If the first three letters of the word COMPRE | vedclass

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Question

(A) The word is $COMPREHENSION$. The total number of letters is $14$.Step $1$: Reverse the first three letters $(COM \rightarrow MOC)$.Step $2$: Add t

Vedclass · Accepted Answer

$H$

Vedclass · Answer

(A) The word is $COMPREHENSION$. The total number of letters is $14$.Step $1$: Reverse the first three letters $(COM \rightarrow MOC)$.Step $2$: Add the last three letters $(ION)$.Step $3$: Reverse the remaining letters $(PREHENS \rightarrow SNEHERP)$.Combining these parts: $MOC + ION + SNEHERP = MOCIONSNEHERP$.The new word is $MOCIONSNEHERP$.The total number of letters is $14$. The middle position is between the $7^{th}$ and $8^{th}$ letter. However,the question asks for the letter exactly in the middle of the sequence. In a $14$-letter word,there is no single middle letter. Re-evaluating the sequence: $M(1), O(2), C(3), I(4), O(5), N(6), S(7), N(8), E(9), H(10), E(11), R(12), P(13)$. Wait,the word $COMPREHENSION$ has $13$ letters $(C-O-M-P-R-E-H-E-N-S-I-O-N)$.Let's re-count: $C(1), O(2), M(3), P(4), R(5), E(6), H(7), E(8), N(9), S(10), I(11), O(12), N(13)$.Step $1$: Reverse first three $(COM \rightarrow MOC)$.Step $2$: Add last three $(ION)$.Step $3$: Reverse remaining $(PREHENS \rightarrow SNEHERP)$.Result: $MOC + SNEHERP + ION = MOCSNEHERPION$.The middle letter of a $13$-letter word is the $7^{th}$ letter.$M(1), O(2), C(3), S(4), N(5), E(6), H(7), E(8), R(9), P(10), I(11), O(12), N(13)$.The $7^{th}$ letter is $H$.

If the first three letters of the word $COMPREHENSION$ are reversed,then the last three letters are added and then the remaining letters are reversed and added,then which letter will be exactly in the middle?

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