In a certain code BOND is written as 1543 and | vedclass

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Question

(B) Given codes are:$BOND = 1543$$DEAN = 3864$Comparing the two words,we find the common letters and their corresponding digits:Common letters are $D$

Vedclass · Accepted Answer

$183$

Vedclass · Answer

(B) Given codes are:$BOND = 1543$$DEAN = 3864$Comparing the two words,we find the common letters and their corresponding digits:Common letters are $D$ and $N$.In $BOND$ $(1543)$ and $DEAN$ $(3864)$,the common digits are $3$ and $4$.Thus,$D$ and $N$ correspond to $3$ and $4$ in some order.From $BOND = 1543$,$B, O$ correspond to $1, 5$.From $DEAN = 3864$,$E, A$ correspond to $8, 6$.Since $D$ is common in both,and $3$ is the common digit in both codes,$D = 3$.Now,for $BED$:$B = 1$ (from $BOND$)$E = 8$ (from $DEAN$)$D = 3$ (determined above)Therefore,$BED$ is written as $183$.

In a certain code $BOND$ is written as $1543$ and $DEAN$ is written as $3864$. How is $BED$ written in that code?

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