Select the option that is related to the third letter-cluster in the same way as the second letter-cluster is related to the first letter-cluster. ATRG : BWSJ :: MQSJ : ?
NTTM
Letter-cluster analogy questions test your ability to find a specific relationship or pattern between groups of letters. This pattern is established between the first two clusters in the given pair, and you need to apply the exact same pattern to the third cluster to find the fourth one.
The given analogy is: ATRG : BWSJ :: MQSJ : ?
Let's analyze the relationship between the first pair: ATRG and BWSJ.
We will compare the position of each letter in the first cluster (ATRG) with the corresponding letter in the second cluster (BWSJ) in the English alphabet.
So, the pattern observed between ATRG and BWSJ is a sequential increase in letter positions: +1, +3, +1, +3.
Now, we apply the same (+1, +3, +1, +3) pattern to the third letter-cluster, MQSJ, to find the missing fourth cluster.
Combining the resulting letters, we get NTTM.
The fourth letter-cluster derived by applying the pattern is NTTM. Let's check the given options:
The calculated cluster, NTTM, matches option 3.
The pattern relating ATRG to BWSJ is adding +1, +3, +1, and +3 to the respective letter positions. Applying this same pattern to MQSJ gives us NTTM.
| Original Cluster (ATRG) | Pattern | Resulting Cluster (BWSJ) |
|---|---|---|
| A | +1 | B |
| T | +3 | W |
| R | +1 | S |
| G | +3 | J |
| Third Cluster (MQSJ) | Pattern | Resulting Cluster (?) |
|---|---|---|
| M | +1 | N |
| Q | +3 | T |
| S | +1 | T |
| J | +3 | M |
| Concept | Description | How it applies here |
|---|---|---|
| Letter Analogy | Finding a relationship between pairs of letter groups. | Identifying the pattern between ATRG and BWSJ. |
| Pattern Recognition | Identifying the rule (addition, subtraction, skipping letters, etc.) connecting the elements. | Discovering the +1, +3, +1, +3 rule. |
| Alphabetical Positioning | Using the sequence and position of letters in the alphabet. | Calculating the effect of adding positions (+1, +3). |
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