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At some point in elementary school, your...

    At some point in elementary school, your science teacher may explained to you that there are 365 days in a year because that's how long it takes for Earth to complete one full journey around the sun. What they might not have explained, however, is that it's not exactly 365 days—it’s actually closer to 365. 2421 days.

So, if we want our calendar year to begin right when Earth begins a new turn around the sun, we have to account for roughly an extra quarter of a day each year, or one day every four years. History.com reports that the Egyptians had already been doing this for a while before Europe finally caught on in 46 BC, when Roman Emperor Julius Caesar and astronomer Sosigenes put their heads together to come up with what we now call the Julian calendar, which includes 12 months, 365 days, and an additional ''leap day'' every four years on February 29.

But rounding 0.2421 up to 0.25 each year created an issue, because it didn't quite add up to a full day every four years—and that tiny difference meant that after 128 years, the calendar year ended up starting a day before Earth had completed its journey around the sun. By the 14th century, the calendar year was starting 10 days before Earth finished its orbit.

In 1582, Pope Gregory XIII sought to correct the error by suggesting that we simply skip a leap day every so often. His Gregorian calendar, which we still use today, rules that we skip the leap day during years which can be evenly divided (被整除) by 100 but not by 400. For instance, the year 2000 included a leap day because it can be divided by 100 and 400; the year 2100, on the other hand, will not include a leap day, since it's evenly divided by 100, but not by 400.

Gregory XIII’s correction to Caesar's overcorrection is itself a bit of an under-correction, so we'll probably need to reevaluate our leap day design again in about 10,000 years.

1.What do the underlined words ''put their heads together'' in paragraph 2 mean?

A.Come across each other. B.Bump their heads together.

C.Compete against each other. D.Combine their efforts.

2.According to Gregorian calendar, which year may include a leap day?

A.2100. B.1600.

C.1800. D.2020.

3.What can we learn from the passage?

A.Emperor Julius Caesar was also an astronomer.

B.Today's calendar exactly agrees with the sun's turning.

C.The 10-day early start in calendar will always exist.

D.The Gregorian calendar is not yet the most accurate.

4.What's the purpose of this passage?

A.To point out a mistake made by your science teacher.

B.To explain how long Earth makes a trip around the sun.

C.To explain in detail why the leap day is needed.

D.To explain the reason why we need a calendar.

 

1.D 2.B 3.D 4.C 【解析】 这是一篇说明文。本文以日历年365天和实际地球绕太阳的时间不符的话题为切入点,介绍了不同时期的一些统治者或者天文学家计算闰日的方法,以及计算方法可能会随着时间的流逝而改变。目的是为了说明闰日被需要的原因。 1. 短语猜测题。根据第二段的History.com reports that the Egyptians had already been doing this for a while before Europe finally caught on in 46 BC, when Roman Emperor Julius Caesar and astronomer Sosigenes put their heads together to come up with what we now call the Julian calendar,可知,History.com报道说在欧洲最终在公园前46年开始使用闰日之前,埃及人已经这样好一段时间了,那时罗马的统治者凯撒和天文学家Sosigenes put their heads together想出了我们今天所称的公历。根据句意,尤其是come up with what we now call the Julian calendar推测划线部分的意思是“共同努力”。D. Combine their efforts.(联合他们的努力)符合以上说法,故选D项。 2. 细节理解题。根据第三段的For instance, the year 2000 included a leap day because it can be divided by 100 and 400 (例如,2000年包含一个闰日,因为它可以被100和400同时整除)可知,能够被100和400同时整除的年份包含一个闰日。选项中的1600年可以同时被它们整除,故该年包含一个闰日。B. 1600.符合以上说法,故选B项。 3. 推理判断题。根据最后一段的Gregory XIII’s correction to Caesar's overcorrection is itself a bit of an under-correction, so we'll probably need to reevaluate our leap day design again in about 10,000 years.(教皇8世格里高对凯撒公历的纠正本身就是一种有待改正,所以我们可能需要在10000年以后重新评估我们的闰日设计)可推测,格里高历也不是最准确的。D. The Gregorian calendar is not yet the most accurate.(格里高历也不是最准确的)符合以上说法,故选D项。 4. 推理判断题。根据文章的主要内容,尤其是第二段的So, if we want our calendar year to begin right when Earth begins a new turn around the sun, we have to account for roughly an extra quarter of a day each year, or one day every four years. (因此,如果我们想让我们的日历年恰好从地球绕太阳转一圈的时候开始,我们就会每年多出四分之一天,或者每四年多出一天)和最后一段的Gregory XIII's correction to Caesar's overcorrection is itself a bit of an under-correction, so we'll probably need to reevaluate our leap day design again in about 10,000 years.(教皇8世格里高对凯撒公历的纠正本身就是一种有待改正,所以我们可能会需要在10000年以后重新评估我们的闰日设计)可知,本文以日历年365天和实际地球绕太阳的时间不符的话题为切入点,介绍了不同时期的一些统治者或者天文学家计算闰日的方法,以及计算方法可能会随着时间的流逝而改变。由此推测本文的目的是,详细地解释为什么我们需要闰日。C. To explain in detail why the leap day is needed.(为了详细介绍为什么闰日被需要)符合以上说法,故选C项。
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