首页
外语
计算机
考研
公务员
职业资格
财经
工程
司法
医学
专升本
自考
实用职业技能
登录
医学
Rain is not what it used to be. A new study reveals that much of the precipitation in Europe contains such high levels of dissol
Rain is not what it used to be. A new study reveals that much of the precipitation in Europe contains such high levels of dissol
admin
2013-10-31
81
问题
Rain is not what it used to be. A new study reveals that much of the precipitation in Europe contains such high levels of dissolved pesticides that it could be illegal to supply it as drinking water.
Studies in Switzerland have found that rain is laced with toxic levels of atrazine, alachlor and other commonly used crop sprays. "Drinking water standards are regularly exceeded in rain," says Stephan Muller, a chemist at the Swiss Federal Institute for Environmental Science and Technology in Dubendorf. The chemicals appear to have evaporated from fields and become part of the clouds.
Both the European Union and Switzerland have set a limit of 100 nanograms for any particular pesticide in a liter of drinking water. But, especially in the first minutes of a heavy storm, rain can contain much more than that.
In a study to be published by Muller and his colleague Thomas Bucheli in Analytical Chemistry this summer, one sample of rainwater contained almost 4000 nanograms per liter of 2,4-dinitrophe-nol, a widely used pesticide. Previously, the authors had shown that in rain samples taken from 41 storms, nine contained more than 100 nanograms of atrazine per liter, one of them around 900 nanograms.
In the latest study, the highest concentrations of pesticides turned up in the first rain after a long dry spell, particularly when local fields had recently been sprayed. Until now, scientists had assumed that the pesticides only infiltrated groundwater directly from fields.
Muller warns that the growing practice of using rainwater that falls onto roofs to recharge underground water may be adding to the danger. This water often contains dissolved herbicides that had been added to roofing materials, such as bitumen sheets, to prevent vegetation growing. He suggests that the first flush of rain should be diverted into sewers to minimize the pollution of drinking water, which is not usually treated to remove these herbicides and pesticides.
Which of the following can be the best title for the passage?
选项
A、Drinking Water
B、Rainwater and Underground Water
C、Agriculture and Pesticides
D、Falling Pesticides
答案
D
解析
通过对全文的理解与分析可知本文主要讲述的是含有大量杀虫剂的降雨以及这样的雨水产生的原因和后果,由此可知Falling Pesticides这个题目可以比较形象地概括全文的基本思想。
转载请注明原文地址:https://jikaoti.com/ti/RONDFFFM
本试题收录于:
医学博士外语题库考研分类
0
医学博士外语
考研
相关试题推荐
Imagineadiseasespreadingacrosstheglobe,killingmostlymiddle-agedpeopleorleavingthemchronicallydisabled.Thenoned
A、Aquestionandanswersection.B、Aself-introduction.C、Apresentation.D、Aseminar.B通过男士最后所说的Havewemetbefore?可以推断之后对方会进行自
Confrontedwithpatientfacingdeath,physiciansmayfeelasenseofmedicalimpotenceandfailure.Yearsoftrainingandzealt
A、Headaches.B、Insomnia.C、Respiratoryproblems.D、Digestiveproblems.C录音开头讲到记日记的人更可能sufferfromheadaches,sleeplessness,digest
A、Becausetheycanputthewomanonmedicationtoaidrecovery.B、Becausetheycanhelpthewomanfindajobifsheisunemploye
A、Johnisaplumber.B、Johnwastoobusytocome.C、Johnwasnotathomewhenthewomancalled.D、Thewomandialedthewrongnum
A、Buyapurse.B、BuytheAIDSpatientsmedicine.C、Makeadonation.D、Lendthemansomemoney.C男士讲自己正在为艾滋病人筹集款项,女士让他等一下,她去取钱包,这
Shecouldnevertranscendherresentmentsagainsthermother’spartialityforherbrother.
A、Computerliteracy.B、USculture.C、Interculturalcommunication.D、BusinessEnglish.B英语中心所设有的课程有:computerliteracy,intercultur
Havingafewtoomanydrinkscanmeanmorethanjustablackoutorabadhangover.Peoplewhoengageinbingedrinkingarecourt
随机试题
前列腺增生患者最重要的症状是
A.口蹄疫B.布鲁菌病C.乙型脑炎D.细小病毒病E.传染性胸膜肺炎规模化猪场部分猪突然发生咳嗽,呼吸困难,体温达41℃以上,急性死亡,死亡率为15%。死前口鼻流出带有血色的液体,剖检见肺与胸壁粘连,肺充血、出血、坏死。该病可能
致病性葡萄球菌与表皮葡萄球菌的区别在于前者
IUD取出的时间一般选择在
与其他市场促销方式相比,人员促销的缺点是()。[2010年考试真题]
单位和个人应在()时,才能开具发票。
办理资金收付业务,收到客户支付的100元手续费,这属于商业银行的()。[2015年10月真题]
试述专家型教师和新手型教师的差异。
联合国是当今世界最大的国际组织,它的总部设在()。
已知f(x)是周期为5的连续函数,它在x=0的某邻域内满足关系式:f(1+sinx)-3f(1-sinx)=8x+α(z),其中α(x)是当x→0时比x高阶的无穷小,且f(x)在x=1处可导,求y=f(x)在点(6,f(6))处的切线方程.
最新回复
(
0
)