完形填空(共1小題)
Joy in the Journey If you have ever been discouraged because of failure, please read on.For often, achieving what you set out to do is not the important thing.Let me explain.
Two brothers decided to dig a deep hole behind their house.As they were working, a couple of older boys stopped by to .“What are you doing?” asked one of the visitors.“We plan to dig a hole all the way through the !” One of the brothers volunteered .
The older boys began to , telling the younger ones that digging a hole all the way through the earth was .After a long silence, one of the picked up a jar full of spiders, worms and many other kinds of insects.He the lid and showed the wonderful to the scoffing(嘲笑的)visitors.Then he said quietly and , “Even if we don’t dig all the way through the earth, look at what we have found the way!”
Their goal was far too ambitious, but it did cause them to dig.And that is a goal is for — to cause us to move in the we have chosen, in other words, to keep us ! But not every goal will be fully .Not every job will end .Not every hope will come to pass.Not every love will last.Not every dream will be .But when you fall of your aim, perhaps you can say, “Yes, but look at what I found along the way! Look at the wonderful things my life because I tried to do something!” It is in the digging life is lived.And I believe it is the joy in the journey, in the end, that truly .
1.A.rest B.work C.watch D.laugh
2.A.house B.earth C.wall D.road
3.A.calmly B.patientiy C.excitedly D.impatiently
4.A.laugh B.think C.stare D.smile
5.A.important B.difficult C.impossible D.interesting
6.A.passers-by B.watchers C.visitors D.diggers
7.A.pulled B.removed C.broke D.pushed
8.A.contents B.scenes C.pictures D.jars
9.A.properly B.confidently C.carefully D.eagerly
10.A.in B.a(chǎn)long C.to D.out
11.A.what B.how C.where D.which
12.A.way B.direction C.life D.sight
13.A.thinking B.moving C.digging D.living
14.A.made B.prepared C.kicked D.a(chǎn)chieved
15.A.hopelessly B.pleasantly C.surprisingly D.successfully
16.A.come true B.realized C.made D.treasured
17.A.short B.lost C.out D.behind
18.A.breaking into B.turning to C.coming into D.holding to
19.A.when B.where C.which D.that
20.A.matters B.happens C.a(chǎn)ppears D.exists
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短文改錯(cuò)
假定英語課上老師要求同桌之間交換修改作文,請你修改你同桌的以下作文。文中共有10處語言錯(cuò)誤,每句中最多有兩處。每處錯(cuò)誤僅涉及一個(gè)單詞的增加、刪除或修改。
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刪除:把多余的詞用斜線( \ )劃掉。
修改:在錯(cuò)的詞下劃一橫線,并在該詞下面寫出修改后的詞。
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Good morning, everyone. It is real a good chance to have met all of you here. We have spent several precious weekend together in the English. Club. Although we have been members for a short period of time, but we have made great progresses. That is because we are both very active and the activities are not only enjoyable and also helpful. Besides, the foreign teachers here work hard and try his best to make the activities lively and interested. I am very pleased to say that all of us greatly improved our spoken English so far. I am looking forward to see all of you again in the near future!
Thank you
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書面表達(dá)(共1小題)
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2.適當(dāng)加入細(xì)節(jié),使內(nèi)容充實(shí)、行文連貫。
Dear Martin,
I’m very glad to have read the post that you put on the English Forum.
_____________________________________________________________________
_____________________________________________________________________
_____________________________________________________________________
Yours,
Li Hua
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A.Aggressive.
B.Unkind.
C.Bad-tempered.
D.Friendly.
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A.The bull guarding Mr.Blickez’s farm.
B.The story of visiting the swimming hole.
C.How friendly the so-called mean bull was.
D.How the author changed his attitude to Joanie.
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C.from one of his work-mates
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C.twice
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B.fifteen minutes
C.over an hour
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A.surprised
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Wonderful places can he visited at a low price. You call visit the following places with hotel rates and services that are down the average.
