Balkan Math Olympiad | Factorial Math Trick | Olympiad Math Factorial Equation

In this exciting video, I dive deep into the fascinating world of mathematics by exploring the "Balkan Math Olympiad" and a mind-bending factorial expression!

🌟 Join me as I unravel the mystery of (n + 6)! / (n + 2)! and demonstrate how this seemingly complex factorial expression can be simplified using some clever mathematical techniques. If you've ever wondered about the zero factorial, this is the perfect opportunity to grasp its significance in the context of this problem.

But that's not all! I'll also touch upon related concepts, such as the quadratic formula and the intriguing factorial sum, showcasing a remarkable factorial trick that will leave you amazed. These factorial expressions aren't as daunting as they may seem at first glance, and I'm here to guide you through each step.
Whether you're a math enthusiast or simply looking to boost your problem-solving skills, this video offers a captivating journey through the world of mathematics, tailored for both beginners and experts.

Don't miss out on this opportunity to enhance your math knowledge and discover the beauty of mathematical problem-solving. Hit that "Subscribe" button, like, and share this video to join our math community. Let's unlock the secrets of the Balkan Math Olympiad together!
#MathOlympiad #FactorialExpressions #QuadraticFormula #ZeroFactorial #FactorialTrick

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(n+3)(n+4)(n+5)(n+6)=1680 means the product of 4 consecutive numbers is 1680. Because 5 and 7 are necessary (because they are prime numbers) the question remains if 5 is the first number or 7 is the last (you must try 5*6*7*8 or 4*5*6*7).