Analyzing the Letter Analogy

The question presents an analogy based on letters and numbers. We need to find the relationship between the letters and the numbers given in the first pair (M$\times$N: 14$\times$13) and apply it to the second pair (G$\times$V).

First, let's find the standard alphabetical positions for the letters:

• M is the 13th letter.
• N is the 14th letter.

The question shows M$\times$N related to 14$\times$13. This indicates that the alphabetical positions of the letters (13 and 14) are used.

Determining Positions for G$\times$V

Now, let's find the alphabetical positions for the letters in the second pair:

• G is the 7th letter.
• V is the 22nd letter.

Matching Positions to Options

We need to find an option that represents the numbers associated with G and V. The alphabetical positions are 7 and 22.

Let's examine the options:

• Option A: $7 \times 22$
• Option B: $22 \times 7$
• Option C: $8 \times 21$
• Option D: $21 \times 8$

Option A ($7 \times 22$) directly uses the alphabetical positions of G (7) and V (22).