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Question
A bag contains 4 red, 3 blue and 2 yellow balls. One ball is drawn at random from the bag. Find the probability that drawn ball is (i) red (ii) yellow.
Sum
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Solution
Given: Number of red balls = 4
Number of blue balls = 3
Number of yellow balls = 2
Total number of balls: \[n(S) = 4 + 3 + 2 = 9\]
(i) Probability of getting a red ball:
Formula: \[P(\text{Red}) = \dfrac{n(\text{Red})}{n(S)}\]
Substitution: \[P(\text{Red}) = \dfrac{4}{9}\]
Answer: \[P(\text{Red}) = \dfrac{4}{9}\]
(ii) Probability of getting a yellow ball:
Formula: \[P(\text{Yellow}) = \dfrac{n(\text{Yellow})}{n(S)}\]
Substitution: \[P(\text{Yellow}) = \dfrac{2}{9}\]
Answer: \[P(\text{Yellow}) = \dfrac{2}{9}\]
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