What is the effect of larger sample sizes on the evaluation of statistical means?

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When evaluating statistical means, larger sample sizes enhance the accuracy of the estimate. This stems from the principle of the Law of Large Numbers, which states that as the size of a sample increases, the sample mean will tend to get closer to the population mean. A larger sample reduces the margin of error, making the results more reliable and representative of the overall population.

Additionally, larger sample sizes lead to a more precise estimation of the means, and they allow for better detection of true effects and relationships because they minimize the influence of outliers and random variation. Thus, the likelihood of our sample mean reflecting the true population mean increases, fostering more robust statistical conclusions.

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