Suppose there are two parties, PA and PB, each of which owns a matrix of private integer values. We illustrate these matrices as follows: /a11ain bi bi, PB: B ami ...amn/ mxn Now, suppose these two parties want to multiply their matrices, and get the final result as the addition of two separate matrices, each of which owns by one party. What is your suggested solution, such that no individual input values of one party are disclosed to another party, and each of the two final matrices will only be disclosed to one party? No third party is allowed to participate for this secure two party computation. (Show your complete solution.) Suppose there are two parties, PA and PB, each of which owns a matrix of private integer values. We illustrate these matrices as follows: /a11ain bi bi, PB: B ami ...amn/ mxn Now, suppose these two parties want to multiply their matrices, and get the final result as the addition of two separate matrices, each of which owns by one party. What is your suggested solution, such that no individual input values of one party are disclosed to another party, and each of the two final matrices will only be disclosed to one party? No third party is allowed to participate for this secure two party computation. (Show your complete solution.)