4．　　　 by the Revolution，France became a different country afterwards，and today, it is still　 guided by those 　　　　　.

3．Many people died of 　　　. Ten years later, the　　　 of the French Revolution led to　 fundamental changes throughout the country．

2．The Temple of Nike is the smallest among the three．It used to　　　 a 13 – metre – high – gold – covered 　　　　of the goddess of Victory.

1．For a period of about 300 years (from 650 to 323 BC), the Greek civilization made 　　　　in various fields that have 　　　　the world for more than 2,500 years already, and will continue to do so.

第二节(共15小题)

请听第6段材料，回答第6、7题。　　

6．What will the two speakers do tomorrow morning?

　 　　 A．Invite Mr. Green to dinner．　　

　　　　 B．Visit Mr. Green’s new house.

　 　　 C．Go to see their parents．

7．What will the man do tomorrow afternoon?

　 　　 A．Do some writing．　　 　　 B．Go swimming.　　　　　　　　　　　 C．Go fishing

请听第7段材料，回答第8至10题。

8．What does the man want to drink?

　 　　 A．Water．　　 　　　　　　　　　　　 B．Tea．　　　　　　　　　　　　　　　　　　 C．Coffee．

9．What is the man doing?

　　　　 A．Watching TV　　 　　　　　　　 B．Writing some reports．　　 C．Listening to the radio．

10．When does this conversation take place?

　 　　 A．Late at night．　　 　　　　　 B．In the afternoon．　　　　　　 C．In the morning．

请听第8段材料，回答第11至14题。

11．What is the relationship between the two speakers?

　 　　 A．Manager and secretary. B．Husband and wife．　　　　　 C．Neighbors．

12．Why did the man’s classmates come to Guangzhou?

　　　　 A．To attend a conference． B．To visit the city. 　　　　　　　　 C．To see the man．

13．What did the man ask his classmates to do at first?

　　　　 A．He invited them to dinner in a hotel.　　

　　　　 B．He asked them to go shopping with him.

　　　　 C．He invited them to have a chat in his office.

14．What does the woman suggest?

　　　　 A．She suggests buying some girls for the two classmates.

　　　　 B．She suggests showing the two classmates around the whole city．

　　　　 C．She suggests treating the two classmates at home.

请听第9段材料，回答第15至17题。

15．Why did the woman go to Japan?

　　　　 A．To study.　　　　　　　　　　　　　　　　 B．To visit her friends.　　　　　　 C．To travel.

16．Why didn’t the woman see many places in Japan?

　　　　 A．She didn’t want to．　　 B．The weather was bad. 　　 C．She was not free．

17．How long did the woman stay in Japan?

　　　　 A．For about three months.　 B．For about two months. 　 C．For about one month.

请听第10段材料，回答第18至20题。

18．What did football players wear before the 20^th century?

　　　　 A．They wore long trousers and hats.

　　　　 B．They wore shorts and vests.

　　　　 C．They wore black trousers and jackets.

19．When did referees first appear in football matches?

　　　　 A．In 1872.　　 　　　　　　　　　　　　 B．In 1891.　　 　　　　　　　　　　　　 C．In the 20^th century.

20．How did the idea of red and yellow cards come about?

　　　　 A．It came from traffic lights.　　 　　　　　　　　　　　　　　　　　　　　　　　

　　　　 B．It carne from street lights.

　　　　 C．It came from lights on the cars．

第一节(共5小题)

1．What does the woman ask the man to do?

　 　　 A．Take her to the Smith Hotel．　　

　　　　 B．Show her the way to the Smith Hotel．

　 　　 C．Show her the way to the hospital．

2．What does the woman want to do?

　 　　 A．Open the door.　　 　　　　　 B．Let the man in．　 　　　　　　 C．Open the window．

3．What will the woman help the man to do?

　 　　 A．Carry some books． 　　　　 B．Pick up some books． 　　 C．Buy some books．

4．What do the man’s parents usually do in the evening?

　 　　 A．Do some shopping．　 　　 B．Watch TV．　　 　　　　　　　　 C．Do a lot of reading．

5．Why couldn’t the woman get through to the man?　

　 　　 A．His mobile was stolen．　　

　　　　 B．His mobile didn’t work．

　 　　 C．His mobile was power off.

20．(本题16分，共有3个小题，第1小题4分，第2小题5分，第3小题7分)

设数列的通项公式为。数列定义如下：对于正整数m，是使得不等式成立的所有n中的最小值。

　 (1)若，求b₃；

　 (2)若，求数列的前2m项和公式；

　 (3)是否存在p和q，使得？如果存在，求p和q的取值范围；如果不存在，请说明理由。

19．(本题16分，共有2个小题，第1小题8分，第2小题8分)

已知椭圆和圆，且圆C与x轴交于A₁，A₂两点

　 (1)设椭圆C₁的右焦点为F，点P的圆C上异于A₁，A₂的动点，过原点O作直线PF的垂线交椭圆的右准线交于点Q，试判断直线PQ与圆C的位置关系，并给出证明。

　 (2)设点在直线上，若存在点，使得(O为坐标原点)，求的取值范围。

18．(本题15分，共有3小题，第1小题5分，第2小题5分，第3小题5分)

如图，四边形ABCD为矩形，DA⊥平面ABE，AE=EB=BC=2，EB⊥平面ACE于点F，且点F在CE上。

　 (1)求证：AE⊥BE；

　 (2)求三棱锥D-AEC的体积；

　 (3)设点M在线段AB上，且满足AM=2MB，试在线段CE上确定一点N，使得MN//平面DAE。

17．(本题15分，共有2小题，第1小题7分，第2小题8分)

已知数列是一个公差大于0的等差数列，且满足

　 (1)求数列的通项公式；

　 (2)数列和数列满足等式，求数列 的前n项和S­_n。