1 1 1.5 2 -48 0 13 2 1.5 1.5 1.5 0 0 0 3 1.5 1.5 1.5 0 0 0 4 1.5 1.5 1.5 0 0 0 5 1.5 1.5 1.5 0 0 0 6 1.5 1.5 1.5 0 0 0 7 1.5 1.5 1.5 0 0 0 8 1.5 1.5 1.5 0 0 0 9 1.5 1.5 1.5 0 0 0 10 1.5 1.5 1.5 0 0 0 11 1.5 1.5 1.5 0 0 0 12 1.5 1.5 1.5 0 0 0 13 1.5 1.5 1.5 0 0 0 14 1.5 1.5 1.5 0 0 0 15 1.5 1.5 1.5 0 0 0

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en este trabajo encontraras ejercicios de series de Taylor, Newton-Raphsen, bisección, secante y Falsa posición.

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Hoja1Mtodo de BiseccinMtodo de Regla FalsaIteracinXiXmXuF(Xi)F(Xm)F(Xu)IteracionesXiXrXuF(Xi)F(Xr)F(Xu)0012-285-4813001.912751682-28512.85793713111.52-48013101.830181981.91275168-28511.951102812.85793721.51.51.5000201.756524421.83018198-28510.474648311.951102831.51.51.5000301.69425521.75652442-2858.7133086710.474648341.51.51.5000401.643993371.6942552-2856.936055998.7133086751.51.51.5000501.604934031.64399337-2855.329258496.9360559961.51.51.5000601.5754741.60493403-2853.983908385.3292584971.51.51.5000701.553754651.575474-2852.917364033.9839083881.51.51.5000801.5380111.55375465-2852.104158692.9173640391.51.51.5000901.526739071.538011-2851.501046972.10415869101.51.51.50001001.518740121.52673907-2851.062422531.50104697111.51.51.50001101.513099591.51874012-2850.747791281.06242253121.51.51.50001201.509139871.51309959-2850.524273770.74779128131.51.51.50001301.506368811.50913987-2850.3665550.52427377141.51.51.50001401.504433871.50636881-2850.255789630.366555151.51.51.50001501.503084841.50443387-2850.178255210.25578963Mtodo de la SecanteMtodo de Newton RaphsonIteracionesXi-1XiXi+1F(Xi-1)F(Xi)F(Xi+1)IteracinXiXi+1f(Xi)f`(Xi+1)0021.91275168-2851312.857937000.81661891-285349121.91275168-5.983982961312.857937-9384.9057910.816618911.26332224-76.1565303170.48570221.91275168-5.983982961.9019474412.857937-9384.9057912.782901321.263322241.4544899-17.807549593.15147573-5.983982961.901947441.89122085-9384.9057912.782901312.695580431.45448991.49771523-2.7856989664.445976541.901947441.891220850.3316837912.782901312.6955804-182.44623341.497715231.49999373-0.1328820858.320055451.891220850.331683791.7897601412.6955804-182.44623311.220764851.499993731.5-0.0003636958.000877960.331683791.789760141.70528146-182.44623311.22076489.0602991461.51.5-0.00000000285871.789760141.705281461.3510050111.22076489.06029914-10.235366371.51.505881.705281461.351005011.53893069.06029914-10.23536632.1525912181.51.505891.351005011.53893061.50627574-10.23536632.152591210.3612389691.51.5058101.53893061.506275741.499690662.152591210.36123896-0.01794867101.51.5058111.506275741.499690661.500002360.36123896-0.017948670.00013674111.51.5058121.499690661.500002361.5-0.017948670.000136740.000000051121.51.5058131.500002361.51.50.000136740.000000051-0131.51.5058141.51.51.50.000000051-00141.51.5058151.51.51.5-000151.51.5058Iteracinxg(x)000.8166189110.816618911.0348324721.034832471.1589992731.158999271.2403562141.240356211.2976296551.297629651.3397605961.339760591.3716821571.371682151.3963823681.396382361.4157942191.415794211.43123101Mtodo del Punto Fijo101.431231011.44361939111.443619391.45363298121.453632981.46177331131.461773311.46842118141.468421181.47387034151.473870341.47835036161.478350361.48204265171.482042651.48509185181.485091851.48761411191.487614111.48970335201.489703351.49143584211.491435841.49287384221.492873841.49406833231.494068331.49506117241.495061171.49588685251.495886851.49657381261.496573811.49714556271.497145561.49762157281.497621571.49801797291.498017971.49834815301.498348151.49862322