Đề IELTS Reading · IELTS 8020

The Arithmetic of Rainmaking

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IELTS Academic Reading Band 7.0-8.5 13 câu Bài đọc ~895 từ 14 phút Đề 8020 tự biên soạn

Trang này có toàn văn bài đọcđủ 13 câu hỏi đúng như trong phòng thi, chia theo dạng: True/False/Not Given · Điền từ · Yes/No/Not Given. Đáp án và lời giải từng câu không in ở đây — bạn làm bài trên máy rồi hệ thống chấm ngay khi nộp và giải thích vì sao mỗi câu đúng hoặc sai. Làm trước, đọc lời giải sau thì mới biết mình sai ở đâu; đọc đáp án trước thì đề coi như hỏng.

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Bài đọc

AFew technologies have been promised so often, and demonstrated so seldom, as the deliberate modification of weather. The principle has been understood since the winter of 1946, when laboratory work showed that a cloud held below freezing but containing no ice — a supercooled cloud — could be persuaded to release its water if it were given something for ice to form on. Two techniques descend from that discovery. Glaciogenic seeding introduces silver iodide, whose crystal lattice resembles that of ice, into cold clouds; hygroscopic seeding disperses salt particles into warm ones so that droplets collide and grow heavy enough to fall. Neither creates a cloud. Both merely redirect water that is already suspended overhead, and this modest ambition is routinely lost in public discussion of the subject. By 2020 the World Meteorological Organization was listing operational programmes in more than fifty countries, most of them aimed at snowpack in mountain catchments, at rainfall over farmland, or at the suppression of hail.

BThe difficulty is not the chemistry but the arithmetic of proof. To show that seeding worked on a given day, a scientist must state how much precipitation would have fallen had nothing been done, and that quantity can never be observed. Natural variability in mountain precipitation is large; two storms of similar temperature and moisture may differ in yield by a factor of three. The standard remedy is randomisation — a computer decides, storm by storm, whether the generators are switched on — but the noise is such that a trial must run for many winters before an effect of the size expected can be separated from chance. Several programmes begun in the 1970s were abandoned before they reached that length, and their inconclusive results were widely reported as failures rather than as trials of insufficient duration.

CMarit Dahlberg, an atmospheric physicist at the Kirkwall Institute, has spent much of her career trying to run a trial long enough to settle the matter. Between 2012 and 2019 her group randomised 431 eligible storms over the Tarrow Range, seeding 218 of them from ground generators, and measured the outcome with precipitation gauges and with a radar that tracked the seeded material itself. The treated storms yielded 8 per cent more precipitation than the untreated ones, a difference her team put at odds of roughly forty to one against chance. Dahlberg is nonetheless exact about what the figure covers. A storm counted as eligible only if its cloud tops lay between minus eight and minus twenty-two degrees Celsius and carried measurable supercooled liquid water; outside that window the generators stayed off, because the physics predicts nothing there. "The number applies to the storms we chose to treat," she has written, "and to no others."

DEmeka Osundu, a hydrologist at the Marlow Water Policy Unit, does not dispute the 8 per cent. His objection begins where her caution ends. In the Tarrow catchment, storms meeting her temperature and liquid-water criteria delivered only about a third of the winter's total precipitation, so a gain of 8 per cent on that third comes to under 3 per cent across the season — smaller than the swing the same catchment shows from one year to the next. Worse, he argues, what fills a reservoir is not snowfall but runoff, and in a warming climate a rising share of new snow is lost to sublimation and to soils left dry by autumn. Osundu's conclusion is not that seeding fails. It is that a technique verified at the scale of a storm is now being sold at the scale of a drought.

EThat gap between what is demonstrated and what is promised has consequences beyond the laboratory. Districts lying downwind of seeding operations have repeatedly claimed that rain owed to them was being intercepted, and in 2018 a dispute of this kind reached a federal court. The physics offers little support for the charge, since a seeded cloud releases only a small fraction of the water it carries, and observational studies have found no shortfall downwind of long-running programmes. Yet Dahlberg herself notes that the absence of a detected shortfall is not the same as proof of no effect, because the signal being looked for is smaller than the measurement error of the networks available. Public confidence, meanwhile, is shaped less by such distinctions than by timing: programmes are commissioned in dry years, when rain is least likely to arrive, and are then judged by whether it does.

FTwo further questions are raised often and settled rarely. The first is chemical. Silver is toxic to aquatic organisms at high concentrations, and monitoring in seeded basins has found silver in snow at a few nanograms per litre, far below drinking-water thresholds; but the sampling has concentrated on watercourses rather than on soils, where accumulation would be slower and harder to reverse. The second is economic. Hail suppression, which aims to turn damaging stones into harmless ones by multiplying the particles that compete for the same water, has been funded by insurers in Alberta since 1996 on the strength of claims data rather than of randomised trials, and the mechanism remains unproven even where the savings are counted in real money. Both arguments turn on the same asymmetry. Seeding is cheap, and the cost of continuing a programme that does nothing is small; the cost of establishing that it does something is not.

