Solving 1976 English Math Olympiad Question | Number Theory Problem | Prove 19(8^n)+17 is not Prime скачать в хорошем качестве

Solving 1976 English Math Olympiad Question | Number Theory Problem | Prove 19(8^n)+17 is not Prime

⭕️ Subscribe for more: https://bit.ly/3uOdhkp ⭕️ 🔴 Solving the 1976 English Math Olympiad Question | Solving a Really Nice Number Theory Problem | Prove that 19(8^n)+17 is not Prime for any Natural Number n. Hey there. Today, we are going to be solving a nice number theory problem from England, where we need to prove that 19(8^n)+17 is a composite number for any positive integer n. To solve this interesting 1976 math olympiad question, we need to consider two cases for n, one that n is an odd number and one that n is an even number. By doing that we can prove that our number is a composite number whether n is odd or it is even. If you have a friend who is into interesting math olympiad problems, make sure to share this with him. 🔴I hope you enjoy watching this video on a really nice English Math Olympiad problem .🔴 Don't forget to: ✅ Leave a comment ✅ Subscribe ✅ Hit the like button ✅ Ring the bell topics covered in this video: composite numbers prime numbers number theory math olympiad question #NumberTheory #MathOlympiadQuestion #EnglishMathOlympiad #AnonMath #PrimeNumbers #CompositeNumber #MathOlympiadProblem