NC.M2.S-CP.4
Represent data on two categorical variables by constructing a two-way frequency table of data. Interpret the two-way table as a sample space to calculate conditional, joint and marginal probabilities. Use the table to decide if events are independent.
Example Problems
A bag contains 9 blue candies, 7 red candies and 5 green candies.
A candy is chosen from the bag at random.
Find the probability that the candy is: Not Orange
A candy is chosen from the bag at random.
Find the probability that the candy is: Not Orange
Two fair 6-sided dice are rolled. What is the probability that both show a prime number?
Write your answer as a fraction.
Write your answer as a fraction.
A fair coin is flipped three times. What is the probability of getting exactly two heads?
Write your answer as a fraction.
Write your answer as a fraction.
Khan Academy ResourcesConditional probability and independenceConditional probability using two-way tablesTree diagrams and conditional probabilityPermutationsCombinationsProbability with permutations and combinationsInterpret probabilities of compound eventsCalculate conditional probabilityProbability with general multiplication ruleDependent probability introductionConditional probability with Bayes' TheoremCompound probability of independent eventsProbability using combinationsIndependent events example: test takingWays to arrange colorsWays to pick officersCombination example: 9 card handsExample: Lottery probabilityExample: Different ways to pick officersMega millions jackpot probabilityProbability with combinations example: choosing groupsPermutation formulaConditional probability and independenceCombination formulaProbability with permutations & combinations example: taste testingPossible three letter wordsHandshaking combinationsGeneral multiplication rule example: independent eventsProbability with combinations example: choosing cardsFactorial and counting seat arrangementsInterpreting general multiplication ruleGeneral multiplication rule example: dependent eventsZero factorial or 0!Intro to combinationsConditional probability tree diagram example

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