History, 22.07.2021 16:10 madpanda55

A distinctive difference between techniques of Jean-Auguste-Dominique Ingres and Eugène Delacroix in depicting harem scenes is related to

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A distinctive difference between techniques of Jean-Auguste-Dominique Ingres and Eugène Delacroix in depicting harem scenes is that Jean-Auguste depicted these harem scenes in a núde idealized manner, while Eugene depicted the harem scenes in a núde and violent manner

Jean-Auguste-Dominique Ingres was a French painter, known for his Neo-Classical artistic features. His paintings is characterized by the following:He is generally considered to be a sculptor than a painter; his painting is more focused with line and form, while intentionally neglecting animation and colouralso his paintings of harem scenes depict the núde in an idealized manner

On the other hand,

Eugène Delacroix, was also a French painter. He is known for his romanticized paintings. His paintings is characterized by the following:

he prefers the acts of drawing to the demands of the drama he depicts; his paintings is characterized by his manner, less chaste and reserved, more ardent and animated featureshis paintings, focus on the brilliance of colour over the purity of line.he depicted the harem scenes in a núde and violent manner

Therefore, a distinctive difference between techniques of Jean-Auguste-Dominique Ingres and Eugène Delacroix in depicting harem scenes is that Jean-Auguste depicted these harem scenes in a núde idealized manner, while Eugene depicted the harem scenes in a núde and violént manner.

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the main reason the us senate rejected the treaty of versailles was because "european nations wanted to punish germany"

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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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