Learn how to find Square Roots using the Prime Factorization Method — step by step in Hinglish! In this video, you’ll understand the logic and process of finding square roots through prime factors — an easy and accurate method for perfect squares like √144 and √400. Perfect for Class 6, 7, and 8 students who want to learn square roots without confusion. 📘 What You’ll Learn in This Video: ✔ What is a Square Root ✔ Step-by-step Prime Factorization Method ✔ How to find √144 and √400 easily ✔ Rule of pairing identical factors ✔ Difference between perfect and non-perfect squares ✔ Quick tip to simplify roots in seconds 🧮 Examples Covered in Video: Example 1: Find √144 👉 144 = 2 × 2 × 2 × 2 × 3 × 3 👉 Pair the same factors → (2×2), (2×2), (3×3) 👉 √144 = 2 × 2 × 3 = 12 Example 2: Find √400 👉 400 = 2 × 2 × 2 × 2 × 5 × 5 👉 Pair the same factors → (2×2), (2×2), (5×5) 👉 √400 = 2 × 2 × 5 = 20 ✅ So √144 = 12 and √400 = 20 Formula Recap: If a number = product of prime factors, then √(a×b×c×...) = product of one number from each identical pair. Example: √(2×2×3×3) = 2×3 = 6 tips ✅ Works only for perfect squares ✅ Always make pairs of same prime numbers ✅ If any number is left unpaired, it means the number is not a perfect square • Square Root by Repeated Subtraction Method... #SquareRoot #PrimeFactorization #SquareRootByPrimeFactorization #MathTricks #MathsForKids #Class6Maths #Class7Maths #Class8Maths #CBSEMaths #HinglishTeaching #MathsWithFun #UnderRoot #LearnMaths #SquareRootMethod #MathTutorial #EasyMaths #MathShorts #StudyWithMe #EducationShorts #MathForBeginners #MathPractice