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Probability | JEE Advanced 2022 | Dice Game Problem Explained | Score 100% in JEE Maths

KS Tutorials | Kilkil Sachan

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Probability | JEE Advanced 2022 | Dice Game Problem Explained | Score 100% in JEE Maths

134 просмотра · 1 год назад
KS Tutorials | Kilkil Sachan
6,2 тыс. подписчиков
134 просмотра · 1 год назад
🔥 Master Probability for JEE Advanced & JEE Mains! 🔥 In this video, we will discuss an exciting probability problem from JEE Advanced 2022 Paper 1, which involves a dice game between two players. This problem is a great example of probability concepts and is a must-watch for JEE aspirants, NEET students, and probability enthusiasts. 🔍 Problem Statement: Two players, P₁ and P₂, play a game by rolling a fair die once per round. The dice outcomes determine the points each player scores based on certain rules. We analyze the probability of different events occurring in this game. 📌 What You Will Learn in This Video? ✔️ Step-by-step solution to the problem ✔️ Concepts of probability applied in competitive exams ✔️ Tricks to solve such questions faster in JEE Advanced & JEE Mains 📢 Subscribe to our channel for more JEE & NEET content! 🚀 #JEEAdvanced #JEE2025 #Probability #MathsForJEE #JEEMains #DiceGame #KSTutorials #JEEAdvancedMaths #NEET #KilkilSachan 1️⃣ “JEE Advanced 2022 | Probability | Dice Game Concept Explained | JEE Mains & Advanced” 2️⃣ “Master Probability in 10 Minutes | JEE Advanced Maths | Must Watch for JEE 2025” 3️⃣ “JEE Advanced Trick | Probability Dice Game | Fastest Way to Solve” 4️⃣ “JEE Advanced PYQ | Probability from Dice | Must-Watch for JEE Aspirants” 5️⃣ “Most Expected Probability Question for JEE 2025 | Learn Tricks & Concepts” Two players, P1 and Pz, play a game against each other. In every round of the game, each player rolls a fair die once, where the six faces of the die have six distinct numbers. Let x and y denote the readings on the die rolled by P and P2, respectively. If x y, then Pa scores 5 points and Pz scores 0 point. If x = y, then each player scores 2 points. If x y, then P, scores 0 point and Pz scores 5 points. Let X; and Y; be the total scores of P, and Pz, respectively, after playing the ith round.