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Sliva [168]
3 years ago
14

Which line in this poem indicates that the poetic speaker is hopelessly in love?

English
2 answers:
cricket20 [7]3 years ago
4 0
In my option "A" tell that he is advancing on his path moving hoping that everything would be fine. Option "B" tell that the hopes that he can find a place where he can rest. Option "C" tell that he got impressed when he saw her. Option "D" just describes the girl and how beautiful she was. Option "E" I would think is the closest to describes the reader being hopelessly in love. The reason for this is because in option "A" he referes moving on a s flying meaning that moving from place to place is his way of being free. Later on in option "D" he says that the girl make him stop in his traveling and satyed. In option "E" he describes that he is burnining his wing for staying meaning that as he satys there the more and more the girl is taking away his urge to move on. In a way, for me, the fire is also refers to pasion or love that slowly make him stop and stay with her.
(OR that is just the way I am seeing it...)
Rzqust [24]3 years ago
3 0

The correct answer is option letter E (He burnt un’wares his wings, and cannot fly away). Taken from the sonnet sequence “<em>Astrophel and Stella</em>” by Philip Sidney (1591), Sonnet 8 narrates the moment when Cupid travelled to England from his native home in Greece, since Greece has fallen under control of the Ottoman Empire. Cupid felt cold in this new territory and as soon as he saw <u>Stella's brilliant face</u>, he thought it was a source of heat, but it was not. Instead, her face was like “<em>like morning sun on snow</em>”, that is, it was bright but cold. The best line in the poem that describes the poetic speaker hopelessly in love is the one in letter E, since this option describes <u>how Cupid's wings were burnt by the flames of Astrophel's desire for Stella</u>. This event leaves Astrophel hopeless and uncertain of Stella’s capacity of loving, after Cupid's best efforts to live in her face.

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Advocard [28]

Answer: The two consecutive even numbers are 378 and 380.

Explanation: to solve this problem we need to write an equation with only one unknown variable. To do that we know that when we have an even number, let's call it "x", to express the even number that follows we can write "x+2" because if we add two, to an even number, the result will be the next even number. So the sum of two consecutive even integers can be written as: x+(x+2), if we divide that by four, and make it equal to 189.5, we will have our equation and we can solve it as follows:

\frac{x+(x+2)}{4} =189.5

x+(x+2)=189.5*4

2x+2=758

2x=758-2

2x=756

x=378

378 is our first number, to find the next one, we just add two.

378+2=380

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