MIP2602 Assignment 4 (100%
ANSWERS) 2025 - DUE14
August 2025
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, Exam (elaborations)
MIP2602 Assignment 4 (100% ANSWERS)
2025 - DUE14 August 2025
Course
Mathematics for Intermediate Phase teachers IV (MIP2602)
Institution
University Of South Africa (Unisa)
Book
Mathematics Teaching
MIP2602 Assignment 4 (100% ANSWERS) 2025 - DUE14 August 2025....
QUESTION 1 1.1 A bag contains a total of 10 marbles: 3 red marbles, 4 blue
marbles, 2 green marbles, and 1 yellow marble. 1.1.1 If one marble is
randomly drawn from the bag, what is the theoretical probability of drawing:
1.1.1.1 A red marble = __________ 1.1.1.2 A blue marble = __________ 1.1.1.3
A green marble = __________ 1.1.1.4 A yellow marble = __________ (4) 1.1.2
Conduct an experiment where you draw one marble at a time from the bag
and record the colour, returning it each time. Repeat this 14 times. Use the
table below to track your results: Colour Drawn Tally Frequency Red Blue
Green Yellow (7) 1.1.3 Based on the results you found in question 1.1.2,
calculate the experimental probability for each colour: 1.1.3.1 P(Red) =
__________ 1.1.3.2 P(Blue) = __________ 1.1.3.3 P(Green) = __________ 1.1.3.4
P(Yellow) = __________ (4) 1.1.4 How do the theoretical and experimental
probabilities compare in your results? Mention one reason why they might be
different. (2) 1.2 One letter is selected at random from the word STATISTICS.
What is the probability that the letter is: 1.2.1 S 1.2.2 E 1.2.3 T or C (2) (2)
(3) 1.3 A jar contains 4 red, 5 yellow, and 6 blue marbles. Two marbles are
drawn one after the other with replacement. Determine the probability that:
1.3.1 Neither marble is red. (2) 1.3.2 The first is blue and the second is
yellow. (2) 1.3.3 Both are yellow. (1) 1.4 Two fair dice (one white, one red)
are rolled simultaneously. The total of the two faces is recorded. What is the
probability that:
QUESTION 1: Understanding Probability
1.1 Marbles in a Bag
We have a bag with a total of 10 marbles:
3 Red (R)
4 Blue (B)
2 Green (G)