A word is represented by only one set of numbers as given in any one of the alternatives. The sets of numbers given in the alternatives are represented by two classes of alphabets as shown in the given two matrices. The columns and rows of Matrix-I are numbered from 0 to 4 and that of Matrix-II are numbered from 5 to 9. A letter from these matrices can be represented first by its row and next by its column, for example, 'Q' can be represented by 22, 33 etc. and 'G' can be represented by 86, 89 etc. Similarly, you have to identify the set for the word 'CREED'. Matrix-I $$\begin{array}{cccccc}& 0& 1& 2& 3& 4\\ 1& Q& D& S& P& Y\\ 2& C& Q& D& S& P\\ 3& P& C& Q& D& S\\ 4& P& A& C& Q& D\\ 5& P& R& A& C& A\end{array}$$
Matrix-II
$$\begin{array}{cccccc}& 5& 6& 7& 8& 9\\ 5& D& E& I& R& I\\ 6& E& D& R& H& H\\ 7& J& R& D& E& N\\ 8& R& G& G& N& G\\ 9& F& F& N& F& D\end{array}$$

Let's check the correctness of Option A for 'CREED':'C' $\to 32$ (Row 3, Col 2 is Q, wait. Let's re-verify: Row 3, Col 1 is C, Row 2, Col 0 is C, Row 4, Col 2 is C, Row 5, Col 3 is C). Let's re-read the options given:Let's check Option C: $43\to$ Row 4, Col 3 is Q.Let's re-check row/col index mapping carefully from the matrix snippet provided in prompt text:1QDSPY means row 1 has Q,D,S,P,Y at indices 0,1,2,3,4.Let's reconstruct precisely:Row 2: $0=\text{C},1=\text{Q},2=\text{D},3=\text{S},4=\text{P}$ $⟹\text{C}=20$ Row 3: $0=\text{P},1=\text{C},2=\text{Q},3=\text{D},4=\text{S}$ $⟹\text{C}=31$ Row 4: $0=\text{P},1=\text{A},2=\text{C},3=\text{Q},4=\text{D}$ $⟹\text{C}=42$ Row 5: $0=\text{P},1=\text{R},2=\text{A},3=\text{C},4=\text{A}$ $⟹\text{C}=53$ Wait, let's look closely at Option A: 32, 76, 65, 56, 77.If 32 represents C, then row headers or column headers might have a shift. Let's map columns from 1 to 5 instead of 0 to 4:If columns are 1, 2, 3, 4, 5:Row 3, Column 2 $\to$ 2nd letter of Row 3 $\to$ C. (Matches!)Let's check the rest of Option A with 1-based columns:'R' $\to 76$ $⟹$ Row 7, Column 2 (6th digit text element). Row 7 elements: J, R, D, E, N. The 2nd element is R, which corresponds to Column 2 (if columns are 5,6,7,8,9, then index 6 is the second column!). So column headers are indeed 5,6,7,8,9 for matrix II and 1,2,3,4,5 for matrix I!Let's verify option A under this standard view:C $\to 32$ (Row 3, column labeled 2) $\to$ 'C'R $\to 76$ (Row 7, column labeled 6) $\to$ 'R'E $\to 65$ (Row 6, column labeled 5) $\to$ 'E'E $\to 56$ (Row 5, column labeled 6) $\to$ 'E'D $\to 77$ (Row 7, column labeled 7) $\to$ 'D'Everything matches perfectly for Option A.