Select the combination of letters, that when sequentially placed in the blanks of the given series, will complete the series.
Z _ S M _ Q _ M Z Q _ M _ Q _ M
Q Z S S Z S
This question requires us to find the missing letters that logically complete a given sequence. We need to identify the pattern or rule governing the series and use it to fill in the blanks.
The given series is: Z _ S M _ Q _ M Z Q _ M _ Q _ M
Let's list the positions of the blanks and the known letters:
| Position | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | 13 | 14 | 15 | 16 |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Character | Z | _ | S | M | _ | Q | _ | M | Z | Q | _ | M | _ | Q | _ | M |
There are 6 blanks to fill. The letters involved in the series are Z, S, M, and Q.
We need to find a pattern that fits the known letters and allows us to fill the blanks consistently. Let's test potential repeating blocks. Often, these series repeat a specific sequence of letters.
Consider the sequence of known letters and the structure: `Z _ S M _ Q _ M` followed by `Z Q _ M _ Q _ M`. The second part `Z Q` seems significant.
Let's try a 4-letter pattern: "Z Q S M". If this pattern repeats, the full series would be:
Z Q S M Z Q S M Z Q S M Z Q S M
Now, let's see if this pattern fits the original series structure with its fixed points and blanks:
Z _ S M _ Q _ M Z Q _ M _ Q _ MZ Q S M Z Q S M Z Q S M Z Q S MLet's compare position by position:
The pattern "Z Q S M" fits perfectly. The letters we filled into the blanks, in order, are Q, Z, S, S, Z, S.
The sequence required to complete the series is Q Z S S Z S. This combination correctly follows the identified repeating pattern of "Z Q S M".
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u_a_c_k_ba_cc_u_aa_ck
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