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alisha [4.7K]
3 years ago
11

Which was NOT a cause of the Latin American revolts ? A. American Revolution. B. Enlightenment. C. Scientific Revolution. D. Fre

nch Revolution
Social Studies
1 answer:
lilavasa [31]3 years ago
6 0

Answer:

C. Scientific Revolution, Which was not a cause of the Latin American revolts?

Explanation:

The American Revolution had inspired the French Revolution. Both the American and French Revolution had inspired Latin American revolts against Spain. Enlightenment brought around ideals of humanism it also brought around the idea of Europeans being Superior, i'm not 100% sure on the ideology's behind enlightenment but it relates to European ideals which of has relations to colonialism. The Scientific Revolution has nothing to do with revolts in Latin America, I don't really have evidence to support this but lets be honest, its kinda obvious.

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6 0
3 years ago
A basketball is dropped from the edge of a cliff at the same time that second basketball is thrown upward from the ground. When
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Answer:

The collision occurs at a height of 1/3 of the total height of cliff.

Explanation:

The situation is represented in the attached figure:

For the stone dropped from top of cliff we have

Initial velocity of drop= 0 m/s.

Now the time at which it attains a velocity of 2v is obtained from first equation of kinematics as

v_{f}=u_{i}+gt\\\\2v=0+gt\\\\\therefore t=\frac{2v}{g}

Thus the distance it covers in this time can be calculated using third equation of kinematics as

v_{f}^{2}=v_{i}^{2}+2gh\\\\(2v)^{2}=2gh_{1}\\\\\therefore h_{1}=\frac{2v^{2}}{g}

For the stone thrown upwards the velocity at collision is give as 'v' thus the velocity at which it is thrown upwards can be calculated by first equation of kinematics as

v=v_{i}-gt\\\\\therefore v_{i}=v+gt\\\\v_{i}=v+g\times \frac{2v}{g}\\\\\therefore v_{i}=3v

The height over which it changes it's velocity from '3v' to 'v' can be again obtained from third equation of kinematics as

v^{2}=(3v)^{2}-2gh_{2}\\\\v^{2}=9v^{2}-2gh_{2}\\\\\therefore h_{2}=\frac{4v^{2}}{g}

\therefore h_{2}=2h_{1}

Thus the collision occurs at at a fraction of 1/3 of height.

6 0
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