『新东方在线托福听力』为托福考生准备了ETS托福TPO/Official 2 Lec 4听力练习：Why does the professor say this :原文题目答案解析，TPO/Official 2 Lec 4听力原文范文音频翻译。

托福TPO/Official 2 Lec 4听力原文Why does the professor say this :-新东方托福官方网校手机版

旁白：听一段天文学课堂的讲座。

Narrator: Listen to part of a lecture in an astronomy class.

你不需要记住教授提到的数字。

You will not need to remember the numbers the professor mentions.

今天我将说说小行星带是如何被发现的。

Today I'm going to talk about how the asteroid belt was discovered.

同时，我们将从黑板上的这些数字开始。

And... I'm going to start by writing some numbers on the board.

开始写了：我们从0开始，接着是3，6，12。

Here they are: We'll start with zero, then 3, 6, 12.

教授：不错。我在使这些数翻倍，所以2乘以12是24，24之后我要写的数是。

Professor: Right. I'm doubling the numbers, so 2 times 12 is 24, and the next one I'm going to write after 24 would be.

嗯，我在这一组数字下面写另外一组数字。

Uh, now I'll write another row of numbers under that.

4,7,10。第二组数字我是怎么得到的？

4, 7, 10. How am I getting this second row?

男同学：在第一组数字后面加上4。

Male Student: Adding 4 to the numbers in the first row.

教授：现在我给第一组数字的每一个数值加4得出第二组。

Professor: I'm adding 4 to each number in the first row to give you a second row.

所以那就是52，100，说说我在做什么？

So the last two will be 52, 100, and now tell me what I'm doing.

教授：是的，我用这些数除以10。

Professor: Yes, I divided all those numbers by 10 by putting in a decimal point.

我现在在这些数字下面写上行星的名字。

Now I'm going to write the names of the planets under the numbers.

这样看来，这些数字又是什么意思？

男同学：是从这些行星到太阳的距离吗？

Male Student: Is it the distance of the planets from the Sun?

教授：是的。用天文单位计算，不算完美，但极为接近了。

Professor: Right. In astronomical units, not perfect, but tantalizingly close.

就那火星到太阳的距离来说可能偏差6%到7%。

The value for Mars is off by... 6 or 7 percent or so.

但，误差应该在10%以内。[02.00.39]我暂时先跳过火星后的这颗行星。

It's... but it's within 10 percent of the average distance to Mars from the Sun. [02.00.39]But I kind of have to skip the one after Mars for now.

然后这边的木星到太阳有5个左右天文单位的距离，之后土星到太阳的距离大概有10个天文单位。

Then Jupiter's right there at 5-point something, and then Saturn is about 10 astronomical units from the Sun.

嗯，这个规律就是众所周知的波德定律。

Um, well, this pattern is known as Bode's Law.

嗯，这不是一个真正意义上的科学定律，并不在预测重力数值之类的层面，它在尝试测量星球之间的距离，它在几百年前被波德发现。

Um, it isn't really a scientific law, not in the sense of predicting gravitation mathematically or something, but it's attempting a pattern in the spacing of the planets, and it was noticed by Bode hundreds of years ago.

你们可以设想一下，这里有点意思：为什么跳过了2.8个点？嗯，但这在早期的望远镜中并不明显。

Well, you can imagine that there was some interest in why the 2.8 spot in the pattern was skipped, and um...but there wasn't anything obvious there, in the early telescopes.

教授：下一个行星显现，天王星；在土星之后。

Professor: The next planet out, Uranus; after Saturn.

天王星放在下面这个空档里倒是很合适，嗯，尽管谈不上十分精准，但已经非常接近。

And look, Uranus fits in the next spot in the pattern pretty nicely, um, not perfectly, but close.

后来，人们对这个数值的准确性变得很感兴趣，同时寻找火星和木星之间缺失的天体。

And so then people got really excited about the validity of this thing and finding the missing object between Mars and Jupiter.

还记得，望远镜也变得越来越好了吗？

And telescopes, remember, were getting better.

所以人们从那个空档到太阳间寻找缺失的天体，后来到1801年，谷神星被发现。

So people went to work on finding objects that would be at that missing distance from the Sun, and then in 1801, the object Ceres was discovered.

And Ceres was in the right place; the missing spot.

嗯，但作为一颗行星它又太微弱。

Uh, but it was way too faint to be a planet.

Uh, and because of its starlike appearance, um, it was called an asteroid.

明白吗？Aster是希腊文，指星星，天文学这个词也有。

OK? Aster is Greek for star, as in astronomy.

嗯，那么，谷神星是第一个也是在同一距离发现的天体里面最大的行星。

Um, and so, Ceres was the first and is the largest of what became many objects discovered at that same distance.

还有，在从整个行星带到这个空档之间的距离里也算是最大的。

Not just one thing, but all the objects found at that distance from the asteroid belt.

