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Rule No. III Two Dices In case of two dices when one face is common but its
2 4 position is not same then all corresponding faces are adjacent
to each other ∴ 2–4, 1–3, 3 – 5.
13 35
Rule No. IV Two Dices when all faces are different in two dices formula
(A) (D) → T 1 × T 2 , L 1 × R 2 , L 2 × R 1
T 1 T 2
(B)L 1 R 1 (C) (E)L 2 R 2 (F)
Rule No. V Four Dices Method of Elimination adjacent faces. eq. opp. of
6 3–1, 2 (3), 4, 5 6 ∴ 3 × 4
31 5 3 2
24 51 36

Rule No. VI Four Dices Method of Elimination (Adj Faces) whenever
more than one face is left then find out step 1–Example Opp
4–1, 2 3 (4) 5 6
Step II Max. times faces 3 ∴ OPP 3-
5 1 2 (3) 4 5 6 ∴ 3 × 6 – ∴ 4 × 1
13 3 4 2
45 32 31

Rule No. VII Three Dices Method of Elimination (Adjacent Faces)
A D F OPP A
BC CE EB Step I B C D E F
Step II Max time Faces – B, C, E
OPP E A B C D E F
∴ E A or A × E
Series—Series are of the following types—
(i) Letter Series
(ii) Figure Series—(i) Single Series (ii) Double Series
(iii) Circular Series
(iv) Graphic Series.
Letter Series—Letter Series move into ascending or descending order with uniform or changing
gap between the series.
ADHOKRVX→
Number Series—Added by 3 multiplied by 4.
1 + 3 = 4 × 4= 16
2 + 3 = 5 × 4= 20
3 + 3 = 6 × 4= 24
4 + 3 = 7 × 4= 28
5 + 3 = 8 × 4= 32
Reverse Series 10 × 3 + 2 = 32
9 × 3 + 2 = 29
8 × 3 + 2 = 26
7 × 3 + 2 = 23