## Count of numbers whose 0th and Nth bits are set

Given a positive integer N, the task is to count the numbers that can be represented with N bits and whose 0th and Nth bits… Read More »

- Probability and Statistics | Simpson's Paradox (UC Berkeley's Lawsuit)
- Program to calculate Double Integration
- Digital Logic | Self dual functions
- Digital Logic | Functionally complete operations
- Program for Gauss Siedel Method (Computational Mathematics)
- Rough Set Theory | An Introduction
- Digital Logic | Number of Boolean functions
- Digital Logic | Number of possible Functions
- Rough Set Theory | Properties and Important Terms | Set - 2
- Properties of Determinants of Matrices
- Subgroup and Order of group | Mathematics
- Cayley Table and Cyclic group | Mathematics
- Partial Orders and Lattices (Set-2) | Mathematics
- Definite Integral | Mathematics
- Application of Derivative - Maxima and Minima | Mathematics

Given a positive integer N, the task is to count the numbers that can be represented with N bits and whose 0th and Nth bits… Read More »

The Gauss Seidel method is an iterative process to solve a square system of (multiple) linear equations. It is also prominently known as ‘Liebmann’ method.… Read More »

Determinant of a Matrix is a scalar property of that Matrix. Determinant is a special number that is defined for only square matrices (plural for… Read More »

Prerequisite – Rough Set Theory The main goal of the rough set analysis is the induction of approximations of concepts. Rough sets constitute a sound… Read More »

The Concept of derivative can be used to find the maximum and minimum value of the given function. We know that information about and gradient… Read More »

Cayley Table – If G is a finite group with the operation *, the Cayley table of G is a table with rows and columns… Read More »

Prerequisite: Groups Subgroup – A nonempty subset H of the group G is a subgroup of G if H is a group under binary operation… Read More »

Definite integrals are the extension after indefinite integrals, definite integrals have limits [a, b]. It gives the area of a curve bounded between given limits.… Read More »

Prerequisite: Partial Orders and Lattices | Set-1 Well Ordered Set – Given a poset, (X, ≤) we say that ≤ is a well-order (well-ordering) and… Read More »

The notion of Rough sets was introduced by Z Pawlak in his seminal paper of 1982 (Pawlak 1982). It is a formal theory derived from… Read More »

In the below article, we are going to find the number of Boolean Functions possible from the given sets of binary number. Statement-1: Suppose two… Read More »

In the below articles, we are going to calculate the number of functions possible from given two sets of the element. Statement: Suppose there are… Read More »

Write a program to calculate double integral numerically. Example: Input: Given the following integral. where Output: 3.915905 Recommended: Please try your approach on {IDE} first,… Read More »

A function is said to be Self dual if and only if its dual is equivalent to the given function, i.e., if a given function… Read More »

Prerequisite – Functional Completeness A switching function is expressed by binary variables, the logic operation symbols, and constants 0 and 1. When every switching function… Read More »