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Scientists say we are all born with a kn...

Scientists say we are all born with a knack for mathematics. Every time we scan the cafeteria for a table that will fit all of our friends, we’re exercising the ancient estimation center in our brain.

Stanislas Dehaene was the first researcher to show that this part of the brain exists. In 1989, he met Mr. N who had suffered a serious brain injury. Mr. N couldn’t recognize the number 5, or add 2 and 2. But he still knew that there are “about 50 minutes” in an hour. Dehaene drew an important conclusion from his case: there must be two separate mathematical areas in our brains. One area is responsible for the math we learn in school, and the other judges approximate amounts.

So what does the brain’s estimation center do for us? Harvard University researcher Elizabeth Spelke has spent a lot of time posing math problems to preschoolers. When he asks 5-year-olds to solve a problem like 21+30, they can’t do it. But he has also asked them questions such as, “Sarah has 21 candles and gets 30 more. John has 34 candles. Who has more candles?” It turns out preschoolers are great at solving questions like that. Before they’ve learned how to do math with numerals and symbols, their brains’ approximation centers are already hard at work.

After we learn symbolic math, do we still have any use for our inborn math sense? Justin Halberda at Johns Hopkins University gave us an answer in his study. He challenged a group of 14-year-olds with an approximation test: The kids stared at a computer screen and saw groups of yellow and blue dots flash by, too quickly to count. Then they had to say whether there had been more blue dots or yellow dots. The researchers found that most were able to answer correctly when there were 25 yellow dots and 10 blue ones. When the groups were closer in size, 11 yellow dots and 10 blue ones, fewer kids answered correctly.

The big surprise in this study came when the researcher compared the kids’ approximation test scores to their scores on standardized math tests. He found that kids who did better on the flashing dot test had better standardized test scores, and vice versa (反之亦然). It seems that, far from being irrelevant, your math sense might predict your ability at formal math.

1.From the first two studies, we can learn that estimation center ________.

A. is divided into two separate mathematical areas

B. can help figure out numerals and symbols problems

C. functions independently in both kids’ and adults’ brains

D. works better when symbolic parts are injured or undergrown

2.What most surprised Justin in the study of 14-year-olds?

A. The variety of math abilities in different students.

B. The link between technology skills and estimation skills.

C. The difficulty of the task as the number of dots increased.

D. The connection between estimation skills and formal math ability.

3.What could be the best title for the passage?

A. Born with a Sense of Math

B. Go beyond What You Can Learn

C. Symbolic Math and Estimation Math

D. Our Braina Born Mathematician

 

1.C 2.D 3.A 【解析】本文是一篇议论文。文章论述的是我们天生就有数学头脑。研究发现那些在闪烁点测试中表现更好的孩子有更好的标准化考试成绩,反之亦然。你的评估能力可能会预测你在正式数学方面的能力。 1.推理判断题。根据第二段中Dehaene drew an important conclusion from his case: there must be two separate mathematical areas in our brains. One area is responsible for the math we learn in school, and the other judges approximate amounts.可知,从前两项研究中,我们可以了解到评估中心在儿童和成人的大脑中独立运作。故答案为C。 2.推理判断题。根据最后一段中He found that kids who did better on the flashing dot test had better standardized test scores, and vice versa (反之亦然).可知,在对14岁孩子的研究中,最令贾斯汀感到惊讶的是评估技能好的学生,标准化数学测试分数也好,也就是评估能力与正式数学能力是相关的。故答案为D。 3.主旨大意题。根据第一段中Scientists say we are all born with a knack for mathematics. Every time we scan the cafeteria for a table that will fit all of our friends, we’re exercising the ancient estimation center in our brain.可知,本文讲述的是我们天生就有数学头脑。故答案为A。
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Three Feet From Gold

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The first car of ore was mined. And the returns proved they had one of the richest mines in Colorado! Down went the drills! Up went the hopes of Uncle and Darby!

Then something happened! The vein (矿脉) of gold ore disappeared! They drilled on, but all in vain. Finally, they decided to quit and sold the machinery to a junk man for a few hundred dollars. The junk man called in a mining engineer to look at the mine and do a little calculating. The engineer’s calculations showed that the vein would be found just three feet from where the Darbys had stopped drilling! The junk man took millions of dollars in the vein, because he knew enough to seek expert’s advice before giving up.

Most of the money which went into the machinery was borrowed through the efforts of Darby, who was then a very young man. The money came from his relatives because of their faith in him. He paid back every dollar of it, although he was years in doing so.

Long afterward, Mr. Darby made another discovery that desire can be changed into gold. This discovery came after he went into the business of selling life insurance. Remembering that he lost a huge fortune, for he stopped three feet from gold, Darby profited by the experience in his chosen work, saying to himself, “I stopped three feet from gold, but I will never stop because men say ‘no’ when I ask them to buy insurance.”

Darby sold more than a million dollars in life insurance annually. He owes his “stickability” to the lesson he learned from his “quitability” in the gold mining business.

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B. seek financial support

C. look for more helpers

D. consult an engineer

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A. quitting drilling on

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C. the shortage of the machinery

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A. was unable to pay off the debts

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Bouldering Terms

crimp: a very small handhold

foothold: a place where one may place a foot to aid in climbing boulder

jug: a very large handhold that is easy to use

problem: The path up a boulder is referred to as the “problem” that one must solve. The “solution” is the sequence of moves one makes up and over a boulder.

 

 

Here is an example of a climber addressing a bouldering problem.

Figure 1: The climber has two routes she could take, one to the left and one to the right. The left one appears easier because it has a jug within easy reach, but look what happens if she chooses that direction. She gets stuck on the rock and has to go back down. Sometimes that is even more difficult than going up.

Figure 2: The climber takes the one to the right this time. Using a foothold and placing her right hand in a crimp, she is able to lift herself up and locate other handholds. After only a few moves, she is able to throw her leg over the top of the boulder and pull herself up.

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A. is an indoor sport    B. has no safety protection

C. needs maps and equipment    D. is a steep cliff climbing

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A. it challenges the limits    B. it costs less

C. it builds minds and bodies    D. it is a team game

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A. a shortcut    B. a dead end

C. tough but to the top    D. lined with jugs

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A. a book review    B. a science report

C. a newspaper advertisement    D. a sports magazine

 

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If you never ______ anybody, you’ll never find the good guys.

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2.A. argues    B. requests    C. competes    D. approaches

3.A. assurance    B. permission    C. anxiety    D. bargain

4.A. perfect    B. inexpensive    C. proper    D. detailed

5.A. shocked    B. confused    C. impatient    D. wrong

6.A. one    B. some    C. another    D. either

7.A. still    B. even    C. almost    D. yet

8.A. believe    B. regret    C. understand    D. admit

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10.A. idea    B. news    C. change    D. reason

11.A. try    B. journey    C. action    D. minute

12.A. everywhere    B. somewhere    C. anywhere    D. nowhere

13.A. give    B. mail    C. show    D. spare

14.A. create    B. recognize    C. deserve    D. blow

15.A. given up    B. thrown doubts    C. refused offers    D. dropped in

16.A. and    B. or    C. but    D. for

17.A. fault    B. delay    C. carelessness    D. rudeness

18.A. remembering    B. reminding    C. reviewing    D. realizing

19.A. admirers    B. friends    C. stars    D. heroes

20.A. look up to    B. turn to    C. have faith in    D. agree with

 

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