Question

In this question, the sets of numbers given in the alternatives are represented by two classes of alphabets as in two matrices given below. 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, e.g., ${}^{\prime }{B}^{\prime }$ can be represented by $00,13,$ etc., and ${}^{\prime }{A}^{\prime }$ can be represented by $55,69$, etc. Similarly you have to identify the set for the word 'GIRL'.

		Matrix I
	$0$	$1$	$2$	$3$	$4$
$0$	$B$	$N$	$G$	$L$	$D$
$1$	$G$	$L$	$D$	$B$	$N$
$2$	$D$	$B$	$N$	$G$	$L$
$3$	$N$	$G$	$L$	$D$	$B$
$4$	$L$	$D$	$B$	$N$	$G$

		Matrix II
	$5$	$6$	$7$	$8$	$9$
$5$	$A$	$I$	$K$	$O$	$R$
$6$	$I$	$K$	$O$	$R$	$A$
$7$	$K$	$O$	$R$	$A$	$I$
$8$	$O$	$R$	$A$	$I$	$K$
$9$	$R$	$A$	$I$	$K$	$O$

• A. $02,56,97,24$
• B. $31,79,68,42$
• C. $23,97,77,11$
• D. $11,88,95,23$

Answer 1

The correct option is C $23,97,77,11$

From matrix,
$G\Rightarrow 02,10,23,31,44$
$I\Rightarrow 56,65,79,88,97$
$R\Rightarrow 59,68,77,86,95$
$L\Rightarrow 03,11,24,32,40$
$\therefore GIRL\Rightarrow 23,97,77,11$.