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Write a function that performs the integer mod function. Given the previous functions you have implemented already, this one should be a piece of cake. This function will find the result of taking the large number in memory location 1 modulo the large number is memory location 2, placing the result in memory location 3. (If location #2 has a negative number in it, then you will take the mod using the absolute value of that number.) The result of a "mod" operation will always be a nonnegative number less than absolute value of the large number in memory location 2.
Define about the class invariant A class invariant may not be true during execution of a public operation though it should be true between executions of public operations. For
Q. Perform implementation of a queue using a singly linked list L. The operations INSER and DELETE should take O (1) time.
Q. Write down the algorithm for binary search. Which are the conditions under which sequential search of a list is preferred over the binary search?
implement multiple stacks in an array and write different algorithms to perform operations on it
An undirected graph G with n vertices and e edges is shown by adjacency list. What is the time required to generate all the connected components? O (e+n)
Q. Construct a complete binary tree with depth 3 for this tree which is maintained in the memory using the linked representation. Make the adjacency list and adjacency matrix for t
Q. Using array to execute the queue structure, write down an algorithm/program to (i) Insert an element in the queue. (ii) Delete an element from the queue.
Q. Define a sparse matrix. Explain different types of sparse matrices? Show how a triangular array is stored in memory. Evaluate the method to calculate address of any element ajk
Q. Construct a binary tree whose nodes in inorder and preorder are written as follows: Inorder : 10, 15, 17, 18, 20, 25, 30, 35, 38, 40, 50 Preorder: 20, 15, 10
The maximum degree of any vertex in a simple graph with n vertices is (n-1) is the maximum degree of the vertex in a simple graph.
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