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If P and Q are two random events, then the following is TRUE
- a)Independence of P and Q implies that probability (P ∩ Q) - 0
- b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)
- c)If P and Q are mutually exclusive, then they must be independent
- d)Probability ( P ∩ Q) ≤ Probability (P)
Correct answer is option 'D'. Can you explain this answer?
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Verified Answer
If P and Q are two random events, then the following is TRUEa)Independ...
(a) is false since of Pand Q are independent
which need not be zero.
(b) is false since
(c) is false since independence and mutually exclusion are unrelated properties.
(d) is true
which need not be zero.
(b) is false since
(c) is false since independence and mutually exclusion are unrelated properties.
(d) is true
Most Upvoted Answer
If P and Q are two random events, then the following is TRUEa)Independ...
And Q) = probability (P) * probability (Q)
b)Independence of P and Q implies that probability (P or Q) = probability (P) + probability (Q)
c)Independence of P and Q implies that probability (P and Q) = probability (P) + probability (Q)
d)Independence of P and Q implies that probability (P and Q) = probability (P) * probability (Q)
b)Independence of P and Q implies that probability (P or Q) = probability (P) + probability (Q)
c)Independence of P and Q implies that probability (P and Q) = probability (P) + probability (Q)
d)Independence of P and Q implies that probability (P and Q) = probability (P) * probability (Q)
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If P and Q are two random events, then the following is TRUEa)Independence of P and Q implies that probability (P ∩ Q) - 0b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)c)If P and Q are mutually exclusive, then they must be independentd)Probability ( P ∩ Q) ≤ Probability (P)Correct answer is option 'D'. Can you explain this answer?
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If P and Q are two random events, then the following is TRUEa)Independence of P and Q implies that probability (P ∩ Q) - 0b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)c)If P and Q are mutually exclusive, then they must be independentd)Probability ( P ∩ Q) ≤ Probability (P)Correct answer is option 'D'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about If P and Q are two random events, then the following is TRUEa)Independence of P and Q implies that probability (P ∩ Q) - 0b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)c)If P and Q are mutually exclusive, then they must be independentd)Probability ( P ∩ Q) ≤ Probability (P)Correct answer is option 'D'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for If P and Q are two random events, then the following is TRUEa)Independence of P and Q implies that probability (P ∩ Q) - 0b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)c)If P and Q are mutually exclusive, then they must be independentd)Probability ( P ∩ Q) ≤ Probability (P)Correct answer is option 'D'. Can you explain this answer?.
If P and Q are two random events, then the following is TRUEa)Independence of P and Q implies that probability (P ∩ Q) - 0b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)c)If P and Q are mutually exclusive, then they must be independentd)Probability ( P ∩ Q) ≤ Probability (P)Correct answer is option 'D'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about If P and Q are two random events, then the following is TRUEa)Independence of P and Q implies that probability (P ∩ Q) - 0b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)c)If P and Q are mutually exclusive, then they must be independentd)Probability ( P ∩ Q) ≤ Probability (P)Correct answer is option 'D'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for If P and Q are two random events, then the following is TRUEa)Independence of P and Q implies that probability (P ∩ Q) - 0b)Probability (P ∪ Q) ≥ Probability (P) + Probability (Q)c)If P and Q are mutually exclusive, then they must be independentd)Probability ( P ∩ Q) ≤ Probability (P)Correct answer is option 'D'. Can you explain this answer?.
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