Câu hỏi (13 câu)

Questions 1–5 · TRUE / FALSE / NOT GIVEN

Do the following statements agree with the information given in the passage? Write TRUE if the statement agrees with the information, FALSE if the statement contradicts the information, NOT GIVEN if there is no information on this.

  1. 1.Schemes protecting mountain snow accounted for a larger share of the operational programmes recorded in 2020 than any other purpose did.
  2. 2.Unlike glaciogenic seeding, the hygroscopic method is able to bring a cloud into existence.
  3. 3.The generators used in Dahlberg's study were operated during every storm that crossed the Tarrow Range while the trial was running.
  4. 4.Monitoring for silver has also been carried out in basins where no seeding takes place.
  5. 5.Storms that met all of Dahlberg's eligibility conditions supplied less than half of a Tarrow winter's precipitation.

Questions 6–9 · Sentence completion

Complete the sentences below. Write NO MORE THAN TWO WORDS from the passage for each answer.

  1. 6.Silver iodide is used on cold clouds because its ________ has a structure close to that of ice.
  2. 7.Proof is hard to obtain because the rainfall that an untreated storm would have produced can never be ________.
  3. 8.When trials from the 1970s ended early without a clear result, most accounts of them spoke of ________ instead of experiments that had simply been too short.
  4. 9.Osundu stresses that a reservoir is filled not by snowfall as such but by ________.

Questions 10–13 · YES / NO / NOT GIVEN

Do the following statements agree with the claims of the writer? Write YES if the statement agrees with the claims of the writer, NO if the statement contradicts the claims of the writer, NOT GIVEN if it is impossible to say what the writer thinks about this.

  1. 10.Popular debate about seeding tends to credit the technique with more than it sets out to do.
  2. 11.The writer considers Osundu's way of estimating a whole season's gain to be sounder than Dahlberg's way of estimating the gain from a single storm.
  3. 12.The writer regards the accusation that seeding steals rain from neighbouring areas as having been conclusively disproved.
  4. 13.In the writer's view, finding out whether seeding works costs more than merely keeping a seeding programme in operation.
Tự chấm giờ: đề này gợi ý 14 phút. Trong bài thi Reading thật bạn có 60 phút cho 3 passage và 40 câu, nên hãy tập bám sát mốc thời gian ngay từ khi luyện — hết giờ là kiểu mất điểm phổ biến nhất của phần Reading.

Cách làm các dạng câu có trong đề này

TRUE / FALSE / NOT GIVEN

FALSE nghĩa là bài nói NGƯỢC LẠI, không phải bài không nói. Còn NOT GIVEN nghĩa là bài im lặng về chuyện đó. Quy tắc tự kiểm rẻ nhất: khi định trả lời FALSE, hãy chỉ tay vào đúng cụm từ trong bài mâu thuẫn với phát biểu — không chỉ ra được thì đáp án là NOT GIVEN.

Các câu theo đúng thứ tự xuất hiện trong bài đọc, nên khi đã định vị được câu 3 và câu 5 thì câu 4 chắc chắn nằm giữa hai chỗ đó. Đừng đọc lại cả bài cho từng câu.

Đọc kỹ hơn: phân biệt True/False/Not Given với Yes/No/Not Given.

Điền từ (Sentence / Summary / Note completion)

Đọc giới hạn số từ trong câu lệnh trước khi làm câu đầu tiên. Viết quá giới hạn là sai, kể cả khi nội dung đúng. Từ ghép có gạch nối tính là một từ; mạo từ a, the vẫn tính là một từ nên bỏ được thì nên bỏ.

Trước khi đi tìm, hãy đoán từ loại cho mỗi chỗ trống dựa vào ngữ pháp của câu: danh từ, số, hay động từ. Việc này biến bài đọc từ "đọc xem có gì" thành "đọc để xác nhận cái mình đang chờ". Chính tả và số ít số nhiều đều bị chấm.

Đọc kỹ hơn: luật số từ và bẫy điền từ.

YES / NO / NOT GIVEN

Câu lệnh hỏi về claims of the writerquan điểm, không phải dữ kiện. Vì thế nửa số bẫy của dạng này là bẫy gán sai người: phát biểu đúng nguyên văn nhưng với một nhân vật khác trong bài. Gạch chân chủ ngữ của phát biểu và xác định "ai" trước khi đi tìm "cái gì".

Nhãn phải viết đúng bộ chữ. Viết TRUE trong nhóm Yes/No/Not Given là bị tính sai dù hiểu đúng hoàn toàn — mà một đề thường có cả hai dạng, nên quen tay là chép nhầm.

Đọc kỹ hơn: Yes/No/Not Given khác True/False/Not Given chỗ nào.

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