Because of the pandemic , we know now how we can deal with future pandemics in this era more effectively
The best statement, how the structure of the excerpt, are similar, is each relates an anecdote to appeal to the reader’s emotions.
<h3>What is “First Generation”?</h3>
The first generation is the ancestor generation, which can be taken from a specific time. The generations are the different time period for human beings, and can be of things.
Thus, the correct option is A, Each relates an anecdote to appeal to the reader’s emotions.
Learn more about “First Generation”
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Based on the given excerpt above, the way in which the fur piece serves as a contextual symbol for Miss Brill in Katherine Mansfield’s short story “Miss Brill” is that, b<span>ecause the boy and girl can’t understand why someone would wear fur, it shows that others have a difficult time relating to Miss Brill. The answer would be option 4. Hope this helps.</span>
Answer:
The value of a bond can be calculated by the formula;

r is the required return
n is the number of periods
P is the par value
Coupon = 10% * 1,000 = $100
1. Required return is 8%.


= $1,134.20
2. Required return is 10%

= $1,000
3. Require return is 12%;

= $887.00