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slavikrds [6]
3 years ago
11

Evaluate the relative importance of different causes for the rising tensions between the American colonists and British governme

nt in the period 1754 to 1776
Advanced Placement (AP)
1 answer:
monitta3 years ago
4 0

Answer:

<em>The British Government had imposed many taxes and wanted to fully control the colonists.</em>

Explanation:

Various taxes and acts were implemented on the American colonists like Tea Tax, Stamp Act, Townshend Acts, Intolerable Act etc. These acts and taxes gave the Britishers full control over the thirteen Americans colonies. This also enabled the Britishers to gain more capital by collecting taxes. The British government had suffered a lot financially and had to pay their post-war debt through this collection of money.

<u>This gave rise to tension between the two parties hence the Americans revolted and started the American Revolution.</u>

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Under the given assumptions, summer lasts 93 days (10 days for Jun, 31 days each for Jul and Aug, and 21 days for Sept), and winter lasts 90 days (11 days for Dec, 31 days for Jan, 28 days for Feb, and 20 days for Mar).

1. In the summer, we assume the Earth moves in a circular path with radius 94.5 million mi. In 365 days, the planet would cover a distance equal to the circumference of this circle, 2π * (94.5 million mi), or approximately (using π = 3.14) 593.46 million mi. Summer last 93 days, which is roughly 93/365 = 25.48% of one year. So during the summer, the Earth will traverse about 25.48% of the circumference of its circular path, or

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In the winter, the Earth's path is taken to be a circle of radius 91.4 million mi, so its circumference is 2π * (91.4 million mi) = 573.99 million mi. Winter has a duration of 90/365 = 24.68% of a year, so during winter the Earth travels

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3. Use the distances/arc lengths found in (1) to determine the measure of the central angle θ subtended by the summer and winter arcs. In either case, the ratio of arc length to circumference is equal to the ratio between the central angle and one complete revolution (2π radians).

By the same token, the ratio of sector area A to the area of the whole circle (πr^2) is proportional to the ratio of the central angle to 2π rad.

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(151.2 million mi) / (2π * (94.5 million mi)) = θ / (2π rad)

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