A Numerical Approach Based on Taylor Polynomials for Solving a Class of Nonlinear Differential Equations

Table 3

Absolute errors of Example 2 for and

	Absolute errors
	0	0	0	0	0
0.1	1.66583e-04	2.60335e-06	2.13964e-06	3.73468e-08
0.2	0.00133	1.88292e-05	1.12187e-05	1.53195e-07
0.3	0.00448	5.23333e-05	2.24296e-05	2.16761e-07
0.4	0.01058	8.69376e-05	2.71103e-05	1.79108e-07
0.5	0.02057	7.69613e-05	2.24136e-05	2.26104e-07
0.6	0.03536	6.21533e-05	2.06813e-05	6.36595e-07
0.7	0.05578	4.62827e-04	5.84302e-05	1.25213e-06
0.8	0.08264	1.31385e-03	2.04858e-04	4.68499e-07
0.9	0.11667	2.86832e-03	5.69792e-04	6.33607e-06
1	0.15853	5.45098e-03	1.31098e-03	2.90151e-05