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Explain an efficient and effective way of storing two symmetric matrices of the same order in the memory.
A n-square matrix array will be symmetric if a[j][k]=a[k][j] for all j and k.
For a symmetric matrix, we need to store elements which are lying on and below the diagonal of the matrix or those on and above the diagonal. Two symmetric matrix of A and B of the same dimension can be stored in an n*(n+1) array C where c[j][k]=a[j][k] when j≥k but c[j][k-1]=b[j][k-1] when j
So far, we now have been concerned only with the representation of single stack. What happens while a data representation is required for several stacks? Let us consider an array X
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#why all the 4 operations i.e. insertion n deletion from rear end and front end is valid in input restricted DEQUE
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memory address of any element of lower left triangular sparse matrix
What is String Carrier set of the String ADT is the set of all finite sequences of characters from some alphabet, including empty sequence (the empty string). Operations on s
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