If the first half of the English alphabet is reversed and then next po...
6th to the left of 17th letter to the right of 7th letter from the left = 6th to the left of (17+7 =) 24th letter from the left = (24-6 =) 18th letter from the left.
Thus, we have to count from the left and we have to find out 18th letter from the left that falls into the second section of English alphabet.
Here, both the first half and the second half of the English alphabet have been reversed and we have to count from the left end, then the required letter can be found out using the formula given below. Suppose, the first and the second reversed sections of the English alphabet are α and β respectively.Then,
The required letter = 2α+β+1−(required position of letter from left side)
Therefore, The required letter = 26 + 13 + 1 - 18 = 22 = V
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If the first half of the English alphabet is reversed and then next po...
Reversing the first half and next portion of English alphabet:
The first half of the English alphabet is from A to M, which when reversed becomes M to A. The next portion of the English alphabet is from N to Z, which when reversed becomes Z to N. Therefore, after reversing, the English alphabet looks like this:
M L K J I H G F E D C B A Z Y X W V U T S R Q P O N
Finding the 17th letter to the right of the 7th letter from the left:
The 7th letter from the left is G. We need to find the 17th letter to the right of G. Counting from G, we get:
G H I J K L M N O P Q R S T U V W X Y Z A B C D E F
The 17th letter to the right of G is V.
Finding the 6th letter to the left of V:
Counting 6 letters to the left of V, we get:
Q P O N M L K J I H G F E D C B A Z Y X W U T S R
The 6th letter to the left of V is D.
Therefore, the answer is option B, which is V.
If the first half of the English alphabet is reversed and then next po...
Answer is V..