行星带是波德定律里最成功的（假设）。

So the asteroid belt is the most famous success of this Bode's Law.

That's how the asteroid belt was discovered.

Why does the professor explain Bode's Law to the class?

How does the professor introduce Bode's Law?

According to the professor, what two factors contributed to the discovery of the asteroid Ceres?

What does the professor imply about the asteroid belt?

Narrator 
Listen to part of a lecture in an astronomy class. You will not need to remember the numbers the professor mentions. 
Professor 
OK. Let’s get going. Today I’m going to talk about how the asteroid belt was discovered. And . . . I’m going to start by writing some numbers on the board. Here they are: We’ll start with zero, then 3, . . . 6, . . . 12. Uh, tell me what I’m doing. 
Female student 
Multiplying by 2? 
Professor 
Right. I’m doubling the numbers, so 2 times 12 is 24, and the next one I’m going to write after 24 would be . . . 
Female student 
48. 
Professor 
48. Then 96. We’ll stop there for now. Uh, now I’ll write another row of numbers under that. Tell me what I’m doing. 4, 
7, 10 . . . How am I getting this second row? 
Male Student 
Adding 4 to the numbers in the first row. 
Professor 
I’m adding 4 to each number in the first row to give you a second row. So the last two will be 52, 100, and now tell me what I’m doing. 
Female Student 
Putting in a decimal? 
Professor 
Yes, I divided all those numbers by 10 by putting in a decimal point. Now I’m going to write the names of the planets under the numbers. Mercury . . . Venus. . . Earth. . . Mars. So, what do the numbers mean? Do you remember from the reading? 
Male Student 
Is it the distance of the planets from the Sun? 
Professor 
Right. In astronomical units—not perfect, but tantalizingly close. The value for Mars is off by . . . 6 or 7 percent or so. 
It’s . . . but it’s within 10 percent of the average distance to Mars from the Sun. But I kind of have to skip the one after Mars for now. Then Jupiter’s right there at 5-point something, and then Saturn is about 10 astronomical units from the Sun. Um, well, this pattern is known as Bode’s Law. 
Um, it isn’t really a scientific law, not in the sense of predicting gravitation mathematically or something, but it’s attempting a pattern in the spacing of the planets, and it was noticed by Bode hundreds of years ago. 
Well, you can imagine that there was some interest in why the 2.8 spot in the pattern was skipped, and um . . . but there wasn’t anything obvious there, in the early telescopes. Then what happened in the late 1700s? The discovery of . . . ? 
Female Student 
Another planet? 
Professor 
The next planet out, Uranus—after Saturn. 
And look, Uranus fits in the next spot in the pattern pretty nicely, um, not perfectly, but close. And so then people got really excited about the validity of this thing and finding the missing object between Mars and Jupiter. And telescopes, remember, were getting better. So people went to work on finding objects that would be at that missing distance from the Sun, and then in 1801, the object Ceres was discovered. 
And Ceres was in the right place—the missing spot. Uh, but it was way too faint to be a planet. It looked like a little star. Uh, and because of its starlike appearance, um, it was called an “asteroid.” OK? “Aster” is Greek for “star,” as in “astronomy.” Um, and so, Ceres was the first and is the largest of what became many objects discovered at that same distance. Not just one thing, but all the objects found at that distance from the asteroid belt. So the asteroid belt is the most famous success of this Bode’s Law. That’s how the asteroid belt was discovered. 
And . . . I’m going to start by writing some numbers on the board. Here they are: We’ll start with zero, then 3, . . . 6, . . . 12. Uh, tell me what I’m doing. 
Female student 
Multiplying by 2? 
Professor 
Right. I’m doubling the numbers, so 2 times 12 is 24, and the next one I’m going to write after 24 would be . . . 
Female student 
48. 
Professor 
48. Then 96. We’ll stop there for now. Uh, now I’ll write another row of numbers under that. Tell me what I’m doing. 4, 
7, 10 . . . How am I getting this second row? 
Male Student 
Adding 4 to the numbers in the first row.
And look, Uranus fits in the next spot in the pattern pretty nicely, um, not perfectly, but close. And so then people got really excited about the validity of this thing and finding the missing object between Mars and Jupiter. And telescopes, remember, were getting better. So people went to work on finding objects that would be at that missing distance from the Sun, and then in 1801, the object Ceres was discovered. 
And telescopes, remember, were getting better. So people went to work on finding objects that would be at that missing distance from the Sun, and then in 1801, the object Ceres was discovered. 
And Ceres was in the right place—the missing spot. Uh, but it was way too faint to be a planet. It looked like a little star. Uh, and because of its starlike appearance, um, it was called an “asteroid.” OK? 
Um, well, this pattern is known as Bode’s Law.Um, it isn’t really a scientific law, not in the sense of predicting gravitation mathematically or something, but it’s attempting a pattern in the spacing of the planets, and it was noticed by Bode hundreds of years ago.