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[求助]GWD29-2 数学题DS

Q2:


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In the figure above, is quadrilateral PQRS a parallelogram?

(1)       The area of ∆PQS is equal to the area of ∆QRS.

(2)       QR = RS

                  

A. Statement (1) ALONE is sufficient, but statement (2) alone is not sufficient.

B. Statement (2) ALONE is sufficient, but statement (1) alone is not sufficient.

C. BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient.

D. EACH statement ALONE is sufficient.

E. Statements (1) and (2) TOGETHER are NOT sufficient.

Answer: E

请教思路,谢谢^_^

请教思路,谢谢^_^

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谢谢各位大虾

在下明白了

[em04]

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(1)面積相同,假設他們共用QS為底,高相同,可是如果將其中一個高,沿著QS左右平移,那其中一個三角形便會變形,因此不一定平行。

(2)QR等於RS,並不代表QP等於PS

(1)(2)合併

同(1)的道理,將QPS的高,沿著QS平移,也可使三角形QPS變形,雖然QR等於RS,也無法證明是平行四邊形。

答案E

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答案是E

方法是在R点和P点画两条与QS平行的直线,你们就可以理解为什么不一定是parallelpogram了

It is not only a test! It is Beyond GMAT!
Robert Zhou
http://weibo.com/irobert

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答案是E,我觉得是C。求教

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List the properties of a parallelogram and figure out what you need.

Figure out how to calculate PQS  and ∆QRS, and what you can deduce from that.  See if that combined with the second condition is sufficient to conclude the quadrilateral is a parallelogram.

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