Observing BEHK, EHKN, HKNQ and KNQT shows that each new group is obtained by adding the same number of positions to every letter of the previous group. BEHK shifts to EHKN, then to HKNQ and then to KNQT through a fixed forward movement in all four positions. Applying the same transformation to KNQT moves K, N, Q and T each ahead by the same amount, giving NQTW. Since NQTW alone is produced by this uniform large shift, it is the correct next term.
Option A:
Option A is correct because NQTW continues the chain of starting letters B, E, H, K to N and does the same for the other three columns. The internal relations among the letters remain unchanged as each one advances together. This preserves the defining property of the series and makes NQTW the logical continuation.
Option B:
Option B, NQUW, alters the third letter differently from the way earlier groups were transformed and does not reflect the same equal shift in every position. Its letters no longer align cleanly with the vertical sequences. Because it breaks the common movement, NQUW is not valid.
Option C:
Option C, OQTW, starts with O instead of N, pushing the first letter too far ahead and changing the step size. The rest of the letters also do not follow the precise transformation seen in the series. Therefore OQTW does not satisfy the pattern.
Option D:
Option D, MPSV, changes several letters in a way that cannot be explained by a single consistent shift applied to KNQT. It invents a different structure rather than extending the existing one. As a result, MPSV cannot be accepted as the next term.
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