The series keeps the three letters Q, R, T in that fixed order in every term and slides a single digit to a different gap between them each time, while the digit itself climbs by one each term (4, then the missing term, then 6, 7, 8). Mapping out the digit's position: in the first term Q4RT, the digit sits between Q and R; in the third term QRT6, it sits after T; in the fourth term QR7T, it sits between R and T; in the fifth term Q8RT, it sits between Q and R again. The position moves out to the end and then back in, like a triangle: between Q-R, then between R-T, then after T, then between R-T again, then between Q-R again. That means the missing second term must place its digit, 5, between R and T, giving QR5T.
Keeping Q, R, T in order and following the digit's back-and-forth sliding position confirms the missing term is QR5T.
Therefore, the correct answer is QR5T.
Each term can be seen as the fixed letters Q, R, T with one digit inserted at one of four possible slots: before Q (slot 1), between Q and R (slot 2), between R and T (slot 3), or after T (slot 4). Assigning a slot number to each known term, Q4RT places its digit at slot 2, QRT6 places its digit at slot 4, QR7T places its digit at slot 3, and Q8RT places its digit at slot 2 again. So the slot numbers for terms 1, 3, 4, 5 are 2, 4, 3, 2. Reading this as its own numeric sequence, it rises from 2 up to 4 and then falls back down to 2, moving by exactly one slot per term: term 1 is slot 2, so term 2 should be slot 3 (one step up), term 3 is slot 4 (another step up), term 4 is slot 3 (one step down), and term 5 is slot 2 (another step down). This fixes the missing term's slot at 3, between R and T. Meanwhile the digit itself simply counts up by one each term: 4, 5, 6, 7, 8, so the missing term's digit is 5. Placing 5 at slot 3 in Q_R_T gives QR5T.
Treating the insertion point as its own numeric sequence, 2, 3, 4, 3, 2, confirms the missing term's digit sits at slot 3, giving QR5T.
Therefore, the correct answer is QR5T.