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SAT官方每日一题:2011年9月25日

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  2011年9月25日

  考试类型:Mathematics > Standard Multiple Choice

  Read the following SAT test question and then click on a button to select your answer.

  Which of the following statements must be true of the lengths of the segments on line m above?

  Roman number 1A B + C D = A D

  Roman numeral 2A B + B C = A D minus C D

  Roman numeral 3. A C minus A B = A D minus C D

  A. Roman numeral 1 only

  B. Roman numeral 2 only

  C. Roman numeral 3 only

  D. Roman numeral 1 and Roman numeral 2 only

  E. Roman numeral 1, Roman numeral 2, and Roman numeral 3

 

正确答案:B

解析:

Consider each statement separately. For example, consider statement Roman numeral 1, A B + C D equals A D. From the figure, you can see that segment A D is made up of the segments A B, B C, and C D. This tells you that A B + C D cannot equal A D, since B C cannot equal zero. Statement Roman numeral 1 is not true.

Consider statement Roman numeral 2, A B + B C equals A D minus C D. Since B is between A and C, it follows that A B + B C equals A C. Since C is between A and D, it follows that A C + C D equals A D. Therefore, A D minus C D = A C. Since both A B + B C and A D minus C D equal A C, they are equal to each other. Statement Roman numeral 2 is true.

Consider statement Roman numeral 3, A C minus A B equals A D minus C D. The left side of the equation, A C minus A B, is equivalent to B C. The right side of the equation, A D minus C D, is equivalent to A C. Since A B cannot equal zero, B C is not equal to A C. Statement Roman numeral 3 is not true.

Statement Roman numeral 2 is the only one that is true.


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