Time: 55 minutes
In this section, you will read several passages. Each one is followed by several questions about it. For questions 1-50, you are to choose the one best answer, (A), (B), (C), or (D), to each question. Then, on your screen, find the number of the question and fill in the space that corresponds to the letter of the answer you have chosen.
Answer all questions following a passage on the basis of what is stated or implied in that passage.
Read the following passage:
![](data:image/png;base64,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)
Example I
What is the main idea of the passage?
(A) In modern society we must make more time for our neighbors.
(B) The traditions of society are timeless.
(C) An accepted way of measuring time is essential for the smooth functioning of society.
(D) Society judges people by the times at which they conduct certain activities.
The main idea of the passage is that societies need to agree about how time is to be measured in order to function smoothly. Therefore, you should choose (C).
Example II
In line 4, the phrase “this tradition” refers to ………..
(A) the practice of starting the business day at dawn
(B) friendly relations between neighbors
(C) the railroad’s reliance on time schedules
(D) people’s agreement on the measurement of time
The phrase “this tradition” refers to the preceding clause, “people have been in rough agreement with their neighbors as to the time of day.” Therefore, you should choose (D)
Now begin work on the questions.