1. (i) Total number of balls in the bag = 8 Probability of getting a red ball = (Number of favorable outcomes)/(Number of total possible outcomes) = 3/8 (ii) Probability of not getting red ball = 1 Probability of getting a red ball = 1 - 3/8 = 5/8

    (i) Total number of balls in the bag = 8
    Probability of getting a red ball = (Number of favorable outcomes)/(Number of total possible outcomes) = 3/8
    (ii) Probability of not getting red ball = 1
    Probability of getting a red ball = 1 – 3/8 = 5/8

    See less
    • 1
  2. Total number of marbles = 5 + 8 + 4 = 17 (i) Number of red marbles = 5 Probability of getting a red marble = (Number of favorable outcomes)/Number of total possible outcomes) = 5/17 (ii) Number of white marbles = 8 Probability of getting a white marble = (Number of favorable outcomes)/Number of totaRead more

    Total number of marbles = 5 + 8 + 4 = 17
    (i) Number of red marbles = 5
    Probability of getting a red marble = (Number of favorable outcomes)/Number of total possible outcomes) = 5/17
    (ii) Number of white marbles = 8
    Probability of getting a white marble = (Number of favorable outcomes)/Number of total possible outcomes) = 8/17
    (iii) Number of green marbles = 4
    Probability of getting a green marble = (Number of favorable outcomes)/Number of total possible outcomes) = 4/17
    Probability of not getting a green marble = 1 – 4/17 = 13/17

    /

    See less
    • 1
  3. Total number of coins in a piggy bank = 100 + 50 + 20 + 10 = 180 (i) Number of 50 p coins = 100 Probability of getting a 50 paise coin = (Number of favorable outcomes)/(Number of total possible outcomes) = 100/180 = 5/9 (ii) Number of ₹ 5 coins = 10 Probability of getting ₹ 5 coin = (Number of favorRead more

    Total number of coins in a piggy bank = 100 + 50 + 20 + 10 = 180
    (i) Number of 50 p coins = 100
    Probability of getting a 50 paise coin = (Number of favorable outcomes)/(Number of total possible outcomes) = 100/180 = 5/9
    (ii) Number of ₹ 5 coins = 10
    Probability of getting ₹ 5 coin = (Number of favorable outcomes)/(Number of total possible outcomes) = 10/180 = 1/18
    Probability of not getting a ₹ 5 = 1 – 1/18 = 17/18

    See less
    • 1
  4. Total number of fishes in a tank = Number of male fishes + Number of female fishes = 5 + 8 = 13 Probability of getting a male fish = (Number of favorable outcomes)/(Number of total possible outcomes) = 5/13

    Total number of fishes in a tank
    = Number of male fishes + Number of female fishes = 5 + 8 = 13
    Probability of getting a male fish = (Number of favorable outcomes)/(Number of total possible outcomes) = 5/13

    See less
    • 1
  5. Total number of possible outcomes = 8 (i) Probability of getting 8 = (Number of favorable outcomes)/(Number of total possible outcomes) = 1/8 (ii) Total number of odd numbers on spinner = 4 Probability of getting an odd number = (Number of favorable outcomes)/(Number of total possible outcomes) = 4/Read more

    Total number of possible outcomes = 8
    (i) Probability of getting 8 = (Number of favorable outcomes)/(Number of total possible outcomes) = 1/8
    (ii) Total number of odd numbers on spinner = 4
    Probability of getting an odd number = (Number of favorable outcomes)/(Number of total possible outcomes) = 4/8 = 1/2
    (iii) The numbers greater than 2 are 3, 4,5, 6, 7, and 8. Therefore, total numbers greater than 2 = 6
    Probability of getting number greater than 2 = (Number of favorable outcomes)/(Number of total possible outcomes) = 6/8 = 3/4
    (iv) The numbers less than 9 are 1, 2, 3, 4, 6, 7, and 8.
    Therefore, total numbers less than 9 = 8
    Probability of gettinga number less than 9 = 8/8 = 1

    See less
    • 1