As the degrees of freedom increase, the t distribution approaches the "normal distribution".
<h3>
What is normal distribution?</h3>
For independent, random variables, the normal distribution, often referred as the Gaussian distribution, represents the most significant probability distribution in statistics. Most people are familiar with the bell-shaped curve found in statistical reports.
Some key features regarding the normal distribution are-
- A normal distribution is a probability distribution that is symmetrical around the mean, with most observations clustering around the central peak and probabilities tapering off equally in both directions.
- Data points in both distribution tails are similarly uncommon.
- Whereas the normal distribution appears symmetrical, it is not the only symmetrical distribution.
- The Student's t, Cauchy, & logistic distributions, for example, are symmetric.
- The normal distribution, like any other probability distribution, defines the how values of a variable is distributed.
- Because it accurately captures the range of values for many natural occurrences, it's the most essential probability distribution in statistics.
To know more about the normal distribution, here
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1. <span>It let people ride to work so they could live further away from their jobs.
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2. </span>Disease, fire, and crime.
3. It's a tricky question but this refers to majority, so the answer is "<span>They came through Ellis Island on the East Coast."
4. This is also a tricky one, but the answer is "</span>It established the idea of "Separate", but equal."
Answer:
d. A and B
Explanation:
The Progressive Era was a period of widespread social activism and political reform across the United States that spanned the 1890's to the 1920's. According to my research on the progressive era, I can say that based on the information provided within the question this meant a rise in union activism and a loss of personal autonomy for skilled working under scientific management.
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The answer is false it does have an effect hope this helped.