(Solved): A message has been encoded by assigning the numbers 1 to 26 to the letters a to z of the alphabet, ...

A message has been encoded by assigning the numbers 1 to 26 to the letters a to $z$ of the alphabet, respectively, and assigning 27 to a blank space. A message of this type can be decoded by finding the inverse of the encoding matrix and multiplying it times the coded message. Use ${\mathrm{A}}^{?1}$ and the conversion table below to decode the following message. The encoding matrix is $A=?\begin{array}{ccc}?4& 0& 1\\ ?4& 1& 0\\ 9& ?1& ?1\end{array}?$ and the encoded message is $?64,?61,144,?61,?83,166,?75$, $?72,167,?84,?103,214,?17,?2,24,?31,?17,57$ The decoded message is