That which the followers of Jefferson's political party supported is: fewer federal officeholders.
The Democratic-Republican Party was the party that was founded by Thomas Jefferson. This party was also known as the American Political party and the Jeffersonian Republic Party.
The followers of this party stood for a Republican America, Political equality, and Westward expansion.
In a society where most believed that the wealthy should rule the nation, members of this party believed in equality of political positions for white officeholders.
Jefferson believed in a limited government and the power of the state should have more rights than the federal government. His supporters believed that there should be fewer federal officeholders.
Learn more about the Democratic-Republican party here:
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The holy bible believes that God is great, the creator of everything,and that his level of understanding is beyond human comprehension.
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Protests, Pettitions, and Riot.
Answer:
It helped Allies stop a German offensive and support a counteroffensive that led to Germany's defeat.
Explanation:
I'm not entirely sure of the answer, but through the process of elimination I've made my way here. I know it's not the first one, because although we had a poorly trained military, we were not short on supplies.
I know it's not the third one, because obviously the United States entering the war had an effect on it. Even though there was a German blockade we most likely could've gotten through it.
It's probably not four because saying that the United States entering the war immediately caused the capture of Berlin is a bit extreme- all though the United States entering the war caused it to end quickly, it was still around a year.
The correct answer is <span>the values are measures for the sampling distribution of the mean
For example, in the </span>μm it is used to<span> represent the mean of the distribution of sample </span>means, while in the σm it is indicated that this value is a standard deviation, and just the M means that it is the standard deviation for the distribution of sample <span>means</span>