Answer:
The answer is c
Explanation:
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True, President Abraham Lincoln issued the Emancipation Proclamation on January 1, 1863, as the nation approached its third year of bloody civil war. The proclamation declared "that all persons held as slaves" within the rebellious states "are, and henceforward shall be free."
The correct answer to this open question is the following.
The colonist's relationship with Great Britain before the french and Indian war was not the best. We could say that it had its ups and downs. Most of the colonies supported Great Britain for the direct relationship they had with the English monarchy. However, some Native American Indian tribes decided to support France under the promise that if France wins the war, the Native Indians could get their territories back. Other tribes supported the British under similar conditions.
However, after the war that ended in 1763, the relationships between the British government and the 13 colonies changed considerably if not dramatically. The reasons were basically two: the imposition of heavy taxation to pay the deep debt of the English government after the war and some territorial disputes in the North American territory.
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The organizations' ability to collect and process data on exponentially increasing scales should be limited in any way.
<h3>What is an Exponential Increasing Scales or Exponential Growth?</h3>
The process by which quantity increases over time is known as exponential growth.
It happens when the instantaneous rate of change of a quantity with respect to time is proportional to the quantity itself.
A quantity undergoing exponential growth is an exponential function of time, which means that the variable representing time is the exponent (in contrast to other types of growth, such as quadratic growth).
Exponential (multiplicative) growth can be contrasted with linear (addictive) growth and geometric growth (which is raised to power).
Compounding produces exponential returns in finance.
Savings accounts with compounding interest rates have the potential for exponential growth.
To learn more about exponential growth, visit:
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