The probability of an event $A$ lies between $0$ and $1$ , both inclusive. Which mathematical expression best describes this statement?

0 \leq P (A) \leq 1

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0 = P (A) \leq 1

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0 \leq P (A) = 1

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0 \leq P (A) \geq 1

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Solution

The correct option is C $0 \leq P (A) \leq 1$
The probability of an event $A$ lies between $0$ and $1$ , both inclusive; that is $0 \leq P (A) \leq 1$ .

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Similar questions

If the probability of an occurrence of an event A is denoted by P(A), then the range of P(A) is

If P(A) denotes the probability of an event A, then
(a) P(A) < 0
(b) P(A) > 1
(c) $0 \leq P (A) \leq 1$
(d) $- 1 \leq P (A) \leq 1$

0 \leq P (A) \leq 1

- 1 \leq P (A) \leq 1

=

=

= \frac{1}{4}

P (A) \cap P (B) \cap P (C) = 0

P (B \cap C) = 0

P (A \cap C) = \frac{1}{8}

P (A \cap B) = 0

P (A \cup B) = P (A \cap B)

P (A \cap ¯ ¯¯ ¯ B) = P (¯ ¯¯ ¯ A \cap B) = 0

P (A) + P (B) = 1

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