Answer:
Indian culture enriched the Islamic civilization. The key Indian influences after the conquest of Sind were the following ones:
1) Indian achievements and progress in science, medicine, astronomy, and arts, including music, were passed to the Arabs.
2) What are currently known as "Arabic numbers" have roots in the acceptance of Indian numerals.
3) Arabs adopted Indian customs and traditions while, at the same time, they spread Islam.
4) Islamic governments adopted some Indian political traditions.
The formula for finding the <span>percentage of revenue that is spent on advertising will be:
</span>Percentage of revenue that is spent on advertising = Advertising Budget / Revenue x 100%
Using the values, we get:
Percentage of revenue that is spent on advertising = (8,000,000/138,000,000) x 100% = 5.80%
This means 5.80% of <span>revenue is spent on advertising</span>
Answer :
Thanksgiving Day is a national holiday in the United States, and Thanksgiving 2019 occurs on Thursday, November 28. In 1621, the Plymouth colonists and Wampanoag Indians shared an autumn harvest feast that is acknowledged today as one of the first Thanksgiving celebrations in the colonies. For more than two centuries, days of thanksgiving were celebrated by individual colonies and states. It wasn’t until 1863, in the midst of the Civil War, that President Abraham Lincoln proclaimed a national Thanksgiving Day to be held each November.
Answer:
D
Explanation:
The dotplot is closer to approximately normal than the distribution of the population with mean $150 and standard deviation $10.
Answer:
Last Option
Explanation:
I'm not sure about this one so I had to google the equation real quick.
The equation for the derivative of an inverse is:
![[f^{-1}(x)]'=\frac{1}{f'(f^{-1}(x))}](https://tex.z-dn.net/?f=%5Bf%5E%7B-1%7D%28x%29%5D%27%3D%5Cfrac%7B1%7D%7Bf%27%28f%5E%7B-1%7D%28x%29%29%7D)
From my understanding of the format, it might look like a hard equation to understand but its pretty simple.
The inverse derivative is 1 divided by the derivative of f(x), except you plug in f⁻¹(x) into that derivative.
