We have encoded a message by assigning the numbers 1 - 26 to the letters a - z of the alphabet, respectively, and
assigning 27 to a blank space. We have further encoded it by using an encoding matrix. Decode this message by finding
the inverse of the encoding matrix and multiplying it times the coded message.
-The encoding matrix i $$A = \left[ \begin{array} { l l }
1 & 1 \
3 & 2
\end{array} \right] \text { and the encoded message is } 29,63,28,72,10,21,41,96,29,67$$

Question

We have encoded a message by assigning the numbers 1 - 26 to the letters a - z of the alphabet, respectively, and
assigning 27 to a blank space. We have further encoded it by using an encoding matrix. Decode this message by finding
the inverse of the encoding matrix and multiplying it times the coded message.
-The encoding matrix i $$A = \left[ \begin{array} { l l } 
1 & 1 \
3 & 2
\end{array} \right] \text { and the encoded message is } 29,63,28,72,10,21,41,96,29,67$$

Quizplus · Accepted Answer

The Answer of We have encoded a message by assigning the numbers 1 - 26 to the letters a - z of the alphabet, respectively, and
assigning 27 to a blank space. We have further encoded it by using an encoding matrix. Decode this message by finding
the inverse of the encoding matrix and multiplying it times the coded message.
-The encoding matrix i $$A = \left[ \begin{array} { l l } 
1 & 1 \
3 & 2
\end{array} \right] \text { and the encoded message is } 29,63,28,72,10,21,41,96,29,67$$