Select the option that represents the letters that, when sequentially placed from left to right in the blanks, will complete the letter series.
r_m_s_t_i_m s s_r i m_ _s t
- Ai m s r m t m s
- Bi m s r s t s s
- Ci s m r m t m s
- Di m s r t t m s
Solution & Step-by-step Explanation
Let's count the total number of characters in the given sequence:
r _ m _ s _ t _ i _ m s s _ r i m _ _ s t
Total length = 22 or can be broken down based on a recurring term.
Let's look closely at the letters present: r, i, m, s, t.
Notice the substring r i m [ ] s t. This suggests the repeating unit is the word rimsst or rimsst containing 6 blocks.
Let's try breaking the pattern down into blocks of 6 letters:
r [i] m [s] s [t] → r i m s s t
_ i _ m s s → if it matches r i m s s t, then it is [r] i [m] s s [t]
_ r i m _ _ s t → let's look at the remaining characters: r i m s s t repeated.
Let's re-verify with a consistent block pattern:
The repeating group is r i m s s t.
r [i] m [s] s [t]
[r] i [m] s s [t]
r i m [s] [s] t (or matching up the exact blanks given)
Let's map it explicitly to the blanks:
r [i] m [s] s [t] i [m] s s [r] i m [s] [s] t
Let's see if this lines up with the original question blanks:
Original: r _ m _ s _ t _ i _ m s s _ r i m _ _ s t
Let's check the options for the positions:
By placing option A elements: i, m, s, r, m, t, m, s
r [i] m [m] s [s] t [r] i [m] m s s [t] r i m [m] [s] s t → Does not form uniform words.
Let's try pattern rimsst:
If the word is r i m s s t:
r [i] m [s] s [t] (6 letters)
[r] i [m] s s [t] (6 letters) → Wait, the question has t _ i _ m s s _ r i m _ _ s t
Let's trace it carefully:
Letters: r, _, m, _, s, _, t, _, i, _, m, s, s, _, r, i, m, _, _, s, t
Total positions = 21 letters.
Let's divide into groups of 7: r _ m _ s _ t | _ i _ m s s _ | r i m _ _ s t
Comparing group 1 and group 3:
Group 1: r _ m _ s _ t
Group 3: r i m _ _ s t
This implies the pattern is r i m s s s t or similar.
Let's check:
Group 1: r [i] m [s] s [s] t → r i m s s s t
Group 2: [r] i [m] s s s [t] → r i m s s s t
Group 3: r i m [s] [s] s t → r i m s s s t
The sequentially filled letters are:
i, s, m, r, m, t, m, s
Let's check Option C: i s m r m t m s
This perfectly matches our derived blank fills.
r _ m _ s _ t _ i _ m s s _ r i m _ _ s t
Total length = 22 or can be broken down based on a recurring term.
Let's look closely at the letters present: r, i, m, s, t.
Notice the substring r i m [ ] s t. This suggests the repeating unit is the word rimsst or rimsst containing 6 blocks.
Let's try breaking the pattern down into blocks of 6 letters:
r [i] m [s] s [t] → r i m s s t
_ i _ m s s → if it matches r i m s s t, then it is [r] i [m] s s [t]
_ r i m _ _ s t → let's look at the remaining characters: r i m s s t repeated.
Let's re-verify with a consistent block pattern:
The repeating group is r i m s s t.
r [i] m [s] s [t]
[r] i [m] s s [t]
r i m [s] [s] t (or matching up the exact blanks given)
Let's map it explicitly to the blanks:
r [i] m [s] s [t] i [m] s s [r] i m [s] [s] t
Let's see if this lines up with the original question blanks:
Original: r _ m _ s _ t _ i _ m s s _ r i m _ _ s t
Let's check the options for the positions:
By placing option A elements: i, m, s, r, m, t, m, s
r [i] m [m] s [s] t [r] i [m] m s s [t] r i m [m] [s] s t → Does not form uniform words.
Let's try pattern rimsst:
If the word is r i m s s t:
r [i] m [s] s [t] (6 letters)
[r] i [m] s s [t] (6 letters) → Wait, the question has t _ i _ m s s _ r i m _ _ s t
Let's trace it carefully:
Letters: r, _, m, _, s, _, t, _, i, _, m, s, s, _, r, i, m, _, _, s, t
Total positions = 21 letters.
Let's divide into groups of 7: r _ m _ s _ t | _ i _ m s s _ | r i m _ _ s t
Comparing group 1 and group 3:
Group 1: r _ m _ s _ t
Group 3: r i m _ _ s t
This implies the pattern is r i m s s s t or similar.
Let's check:
Group 1: r [i] m [s] s [s] t → r i m s s s t
Group 2: [r] i [m] s s s [t] → r i m s s s t
Group 3: r i m [s] [s] s t → r i m s s s t
The sequentially filled letters are:
i, s, m, r, m, t, m, s
Let's check Option C: i s m r m t m s
This perfectly matches our derived blank fills.