Which statement reflects the importance of alliterative verse in an epic?

Write an adaptation for an audience expecting a modern english answer ! shakespeare’s language: but soft, what light through yonder window breaks? it is the east and juliet is the sun! arise, fair sun, and kill the envious moon, who is already sick and pale with grief that thou her maid art far more fair than she. be not her maid, since she is envious; her vestal livery is but sick and green, and none but fools do wear it. cast it off. it is my lady, o, it is my love! o that she knew she were! she speaks, yet she says nothing; what of that? her eye discourses, i will answer it. i am too bold: 'tis not to me she speaks. two of the fairest stars in all the heaven, having some business, do entreat her eyesto twinkle in their spheres till they return. what if her eyes were there, they in her head? the brightness of her cheek would shame those stars, as daylight doth a lamp. her eyes in heaven would through the airy region stream so brightthat birds would sing and think it were not night. see how she leans her cheek upon her hand o that i were a glove upon that hand, that i might touch that cheek!

Look up the information for as many of these sources aspossible and write the works cited entry for each one. (you may make up dates and editions where necessary for the purposes of this exercise.)1. mark twain’s  the mysterious stranger2. a dictionary entry for the word  castigation  from  merriam-webster  (any edition)3. an article in  cosmopolitan  magazine by jennifer grant called “all you need to know”4. an encyclopedia entry for the name “geraldine ferraro” from  world book encyclopedia5. a website article titled “welcome to oz” with no listed author or publisher and no corporate affiliation

Shape 1 and shape 2 are plotted on a coordinate plane. which statement about the shapes is true? a. shape 1 and shape 2 are not congruent. b. a translation will prove that shape 2 is congruent to shape 1.c. a rotation and a translation will prove that shape 2 is congruent to shape 1.d. a reflection, a rotation, and a translation will prove that shape 2 is congruent to shape 1.