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VENIC (favorite destination and yet low-cost)
Although Venice is known as one of the most beautiful cities in the world, hotel rates and services are low-cost compared to other destinations. With Venetian atmosphere, you can buy commodities(商品)of world-famous brands easily. One night 3-Stars hotel only costs around 14 Euros or 19. 3 USD ill minimum
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1.Where can you see a variety of wild animals?
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D. At the Nelson Mandela Museum.
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A. They can provide unique animals to visitors.
B. They are all places with a rich history and seafood.
C. Visitors can enjoy water sports of all kinds.
D. They are all interesting places with low hotel rates.
4.What type of writing is this text?
A. All announcement. B. A holiday review.
C. A travel advertisement. D. A science report
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閱讀下面材料,在空白處填入適當(dāng)?shù)膬?nèi)容(不多于3個(gè)單詞)或括號內(nèi)單詞的正確形式。
Hello Kitty,one of the most famous imaginary1. (character)in the world,greets us everywhere.Since she was born,she 2. (gain)impressive popularity—she is3. international fashion queen.
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Knots are the kind of stuff that even myths are made of.In the Greek legend of the Gordian knot, for example, Alexander the Great used his sword to slice through a knot that had failed all previous attempts to unite it. Knots, enjoy a long history of tales and fanciful names such as “Englishman’s tie, ” “and “cat’s paw. ” Knots became the subject of serious scientific investigation when in the 1860s the English physicist William Thomson (known today as Lord Kelvin) proposed that atoms were in fact knotted tubes of ether(醚). In order to be able to develop the equivalent of a periodic table of the elements, Thomson had to be able to classify knots — find out which different knots were possible. This sparked a great interest in the mathematical theory of knots.
A mathematical knot looks very much like a familiar knot in a string, only with the string’s ends joined. In Thomson’s theory, knots could, in principle at least, model atoms of increasing complexity, such as the hydrogen, carbon, and oxygen atoms, respectively. For knots to be truly useful in a mathematical theory, however, mathematicians searched for some precise way of proving that what appeared to be different knots were really different — the couldn’t be transformed one into the other by some simple manipulation(操作). Towards the end of the nineteenth century, the Scottish mathematician Peter Guthrie Tait and the University of Nebraska professor Charles Newton Little published complete tables of knots with up to ten crossings. Unfortunately, by the time that this heroic effort was completed, Kelvin’s theory had already been totally discarded as a model for atomic structure. Nevertheless, even without any other application in sight, the mathematical interest in knot theory continued at that point for its own sake. In fact, mathematical became even more fascinated by knots. The only difference was that, as the British mathematician Sir Michael Atiyah has put it, “the study of knots became a special branch of pure mathematics. ”
Two major breakthroughs in knot theory occurred in 1928 and in 1984. In 1928, the American mathematician James Waddell Alexander discovered an algebraic expression that uses the arrangement of crossings to label the knot. For example, t2-t+1 or t2-3t+1, or else. Decades of work in the theory of knots finally produced the second breakthrough in 1984. The New Zealander-American mathematician Vaughan Jones noticed an unexpected relation between knots and another abstract branch of mathematics, which led to the discovery of a more sensitive invariant known as the Jones polynomial.
1.What is surprising about knots?
A. They originated from ancient Greek legend.
B. The study of knots is a branch of mathematics.
C. Knots led to the discovery of atom structure.
D. Alexander the Great made knots well known.
2.What does the underlined word “that” in Paragraph 3 refer to?
A. No other application found except tables of knots.
B. The study of knots meeting a seemingly dead end.
C. Few scientist showing interest in knots.
D. The publication of complete tables of knots.
3.According to the passage, ______ shows the most updated study about knots.
A. t2-t+1 B. t2-3t+1
C. Alexander polynomial D. Jones polynomial
4.Which one would be the best title for this passage?
A. Mathematicians VS Physicians
B. To be or Knot to be
C. Knot or Atom
D. Knot VS Mathematics
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