Concept:
This problem involves:
- Replacing even-position letters with odd numbers
- Counting positions from the right side
Step 1:Write the alphabet with positions:
\[
A(1), B(2), C(3), D(4), \ldots, Z(26)
\]
Step 2:Replace even-position letters:
\[
B(2)\rightarrow 3,\; D(4)\rightarrow 5,\; F(6)\rightarrow 7,\; \ldots,\; Z(26)\rightarrow 27
\]
So sequence becomes:
\[
A, 3, C, 5, E, 7, G, 9, I, 11, K, 13, M, 15, O, 17, Q, 19, S, 21, U, 23, W, 25, Y, 27
\]
Step 3:Count from the right.
10th element from right:
\[
27(1), Y(2), 25(3), W(4), 23(5), U(6), 21(7), S(8), 19(9), Q(10)
\]
So, 10th from right =
Q
Step 4:Move 3 to the right:
\[
Q \rightarrow S
\]
Step 5:Final Answer:
\[
\text{S}
\]