find the attachment for question **Problem 3**: A square matrix can be represented by a two-dimensional array with \( N \) rows and \( N \) columns. You may assume a maximum size of 50 rows and columns.1. Write an algorithm for each of the following operations that manipulates a square matrix: - **MakeEmpty(n)**, which sets the first \( n \) rows and columns to zero. - **StoreValue(i, j, value)**, which stores `value` into the \([i, j]\) position. - **Add**, which adds two matrices together. - **Subtract**, which subtracts one matrix from another. - **Copy**, which copies one matrix into another.2. Provide a function or a program for each of the above algorithms using your favorite programming language.*Note: There is a handwritten "2" mark in the margin, not relevant to the content.*

The program below is in C++ language. It consists of five functions each performing certain task on matrix. For part a and b global array arr[][] is used. Since for parts c and d we need three arrays, one is passed as function parameter, while the another one is created inside the function to store the result. Since for part e, we need two arrays, one is passed as function parameter.#include <iostream>using namespace std; const int N = 50;int arr[N][N]; //Ques 1(a)void MakeEmpty(int n){ for(int i=0;i<n;i++) { for(int j=0;j<n;j++) { arr[i][j] = 0; } }} //Ques 1(b)void StoreValue(int i, int j, int value){ arr[i][j] = value;} //Ques 1(c)void Add(int brr[][N]){ int crr[N][N]; for(int i=0;i<n;i++) { for(int j=0;j<n;j++) { crr[i][j] = arr[i][j] + brr[i][j]; } }} //Ques 1(d)void Subtract(int brr[][N]){ int crr[N][N]; for(int i=0;i<n;i++) { for(int j=0;j<n;j++) { crr[i][j] = arr[i][j] - brr[i][j]; } }} //Ques 1(e)void Copy(int brr[][N]){ for(int i=0;i<n;i++) { for(int j=0;j<n;j++) { brr[i][j] = arr[i][j]; } }}

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Problem 3: A square matrix can be represented by a two-dimensional array with N rows and N columns. You may assume a maximum size of 50 rows and columns. 1. Write an algorithm for each of the following operations that manipulates a square matrix: - MakeEmpty (n), which sets the first n rows and columns to zero. - Storevalue (1, j, value), which stores value into the [1,j] position. - Add, which adds two matrices together. Subtract, which subtracts one matrix from another. Copy, which copies one matrix into another. 2. Provide a function or a program for each of the above algorithms using your favorite programming language.

Problem 3: A square matrix can be represented by a two-dimensional array with N rows and N columns. You may assume a maximum size of 50 rows and columns. 1. Write an algorithm for each of the following operations that manipulates a square matrix: - MakeEmpty (n), which sets the first n rows and columns to zero. - Storevalue (1, j, value), which stores value into the [1,j] position. - Add, which adds two matrices together. Subtract, which subtracts one matrix from another. Copy, which copies one matrix into another. 2. Provide a function or a program for each of the above algorithms using your favorite programming language.

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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find the attachment for question

**Problem 3**: A square matrix can be represented by a two-dimensional array with \( N \) rows and \( N \) columns. You may assume a maximum size of 50 rows and columns.

1. Write an algorithm for each of the following operations that manipulates a square matrix:

- **MakeEmpty(n)**, which sets the first \( n \) rows and columns to zero.
- **StoreValue(i, j, value)**, which stores `value` into the \([i, j]\) position.
- **Add**, which adds two matrices together.
- **Subtract**, which subtracts one matrix from another.
- **Copy**, which copies one matrix into another.

2. Provide a function or a program for each of the above algorithms using your favorite programming language.

*Note: There is a handwritten "2" mark in the margin, not relevant to the content.*

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