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## Metoda iteracji

Równanie: $\cos \left(x\right) =x$

przedział: $\left[ 0 , 3 \right]$

Initial guess: $x_0= 0.5$

$i$$x_i = f(x_{i-1})$
00.5
10.87758256189037
20.63901249416526
30.80268510068233
40.69477802678801
50.76819583128202
60.71916544594242
70.75235575942153
80.73008106313782
90.74512034135144
100.73500630901484
110.74182652264325
120.73723572544223
130.74032965187826
140.73824623833223
150.73964996276966
160.73870453935698
170.73934145228121
180.7389124493321
190.7392014441358
200.73900677978081
210.73913791076229
220.73904958059521
230.73910908142053
240.73906900120401
250.73909599983575
260.73907781328518
270.73909006398825
280.73908181177811
290.73908737057104
300.73908362610348
310.73908614842288
320.73908444935865
330.73908559386896
340.73908482291314
350.7390853422383
360.73908499241464
370.73908522806007
380.73908506932648
390.73908517625134
400.73908510422547
410.73908515274296
420.739085120061
430.73908514207596
440.73908512724642
450.73908513723578
460.73908513050682
470.73908513503953
480.73908513198624
490.73908513404297
500.73908513265754
510.73908513359078
520.73908513296214
530.7390851333856
540.73908513310035
550.7390851332925
560.73908513316307
570.73908513325025
580.73908513319152
590.73908513323108
600.73908513320443
610.73908513322239
620.73908513321029
630.73908513321844
640.73908513321295
650.73908513321665
660.73908513321416
670.73908513321584
680.73908513321471
690.73908513321547
700.73908513321495
710.7390851332153
720.73908513321507
730.73908513321522
740.73908513321512
750.73908513321519
760.73908513321514
770.73908513321517
780.73908513321515
790.73908513321517
800.73908513321516
810.73908513321516
820.73908513321516
830.73908513321516
840.73908513321516
850.73908513321516
860.73908513321516
870.73908513321516
880.73908513321516
890.73908513321516
900.73908513321516
910.73908513321516
920.73908513321516
930.73908513321516
940.73908513321516
950.73908513321516
960.73908513321516
970.73908513321516
980.73908513321516
990.73908513321516
1000.73908513321516