If a writer is structuring an argument towards an audience that has an interest in a specific cause, the writer will use specific vocabulary, details, stories, and facts that appeal to that cause. Pathos (the use of emotional appeal in an argument) is a strong benefit to add to an argument, and the writer might take a specific story of someone who has been affected by the cause in order to make the audience emotional. If they become emotionally invested in the argument it is more likely to be effective. Additionally, specific vocabulary (including abbreviations) and relevant facts (logos) will help the audience understand and appreciate the argument. Finally, the author should establish their credibility (ethos) as an expert on the subject so that the audience trusts what they are saying.
Walt Whitman's work is continuation of and a departure from the work of transcendentalist authors of USA.
Explanation:
Walt Whitman is the most well known and most widely read poet from the USA and has been an influential figure for the development of the modern poetry.
He very much developed his poetry style and subject matter from the work of transcendental authors before him which includes Emerson, Hawthorne and Longfellow, who had a peculiar way of life and wrote a form of poetry.
The poetry that Whitman wrote continued the tradition of hermit meditations of the poet but were markedly different in their use of free verse and more free diction as well as heavy symbolism.
A. because the whole reason people wanted Caeser dead was because he was greedy. And poor Brutus was convinced it was for a good cause and not for other's political gain.
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
Answer: They're surrounded by this crazy orchestra – the wind in the trees, the thunder in the ... And these little spadefoot toads right before them are leading the symphony. ... When his father takes a new job in Massachusetts, Ben Moroney must leave.
