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Andre45 [30]
2 years ago
14

Does America live up to its core values?

Mathematics
2 answers:
Trava [24]2 years ago
6 0

Answer:

no lol

Step-by-step explanation:

Novosadov [1.4K]2 years ago
6 0
The core values of America are summed up by Freedom, Justice, and Equality. Although there are many people who say that America has no problem with this, one may argue that it does not. Since the beginning of the start of America becoming a country, slavery and assimilation has been a major issue that has caused setbacks for many minorities and racial groups. Slavery and discrimination both play a part in why Natives and African Americans have high poverty rates, the loss of culture, ect. When it comes to the policing of African Americans, have been disproportionately incarcerated vs White Americans. This includes also being stopped, said they look suspicious, and the way things are handled.

DeSilver, Drew, et al. “10 Things We Know about Race and Policing in the U.S.” Pew Research Center, Pew Research Center, 17 Aug. 2020, www.pewresearch.org/fact-tank/2020/06/03/10-things-we-know-about-race-and-policing-in-the-u-s/?amp=1.
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Need help simple explanation if possible
photoshop1234 [79]

Answer:

m < A = 60º

m < B = 30º

Step-by-step explanation:

The given sides on this triangle are: 6, 6\sqrt{3}, and 12

Any triangle with the angles of 30º - 60º - 90º always has side lengths in this proportion:

x, x\sqrt{3}, 2x

We can line this up with the given sides. If x is 6, then 2x would be 12.

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Solving for < A:

Method 1) Sum of Angles in a Triangle

Since we already know that one angle is right and therefore 90º and m < B is 30º, we can subtract these from the total sum of angle measures in a triangle to get the last angle, < A.

180º - 90º - 30º = 60º

m < A = 60º

Method 2) Using the second part of the proportion

Since m < A is across from the second largest side, we know that it is equal to x\sqrt{3} (6\sqrt{3} in this question) or 60º in the angle proportion.

This means that m < A = 60º

Let me know if you have any questions!

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