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IB DP Probability (Ch 10)

  •  English    25     Public
    Practicing skills in probability, including drawing tree diagrams, 2d diagrams, and listing the possible outcomes. Calculating theoretical probability.
  •   Study   Slideshow
  • A ticket is randomly selected from a basket containing 4 green, 5 yellow, and 6 blue tickets. Determine the probability of getting: a green ticket
    P(G) = 4/15
  •  10
  • A ticket is randomly selected from a basket containing 4 green, 5 yellow, and 6 blue tickets. Determine the probability of getting: a yellow ticket
    P(Y) = 5/15 = 1/3
  •  10
  • A ticket is randomly selected from a basket containing 4 green, 5 yellow, and 6 blue tickets. Determine the probability of getting: a blue or orange ticket
    P(B or O)= 6/15 + 0 = 2/5
  •  15
  • A ticket is randomly selected from a basket containing 4 green, 5 yellow, and 6 blue tickets. Determine the probability of getting: a green or blue ticket
    P(G or B) = 10/15 = 2/3
  •  15
  • List the different orders in which Ania, Kasia, and Nacia may sit in a row.
    {AKN, ANK, KAN, KNA, NAK, NKA}
  •  15
  • A coin and pentagonal spinner with sectors 1 through 5 are tossed and sun respectively. Draw the sample space, using any representation.
    (Shown)
  •  15
  • A coin and pentagonal spinner with sectors 1 through 5 are tossed and sun respectively. Determine the chance of getting a tail and a 4.
    1/10
  •  15
  • A coin and pentagonal spinner with sectors 1 through 5 are tossed and sun respectively. Determine the chance of getting a head and a prime number.
    3/10
  •  15
  • A coin and pentagonal spinner with sectors 1 through 5 are tossed and sun respectively. Determine the chance of getting an odd number.
    2/5
  •  15
  • Display the possible results when two dice are rolled and the scores are added together.
    (shown)
  •  10
  • Display the possible results when two dice are rolled and the scores are added together. What is the probability that the sum of the dice is 10.
    3/36 = 1/12
  •  25
  • Find the probability that a student chosen at random is male.
    = 91/150 (0.607, 60.6%, 60.7%)
  •  10
  • Find the probability that a student chosen at random is either male or studies Chemistry.
    = 111/150 ( 37/50, 0.74, 74%)
  •  20
  • Find the probability that a student chosen at random studies Physics, given that the student is male.
    16/91 (0.176, 17.6%)
  •  20
  • A group of 30 students were asked about their favourite topping for toast. 18 liked peanut butter (A) 10 liked jam (B) 6 liked neither. Show this information on the Venn diagram.
    A= 18, B= 10, intersection of AB= 4, Complement of union of AB=6
  •  20
  • A group of 30 students were asked about their favourite topping for toast. 18 liked peanut butter (A) 10 liked jam (B) 6 liked neither. Find the number of students who like both peanut butter and jam.
    4
  •  10