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DIA [1.3K]
3 years ago
15

Which of the following best describes the relationship that the Chinese and Aztec empires had with their respective peripheral s

tates during the fifteenth century C.E.?
Advanced Placement (AP)
1 answer:
hammer [34]3 years ago
8 0

Answer: c. Both empires established tributary relationships with their peripheral states.

Explanation:

China and the Aztec empire operated a Tribute system in the fifteenth century whereby states or people that they had conquered or were inferior to them (peripheral states) paid them tribute.

These tributes were a source of income for both states and solidified the dominance both states had over the peripheral states.

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For the time period 1750-1900, compare the following: rationales for state expansion, processes of state expansion, and indigeno
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Answer:

The time period 1750-1900, compare the following: rationales for state expansion, processes of state expansion, and indigenous responses to state expansion is described below in complete details.

Explanation:

Enlightenment philosophers employed new forms of knowledge and empiricist methods to both the human relationship and natural world; they also reviewed the use that religion represented in common life and highlighted the significance of reason. Philosophers formed new political thoughts about the individual, the social contract, and the natural rights.

6 0
3 years ago
The equations of the tangent to the curve y=xsinx at the point (pi/2,pi/2) is
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The first thing you have to realize is that tangent is the slope of a curve on a given point. You can solve for the slope by finding the derivative of the given function. So:

\frac{d}{dx} xsin(x)

Next use product rule (I recommend watching videos if you're confused):

= [sin(x)] + [x*cos(x)]

Next substitute you x-value (π/2) into your derivative:

= [sin(  \frac{ \pi}{2} )] +[ \frac{\pi}{2}*cos( \frac{\pi}{2})]
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= 1

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( \frac{\pi}{2}) =  1( \frac{\pi}{2}) + b
b = 0

So we get our equation:

y = x

So our answer is E

Feel free to ask any questions.
Hopes this helps!
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3 years ago
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