Select the term from among the given options that can replace the question mark (?) in the following series based on the English alphabetical order. YZN, HDI, QHD, ZLY, ?
IPT
The question asks us to find the next term in the given letter series: YZN, HDI, QHD, ZLY, ? The series is based on the English alphabetical order. To solve this, we need to analyze the pattern in the letters of each term across the series. Let's examine the pattern for each position (first, second, and third) of the letters in the terms.
Let's look at the first letter of each term in the series and determine the pattern:
We can find the difference or relationship between these letters in the alphabetical order:
The pattern for the first letter is adding 9 letters in the alphabetical sequence for each subsequent term. So, the first letter of the next term will be 9 letters after Z.
Z is the 26th letter. Counting 9 letters after Z (wrapping around the alphabet): Z (1), A (2), B (3), C (4), D (5), E (6), F (7), G (8), H (9), I (10). Wait, let's use positions: $26 + 9 = 35$. In a 26-letter alphabet, this is $35 - 26 = 9$. The 9th letter of the alphabet is I.
So, the first letter of the next term is I.
Now, let's look at the second letter of each term:
Let's find the pattern for these letters:
The pattern for the second letter is adding 4 letters in the alphabetical sequence for each subsequent term. So, the second letter of the next term will be 4 letters after L.
L is the 12th letter. Counting 4 letters after L: M (1), N (2), O (3), P (4). The 4th letter after L is P. Alternatively, $12 + 4 = 16$. The 16th letter of the alphabet is P.
So, the second letter of the next term is P.
Finally, let's look at the third letter of each term:
Let's find the pattern for these letters:
The pattern for the third letter is subtracting 5 letters in the alphabetical sequence for each subsequent term. So, the third letter of the next term will be 5 letters before Y.
Y is the 25th letter. Counting 5 letters before Y: Y(25) → X(24) → W(23) → V(22) → U(21) → T(20). The 5th letter before Y is T. Alternatively, $25 - 5 = 20$. The 20th letter of the alphabet is T.
So, the third letter of the next term is T.
By combining the letters we found for each position:
The next term in the series is IPT.
| Term | First Letter | Second Letter | Third Letter |
|---|---|---|---|
| YZN | Y (25) | Z (26) | N (14) |
| HDI | H (8) | D (4) | I (9) |
| QHD | Q (17) | H (8) | D (4) |
| ZLY | Z (26) | L (12) | Y (25) |
| ? | I (9) | P (16) | T (20) |
The pattern for each letter position is a constant shift in the alphabetical order:
Applying this pattern to ZLY (Z is 26th, L is 12th, Y is 25th):
The next term is IPT.
| Position | Letters in Series | Pattern Identified | Next Letter Calculation | Result |
|---|---|---|---|---|
| First | Y → H → Q → Z | Add 9 letters (+9 mod 26) | Z (26) + 9 = 35 ≡ 9 → I | I |
| Second | Z → D → H → L | Add 4 letters (+4 mod 26) | L (12) + 4 = 16 → P | P |
| Third | N → I → D → Y | Subtract 5 letters (-5 mod 26) | Y (25) - 5 = 20 → T | T |
Letter series questions are common in reasoning sections of competitive exams. They test your ability to identify patterns based on the position of letters in the alphabet. Some common types of patterns include:
To solve letter series effectively, it's helpful to know the alphabetical position of each letter (A=1, B=2, ..., Z=26) and practice identifying different types of patterns. Sometimes, writing down the letter positions can make the numerical pattern clearer.
A series is given with some letters missing. Choose the correct alternative from the given ones that will complete the series:
BR __ __ NB __ O __ NBA series is given with some letters missing. Choose the set of letters which when sequentially placed shall complete it .
a __ __ dba __ __ bcad __ __ da __ __ cdIn the following letter series, some of the letters are missing which are given in that order as one of the alternatives below It. Choose the correct alternative
_ a _ b _ abaa _ bab _ abbSelect the combination of letters that when sequentially placed in the blanks of the given series will complete the series.
Q _ P _ M _ A _ T _ Q A _ T M
In the series _b_a_ba_b_abab_aab;
fill in the six blanks ( _ ) using one of the following given four choices such that the series follows a specific order.