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Table 8 The absolute errors \(R_{n}^{2} \left( {x_{i} } \right)\) for \(n = 2,3,4\)

From: Computational method for solving weakly singular Fredholm integral equations of the second kind using an advanced barycentric Lagrange interpolation formula

\(x_{i}\)

\(R_{2}^{2} \left( {x_{i} } \right)\)

\(R_{3}^{2} \left( {x_{i} } \right)\)

\(R_{4}^{2} \left( {x_{i} } \right)\)

0

0.008776

0.008654

8.22E−03

0.1

0.012442

0.011837

1.18E−02

0.2

0.015643

0.014181

1.34E−02

0.3

0.018116

0.015636

1.39E−02

0.4

0.019614

0.016163

1.39E−02

0.5

0.019973

0.015809

1.36E−02

0.6

0.019133

0.014724

1.33E−02

0.7

0.017153

0.013177

1.28E−02

0.8

0.014199

0.011545

1.18E−02

0.9

0.010516

0.010283

9.68E−03

1

0.00637

0.009866

5.57E−03