History, 26.02.2021 01:00 khemphill4118

Name the important contributions and influences today by Aristotle.

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—322 B.C.E.) Aristotle is a towering figure in ancient Greek philosophy, who made important contributions to logic, criticism, rhetoric, physics, biology, psychology, mathematics, metaphysics, ethics, and politics.

Over time, they came to lay the foundation of more than seven centuries of philosophy. Aristotle's influence on Western thought in the humanities and social sciences is largely considered unparalleled, with the exception of his teacher Plato's contributions, and Plato's teacher Socrates before him.

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Answer from: gg68814

Aristotle, Greek Aristoteles, (born 384 BCE, Stagira, Chalcidice, Greece—died 322, Chalcis, Euboea), ancient Greek philosopher and scientist, one of the greatest intellectual figures of Western history. He was the author of a philosophical and scientific system that became the framework and vehicle for both Christian Scholasticism and medieval Islamic philosophy. Even after the intellectual revolutions of the Renaissance, the Reformation, and the Enlightenment, Aristotelian concepts remained embedded in Western thinking.

Who was influenced by Aristotle?

Over time, they came to lay the foundation of more than seven centuries of philosophy. Aristotle's influence on Western thought in the humanities and social sciences is largely considered unparalleled, with the exception of his teacher Plato's contributions, and Plato's teacher Socrates before him

Answer from: Quest

answer: the correct answer is c.

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: $x = 6.09$