A Highly Efficient Computer Method for Solving Polynomial Equations Appearing in Engineering Problems

Table 17

Approximate root of (71) using MMN14D.

Exact root upto 5 D.P	Approximated roots upto 26 D.P.
−1.043 43 − 0.13 335i	−1.043 435 442 746 761 499 747 031 756 − 0.1 333 524 610 738 184 557 261 497 085i
−1.043 43 + 0.13 335i	−1.043 435 442 746 761 499 747 031 756 + 0.1 333 524 610 738 184 557 261 497 085i
−0.700 72 − 0.35 611i	−0.700 723 075 598 996 210 090 769 046 1 − 0.3 561 127 938 766 541 462 037 607 779i
−0.700 72 + 0.35 611i	−0.700 723 075 598 996 210 090 769 046 1 + 0.3 561 127 938 766 541 462 037 607 779i
−0.137 55 − 0.45 042i	−0.137 557 723 741 216 815 585 324 455 9 + 0.4 504 238 943 083 516 027 302 894 733i
−0.137 55 + 0.45 042i	−0.137 557 723 741 216 815 585 324 455 9 − 0.4 504 238 943 083 516 027 302 894 733i
0.460 25 − 0.38 015i	0.460 253 798 901 354 630 188 644 377 5 − 0.3 801 561 966 365 592 562 991 798 562i
0.460 25 + 0.38 015i	0.460 253 798 901 354 630 188 644 377 5 + .3801561966365592562991798562i
0.895 14 − 0.18 245i	0.895 146 653 711 935 684 708 165 091 0 − 0.1 824 543 520 825 548 326 683 582 900i
0.895 14 + 0.18 245i	0.895 146 653 711 935 684 708 165 091 0 − 0.1 824 543 520 825 548 326 683 582 900i