Construct a square Matrix whose parity of diagonal sum is same as size of matrix

Construct a Matrix of size NxN with values in range [1, N^2] as per given conditions

Last Updated : 12 Jun, 2020

Content Removed. Please refer Matrix Category for such problems.t

Construct a square Matrix whose parity of diagonal sum is same as size of matrix

D

deepika_sharma

Improve

Article Tags :

Practice Tags :

Matrix

Similar Reads

Construct a square Matrix using digits of given number N based on given pattern

Given an integer N, The task is to construct a matrix mat[][] of size M x M ('M' is the number of digits in the given integer) such that each diagonal of the matrix contains the same digit, placed according to the position of the digits in the given integer and then again repeat the steps from the b

Count of ways to traverse a Matrix according to given conditions

Given an integer N which represents an N x N Square Matrix, the task is to print the number of ways to move from top left to the bottom right of the Square Matrix by following the conditions: If the current position of the pointer is at the edges of the Square Matrix, then the next move can either b

Construct a Matrix N x N with first N^2 natural numbers for an input N

Given an integer N, the task is to construct a matrix M[][] of size N x N with numbers in the range [1, N^2] with the following conditions : The elements of the matrix M should be an integer between 1 and N^2.All elements of the matrix M are pairwise distinct.For each square submatrix containing cel

Construct a square Matrix whose parity of diagonal sum is same as size of matrix

Given an integer N representing the size of the matrix, the task is to construct a square matrix N * N which have an element from 1 to N2 such that the parity of the sum of its diagonals is equal to the parity of integer N. Examples: Input: N = 4Output:1 2 3 4 8 7 6 59 10 11 1216 15 14 13Explanation

Circular Matrix (Construct a matrix with numbers 1 to m*n in spiral way)

Given two values m and n, fill a matrix of size 'm*n' in a spiral (or circular) fashion (clockwise) with natural numbers from 1 to m*n. Examples: Input : m = 4, n = 4 Output : 1 2 3 4 12 13 14 5 11 16 15 6 10 9 8 7 Input : m = 3, n = 4 Output : 1 2 3 4 10 11 12 5 9 8 7 6 The idea is based on Print a

Number of cells in a matrix that satisfy the given condition

Given an N * N grid consisting of empty cells (denoted by '1') and obstacles (denoted by '0'), the task is to find the number of empty cells in which a mirror can be placed to view the east-side view of grid from the south-side. Examples: Input: mat[][] = { {1, 1, 1}, {1, 1, 0}, {1, 0, 1}} Output: 2

Construct a Binary Matrix whose sum of each row and column is a Prime Number

Given an integer N, the task is to construct a binary matrix of size N * N such that the sum of each row and each column of the matrix is a prime number. Examples: Input: N = 2 Output: 1 1 1 1 Explanation: Sum of 0th row = 1 + 1 = 2 (Prime number) Sum of 1st row = 1 + 1 = 2 (Prime number) Sum of 0th

Find X in range [1, N] of bit size A[i] such that X^2's bit size is not present in Array

Given an array A of N integers, where: Each element of array represents the bit size of an imaginary unsigned integer datatype.If ith imaginary datatype has a size of A[i] bits, then it can store integers from size 0 to 2A[i]-1. The task is to check if there exist some integer X, such that: X is in

Generate an array of size K which satisfies the given conditions

Given two integers N and K, the task is to generate an array arr[] of length K such that: arr[0] + arr[1] + ... + arr[K - 1] = N.arr[i] > 0 for 0 ? i < K.arr[i] < arr[i + 1] ? 2 * arr[i] for 0 ? i < K - 1. If there are multiple answers find any one of them, otherwise, print -1. Examples:

Construct a unique matrix n x n for an input n

Given an odd integer n, find a matrix of size n x n with the following conditions: Each cell contains an integer from 1 and n (inclusive).No integer appears twice in the same row or the same column.All 1â€™s must be at every possible distance from the center of the matrix. The center of a n x n square