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Question
A child has a die whose 6 faces show the letters given below:
\[\boxed{\text{A}}\]\[\boxed{\text{B}}\]\[\boxed{\text{C}}\]\[\boxed{\text{A}}\]\[\boxed{\text{A}}\]\[\boxed{\text{B}}\]
The die is thrown once. What is the probability of getting (i) A and (ii) B?
Sum
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Solution
In a single throw of a die, the possible outcomes are:
A, B, C, A, A, B
Total number of possible outcomes = 6
(i) Let E1 be the event of getting A.
Number of favourable outcomes = 3
∴ P(getting A) = P(E1) = `3/6` = `1/2`
(ii) Let E2 be the event of getting B.
Number of favourable outcomes = 2
∴ P(getting B) = P(E2) = `2/6` = `1/3`
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