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Скачать или смотреть 4 - Probability Explained: Coin Toss, Dice Throws, and Random Selections Unveiled!

  • Madhavan SV - Aprameyaa Learning
  • 2020-09-22
  • 293
4 - Probability Explained: Coin Toss, Dice Throws, and Random Selections Unveiled!
probabilitycoin tossdice throwsrandom selectionlikelihoodat least one headsum of 9divisible by 3 or 7divisible by 5 or 13quality management committeescientistsengineersaccountantsprobability scenarioseducational videomath conceptsprobability skillschances unveiled
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Описание к видео 4 - Probability Explained: Coin Toss, Dice Throws, and Random Selections Unveiled!

Problems involving coin tossing, die throwing, divisibility, combinations

Embark on a journey into the fascinating world of probability with our comprehensive video! 🎲🔍 From the likelihood of getting 2 heads in 3 coin tosses to the probabilities of different outcomes when rolling 2 dice or selecting numbers at random, we've got it all covered. Explore the intricacies of probability, whether it's determining the chance of a specific sum or the likelihood of numbers being divisible by certain factors. Dive deep into the mathematical scenarios, including forming a quality management committee with scientists, engineers, and accountants. Join us in this educational adventure as we demystify probability concepts and equip you with the skills to tackle diverse scenarios with confidence. 📊✨ #ProbabilityExplained #MathematicsVideo #ChancesUnveiled #EducationalJourney #ProbabilitySkills

The following problems are solved in this video:
When 3 coins are tossed simultaneously, (a) What is the probability of getting 2 Heads? (b) What is the probability of getting at least 1 Head?
What is the probability of getting a sum of ‘9’ when 2 dice are thrown?
What is the probability of getting at least a sum of ‘9’ when 2 dice are thrown?
A number is selected at random from the numbers 1, 2, 3, ….30. What is the probability that
it is divisible by either 3 or 7? it is divisible by 5 or 13?
The Board of Directors of a Company wants to form a quality management committee to monitor quality of their system. The company has 5 scientists, 4 engineers & 6 accountants. Find the probability that the committee will contain 2 scientists, 1 engineer & 2 accountants?

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