# Alpha-Numeric Series

In the Alpha-Numeric Series of the IBPS, SBI and other banking exams, sequences that are a combination of the alphabet and numeric series are present. In these questions combinations of letters, numbers, sometimes even symbols are put together as a sequence. You will have to answer questions about the position, sequence rules, coding-decoding etc. These questions have a very high probability of featuring in the IBPS PO, SO, SBI exams and other such exams. Here we will see some of the series questions of this section.

## Alpha-Numeric Series

When you see such a series, the best approach is to assign each “term” a number. In such a sequence, each term could be a symbol, a number or an alphabet. Sometimes there won’t be any order. You will have to answer questions like what is the total number of odd terms? Or what is the sum of the positions of all the symbols etc?  Let us start with those examples.

Example 1: Examine the following alpha-numeric series carefully and answer the questions that follow.

C 1 % E $H * ($ 7 $% 9 @ H L 4 & 2 Q 1: Which of the following is 12th to the right of the 10th from the left? a) 1 b)$               c) %            d) 4           e) 7

Answer: The trouble will be to keep track. You must mark each position with a number and then if the question asks you to follow a cyclic order, you can easily use addition to do it. For example, let us mark the above alpha-numeric series and make a table of the positions.

## Circular Series & Random Rules

Sometimes the alpha-numeric series will be ordered such that each position is cyclic. By this, we mean that each position can be repeated in a cyclic manner. Also, the examiners could ask literally anything out of the blue. Sometimes questions like how many terms are there or how many terms are numbers etc. Let us see some examples.

Example 2: Observe the following series carefully and answer the questions that follow

A  $12 & * E 7 2 1 ! @ I * # @ ! ! O * & # > 8 U > Q 1: How many numbers follow a vowel alphabet? A) 1 B) 2 C) 3 D) 4 Answer: The question is not about positioning so there is no need for a table. We will just have to look for the vowel alphabets i.e. a, e, i, o, u. E is followed by 7, and that is the only vowel that is followed by a number. the rest of them have symbols of one or other kind. Thus the correct option here is A) 1. Q 2: How many vowels will be followed by numbers if the second half of the series is reversed? A) 1 B) 2 C) 3 D) 4 Answer: As you can see the only vowel which is preceded by a number is U, so there is only one such vowel and the answer is A) 1. Q 3: How many symbols are there in the sequence if ! isn’t a symbol anymore? A) 12 B) 21 C) 13 D) 14 Answer: Anything which is not a number is a symbol here. The count of all such terms is 12. You will have to not include ! and count carefully. Therefore the answer is A) 12. ## Practice Questions In the below space an alpha-numeric series is present. Study the series carefully and answer the questions that follow: 1, !, ), G, 3, *, !, &, B, @, ), 5, &, E, &, ^, I, %, #, O, 7, &, !,$, #, &

Q 1: How many symbols do the alpha-numeric series have?

A) 17                   B) 18               C) 19                   D) 20

Ans: A) 17

Q 2: How many numbers are followed by an alphabet if the second half of the series is reversed?

A) 0                  B) 2                   C) 4                     D) 5

Ans: A) 0

Q 3: Which of the following are related, in some way or the other?

A) G, B              B) B, E             C) E, %               D) G, O

Ans: D) G, O

Q 4: The sum of the numbers that represent the position of all the alphabets is:

A) 65           B) 64                   C) 63                    D) 62

Ans: B) 64

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### One response to “Alphabet Series”

1. Alan Livesey says:

There are a number of errors on this page:

In example 2:
“You can see that each of the numbers is a square and that the sequence is a perfect square series. 1, 22, 32, 42 (=16). The alphabet that corresponds to 16 is P. ”
should read
“You can see that each of the numbers is a square and that the sequence is a perfect square series. 1, 2×2, 3×3, 4×4 (=16). The alphabet that corresponds to 16 is P. ”
(I suspect that the original text from which this was prepared used superscript but this has not been reflected in the online version, so use “2×2” or “2^2” which most people are familiar with from Excel)

In Circular Arrangement Series:
“These type of questions are similar to the ones we saw earlier. But there our numbering scheme would stop at 26 with X.”
should read
“These type of questions are similar to the ones we saw earlier. But there our numbering scheme would stop at 26 with Z.”

In example 3:
“Answer: The lesser the number of alphabets present, the greater the difficulty of the question. Here you see that V and A have a difference of 4 alphabets between them. Similarly, A and H have a difference of 6 alphabets between them if we follow the circular order of the alphabets. Thus the next alphabet will have to have a difference of 8 alphabets with H. This alphabet is Q. Thus the series is V, A, H, Q. Therefore the correct option is s) P.”
should read
“Answer: The lesser the number of alphabets present, the greater the difficulty of the question. Here you see that V and A have a difference of 4 letters between them. Similarly, A and H have a difference of 6 letters between them if we follow the circular order of the alphabets. Thus the next alphabet will have to have a difference of 8 letters with H. This letter is Q. Thus the series is V, A, H, Q. Therefore the correct option is d) P.”

In example 4:
“Answer: We will have to figure out the rule to every sequence. If you use the table, you will see that it becomes much more convenient to guess the rule. For example, in the first series, Q = 17; T = 20, X = 24; C = 29 [circular alphabet order]. Thus it forms a series under the rule. Similarly for the second option, F 6, P = 16, Z = 26 and J = 36. It also forms a correct sequence. Let us see the third one i.e. W = 23; U = 21; R = 18; and N = 14. So it is a wrong sequence. In place of N = 14, we should have had O.

That means the only series here that has a wrong term should be d). Let us check it. We have A = 1, L = 12, W = 23, H = 34.
should read
Answer: We will have to figure out the rule to every sequence. If you use the table, you will see that it becomes much more convenient to guess the rule. For example, in the first series, Q = 17; T = 20, X = 24; C = 29 [circular alphabet order]. Thus it forms a series under the rule. Similarly for the second option, F 6, P = 16, Z = 26 and J = 36. It also forms a correct sequence. Let us see the fourth one i.e. A = 1, L = 12, W = 23, H = 34 which is a correct sequence.

Let us see the third one i.e. W = 23; U = 21; R = 18; and N = 14. So it is a wrong sequence. In place of N = 14, we should have had O.

Kind regards,
Alan

PS If you have other material that needs proof-reading I am frequently called upon to spot typos and grammatical errors in texts of all types including dense technical ones.

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