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Table 4 Some numerical results of \(\varLambda _{1i}\), \(\varLambda _{2i}\), and \(\varGamma _{q}(\zeta _{i}+1)\) in Example 1 for \(q=\frac{6}{7}\)

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

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\(q =\frac{6}{7}\)

\(\varLambda _{11}\)

\(\varLambda _{21}\)

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

\(\varLambda _{12}\)

\(\varLambda _{22}\)

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

\(\varLambda _{13}\)

\(\varLambda _{23}\)

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

1

1.1914

1.0078

1.2002

0.6438

0.6785

1.5189

0.559

0.641

1.6878

2

1.2638

1.2688

1.1277

0.7963

0.9496

1.3487

0.7147

0.9078

1.4673

3

1.357

1.5226

1.0798

0.9337

1.2104

1.2408

0.8565

1.1673

1.3295

4

1.4502

1.7599

1.0458

1.0566

1.4544

1.1663

0.9839

1.4117

1.2356

5

1.5372

1.9772

1.0204

1.1655

1.6783

1.1121

1.0973

1.6369

1.1678

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64

2.1482

3.5433

0.9128

1.8883

3.3064

0.8946

1.8536

3.28

0.9016

65

2.1482

3.5433

0.9128

1.8883

3.3064

0.8946

1.8536

3.28

0.9016

66

2.1482

3.5434

0.9128

1.8883

3.3064

0.8946

1.8536

3.28

0.9016

67

2.1482

3.5434

0.9128

1.8883

3.3064

0.8946

1.8536

3.28

0.9016

68

2.1482

3.5434

0.9128

1.8883

3.3065

0.8946

1.8536

3.2801

0.9016

69

2.1482

3.5434

0.9128

1.8883

3.3065

0.8946

1.8536

3.2801

0.9016

70

2.1482

3.5434

0.9128

1.8883

3.3065

0.8946

1.8536

3.2801

0.9016