History, 06.04.2020 02:54 daphnevlogs11

Explain ONE global process after 1980 that contributed to historians increased interest
in studying the type of cross-cultural interactions described in the passage.

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A global process after 1980 that contributed to historians increased interest in studying the type of cross-cultural interactions is globalization.

Globalization is a continuous process of cultural, technological and communicational interconnection at the international level, which has begun to take place since the 1980s, with the massification of communication media and technologies such as the internet and the massification of aviation.

These advances allowed a greater connection between different nations until then distant, making the world achieve a technological connection that allows communications between extremely distant regions in a matter of seconds, and allowing greater mobility at a global level, unifying cultures and traditions.

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Answer from: j1theking18

With the increase in transportation and communication with development and high use of transportation, there was exchange of cultural ideas within areas.

Explanation:

Cross cultural is when culture of one area gets introduced in some other area and the people of both the areas get access to new cultural ideas and thoughts.

With the on coming and increase in the use of transportation and communication, when there was increase in the travel of people and goods and services from one area to the other, it led to the exchange of cultural ideas in different areas.

Explain ONE global process after 1980 that contributed to historians increased interest in studying

Answer from: Quest

explanation:

Answer from: Quest

Remember soh-cah-toasoh: $\sin(angle) = \frac{opposite}{hypotenuse}$ cah: $\cos(angle) = \frac{adjacent}{hypotenuse}$ toa: $\tan(angle) = \frac{opposite}{adjacent}$ now, looking at the picture we can see that we have an angle, the hypotenuse and want to find the value of the adjacent side to the angle. so we use cah to find the adjacent angle. plug in what we have: $\cos(69) = \frac{x}{17}$ we need to solve for x now so we get it by itself on one side: $\cos(69) \times 17 = x$ plug this into your calculator and you'll find that: $x = 6.09$

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