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Zorluk: KolayNumber and Alphabet Series
Consider the following alphanumeric series:
A2,D6,G12,J20,A2, D6, G12, J20, \dots
Which term logically completes the series?
  1. M30M30Cevap
  2. B
    N30N30
  3. C
    M28M28
  4. D
    L30L30

Cevap

M30M30
The series consists of two independent rules: the alphabetical components advance by +3+3 positions (ADGJMA \rightarrow D \rightarrow G \rightarrow J \rightarrow M), and the numerical components follow a pattern of adding successive even numbers (+4,+6,+8,+10+4, +6, +8, +10), leading to 20+10=3020 + 10 = 30. Combining these yields the term M30M30.

Adım Adım Çözüm

1
Analyze the pattern in the letter sequence.
A(1)+3=D(4)A (1) + 3 = D (4), D(4)+3=G(7)D (4) + 3 = G (7), G(7)+3=J(10)G (7) + 3 = J (10), J(10)+3=M(13)J (10) + 3 = M (13).
The letters progress forward by 3 positions in the standard alphabetical order.
2
Analyze the pattern in the numeric sequence.
2+4=62 + 4 = 6, 6+6=126 + 6 = 12, 12+8=2012 + 8 = 20, 20+10=3020 + 10 = 30.
The difference between consecutive numbers increases by 22 at each step (+4,+6,+8,+10+4, +6, +8, +10).
3
Combine the next letter and number.
The next term is M30M30.
Combining the 13th letter MM with the calculated number 3030 completes the sequence.

Anahtar Kavram

Dual-pattern alphanumeric series progression involving constant letter shifts and increasing even number differences.
Tahmini Süre:45s
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