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Table 2 Some numerical results of \(\varLambda _{1i}\), \(\varLambda _{2i}\), and \(\varGamma _{q}(\zeta _{i}+1)\) in Example 1 for \(q=\frac{1}{10}\)

From: On a system of fractional q-differential inclusions via sum of two multi-term functions on a time scale

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\(q =\frac{1}{10}\)

\(\varLambda _{11}\)

\(\varLambda _{21}\)

\(\varGamma _{q}(\zeta _{1}+1)\)

\(\varLambda _{12}\)

\(\varLambda _{22}\)

\(\varGamma _{q}(\zeta _{2}+1)\)

\(\varLambda _{13}\)

\(\varLambda _{23}\)

\(\varGamma _{q}(\zeta _{3} + 1)\)

1

2.5726

3.9393

0.9748

2.5202

3.897

0.9729

2.5109

3.8857

0.9761

2

2.5741

3.9444

0.9743

2.5221

3.9026

0.9723

2.5129

3.8913

0.9753

3

2.5743

3.9449

0.9743

2.5222

3.9032

0.9722

2.513

3.8919

0.9752

4

2.5743

3.945

0.9743

2.5223

3.9032

0.9722

2.5131

3.892

0.9752

5

2.5743

3.945

0.9743

2.5223

3.9032

0.9722

2.5131

3.892

0.9752

6

2.5743

3.945

0.9743

2.5223

3.9032

0.9722

2.5131

3.892

0.9752

7

2.5743

3.945

0.9743

2.5223

3.9032

0.9722

2.5131

3.892

0.9752