Which of the following terms will replace the question mark (?) in the given series? JKT, LJR, NIP, ?
- (a)PGO
- (b)OGP
- (c)PHN
- (d)PHM
Answer
Why
Correct — C. Split the terms into three columns and read each as its own series.
First letters: J(10), L(12), N(14) — +2 each time → P(16)
Second letters: K(11), J(10), I(9) — −1 each time → H(8)
Third letters: T(20), R(18), P(16) — −2 each time → N(14)
P, H, N — option (c).
Why the others are wrong
- (a)PGO — The G drops two from I, but the second column falls by one at each step, so it gives H. The O in third place makes the opposite slip, moving one instead of two.
- (b)OGP — O is a single letter past N. The first column climbs by two — J, L, N — so the term has to open with P.
- (d)PHM — The first two letters are right; the M is three places back from P. The third column falls by two — T, R, P — so N is what follows.
Concept
A three-letter series is three separate series stacked on top of each other. Split the terms into columns before looking for anything cleverer.
Convert to alphabet positions and each column becomes a short number series. Here they are 10, 12, 14 climbing by two; 11, 10, 9 falling by one; and 20, 18, 16 falling by two.
Columns that move in different directions are the whole point of the item. A candidate reading the terms as words rather than as columns has nothing to work with.
Nothing depends on the terms being pronounceable. JKT, LJR and NIP are not words and are not meant to be read as any.
Key facts
- First letters J, L, N advance by two, so the next is P.
- Second letters K, J, I fall by one, so the next is H.
- Third letters T, R, P fall by two, so the next is N.
Study next
Common traps
- Applying one column's step to all three letters.
- Reading the second column as a fall of two because the third column falls by two, which points at PGO.
- Counting the gap between two letters inclusively, so a step of two comes out as three.
A letter series also runs at Reasoning Q.19 of this shift, but there the pattern is a repeating block rather than three moving columns. Decide which shape you have before you start counting steps.
Related PYQs
No directly related past PYQ was found.