Slavisa Velickovic

Calculus forms the backbone of mathematical analysis, and understanding first derivatives and integrals is essential for solving real-world problems. In this post, we explore the fundamentals of derivatives and integrals, their practical applications, and advanced techniques – all while using clear examples and proven mathematical formulas. Understanding Derivatives in Calculus What Are Derivatives? Capturing the … Read more

Cubic equations have fascinated mathematicians for centuries and remain essential in modern science, engineering, and technology. This comprehensive guide explains cubic equations, their properties, historical breakthroughs, and modern solution methods. Whether you’re a student, educator, or professional, mastering cubic equations is key to solving complex problems in mathematics and real-world applications. What Are Cubic Equations … Read more

Karl Friedrich Gauss, the celebrated mathematician and scientific genius from Brunswick, Germany, is renowned for his groundbreaking contributions to mathematics, number theory, and various scientific disciplines. In this post, we explore Gauss’s extraordinary early life, his innovative problem-solving methods, and his lasting legacy that continues to inspire generations. Early Life and Origins Born into a … Read more

Introduction: Can Happiness Be Measured The idea of boiling down happiness to a mathematical formula might sound futuristic, but it is rooted in a simple concept: Happiness = Obtained / Desired This formula isn’t rigid – it reflects the dynamic balance of personal priorities such as health, love, money, and self-affirmation. Although the equation appears … Read more

When you look at a chessboard, the familiar 8×8 grid might seem straightforward. However, hidden within its lines and squares lies a fascinating mathematical challenge – counting all the rectangles and squares it contains. This post explains two elegant methods: the inductive method (a logical method of reasoning from the individual to the general, in … Read more

Mathematics connects us with the world around us. Few formulas are as elegant or as foundational as the area of a circle, expressed as A = πr². This formula not only underpins circle geometry but also bridges the concepts of pi (π), calculus, and triangle geometry. In this post, we explore its derivation, the role … Read more