I believe it is A because the "greasers" were known to have greasy slick hair. You wouldn't see the jocks with that type of hair style which makes it a "social status"
The best technique to get straight to the point and quickly identify the main idea of a text is summarizing.
Explanation:
A summary is a comprehensive, usually brief, overview of the main points of a written or spoken text. For example, there are summaries of chapters and even entire books. The purpose of the summary is to give us a basic understanding of the text and provide us with the most important information about it (title, author) and its main ideas.
Paraphrasing is the process in which we express something that's already been stated by using different words, usually to achieve a better understanding. Paraphrasing doesn't include only main ideas, but details as well.
Quoting refers to the repetition of something that has already been said. This technique is the least likely of the listed three to provide us with the main ideas. We usually quote statements that contain details we find interesting.
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Answer:
The wealth of the ring works on 2 levels . Works on the level of it being expensive $. And the sentimentality of it is also very important to him.
Explanation:
Like most truly suspenseful and horrifying moment, whether in theatre, film, or television, what an audience imagines is far more gruesome than anything that they can actually watch. This makes the blinding far more effective offstage.
In addition, as all classical Greek plays were performed with masks, this made it possible for the actor to come back with a different mask to show the change and thus create a visual cue for the audience.
It is clear that a(n)=2^(1-2^(-n)). In fact, for n=1 this produces 2^(1-1/2)=sqrt(2)=a1 and if it is true for a(n) then a(n+1) = sqrt (2 * 2^(1-2^(-n))) = sqrt(2^(2-2^(-n))) = 2^(1-2^(-(n+1))) (a) clearly 2^(1-2^(-n))<2<3 so the sequence is bounded by 3. Also a(n+1)/a(n) = 2^(1-2^(-n-1) - 1+2^(-n)) = 2^(1/2^n - 1/2^(n+1)) = 2^(1/2^(n+1)) >1 so the sequence is monotonically increasing. As it is monotonically increasing and has an upper bound it means it has a limin when n-> oo (b) 1-1/2^n -> 1 as n->oo so 2^(1-2^(-n)) -> 2 as n->oo