Understanding Independence of Events in Probability: P(K and L) = P(K) * P(L)

Choose the best answer.Two events K and L are ___ if

Two events K and L are said to be independent if the occurrence or non-occurrence of one event does not affect the probability of the occurrence or non-occurrence of the other event

Two events K and L are said to be independent if the occurrence or non-occurrence of one event does not affect the probability of the occurrence or non-occurrence of the other event.

To determine if two events are independent, we can use the equation: P(K and L) = P(K) * P(L), where P(K and L) represents the probability of both events K and L occurring, and P(K) and P(L) represent the probabilities of events K and L occurring individually.

If P(K and L) = P(K) * P(L), then the events K and L are independent.

Therefore, the best answer is: Two events K and L are independent if P(K and L) = P(K) * P(L).

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