What is the law of large numbers? As the sample size decreases, the relative frequency of outcomes gets closer to the theoretical probability of the outcome. As the sample size increases, the cumulative frequency of outcomes gets closer to the theoretical probability of the outcome. As the sample size increases, the relative frequency of outcomes gets closer to the theoretical probability of the outcome. As the sample size increases, the relative frequency of outcomes moves further from the theoretical probability of the outcome.

Question

Foley

Mathematics

13 June, 13:24

What is the law of large numbers? As the sample size decreases, the relative frequency of outcomes gets closer to the theoretical probability of the outcome. As the sample size increases, the cumulative frequency of outcomes gets closer to the theoretical probability of the outcome. As the sample size increases, the relative frequency of outcomes gets closer to the theoretical probability of the outcome. As the sample size increases, the relative frequency of outcomes moves further from the theoretical probability of the outcome.

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Answers (1)

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Adrienne Goodwin · Answer 1

As the sample size increases, the relative frequency of outcomes gets closer to the theoretical probability of the outcome.

Step-by-step explanation:

In small sample sizes, the relative frequency of outcomes may be far from the theoretical probability. However, as the sample size increases, these probabilities get closer. This is the law of large number.

The correct answer is:

As the sample size increases, the relative frequency of outcomes gets closer to the theoretical probability of the outcome.