
Practising IELTS Reading passages like "Preface to How the Other Half Thinks" is key to boost your test performance. This regular practice helps you to understand different type of questions in IELTS exam. Also, you can catch key detailes of passages quickly. You can improve your reading speed by practicing on different passages daily. It boosts your confidence, which is needed to tackle exam. Consider it like training for a challenge. More practice means feeling more prepared and relaxed on test day.
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Preface To How Other Half Thinks Reading Answers
Candidates can check all the solutions for the IELTS Reading Practice Test, and the passage named "Preface to How the Other Half Thinks".
| Question Number | Answers |
|---|---|
| 1 | D |
| 2 | B |
| 3 | G |
| 4 | C |
| 5 | B |
| 6 | E |
| 7 | A |
| 8 | F |
| 9 | BEGINNER |
| 10 | ARITHMETIC |
| 11 | INTUITIVE |
| 12 | SCIENTISTS |
| 13 | EXPERIMENTS |
| 14 | THEOREMS |
Preface to How the Other Half Thinks Reading Passage
The below passage is inspired by Cambridge 11, Reading Test 3. You should spend about 20 minutes on Questions 1-14, based on the reading passage below. Preface to How Others Half Thinks reading answers with detailed explanations for each section are available in the article below. One can download the "Preface to How Others Half Thinks Reading Answers PDF " for better preparation.
- Occasionally, in some difficult musical compositions, there are beautiful but easy parts - parts so simple a beginner could play them. So it is with mathematics as well. There are some discoveries in advanced mathematics that do not depend on specialised knowledge, not even on algebra, geometry, or trigonometry. Instead, they may involve, at most, a little arithmetic, such as ‘the sum of two odd numbers is even’ and common sense. Each of the eight chapters in this book illustrates this phenomenon. Anyone can understand every step of reasoning.
The thinking in each chapter uses, at most, only elementary arithmetic, and sometimes not even that. Thus, all readers will have the chance to participate in a mathematical experience, appreciate the beauty of mathematics, and become familiar with its logical yet intuitive style of thinking. - One of my purposes in writing this book is to give readers who haven’t had the opportunity to see and enjoy real mathematics the chance to appreciate the mathematical way of thinking. I want to reveal not only some of the fascinating discoveries but, more importantly, the reasoning behind them. In that respect, this book differs from most books on mathematics written for the general public.
Some present the lives of colourful mathematicians, others describe important applications of mathematics, and still others discuss mathematical procedures but assume that the reader is adept at using algebra. - I hope this book will help bridge that notorious gap that separates the two cultures: the humanities and the sciences, or should I say the right brain (intuitive) and the left brain (analytical, numerical). As the chapters will illustrate, mathematics is not restricted to the analytical and numerical; intuition plays a significant role. The alleged gap can be narrowed or completely overcome by anyone, in part because each of us is far from using the full capacity of either side of the brain. To illustrate our human potential, I cite a structural engineer who is an artist, an electrical engineer who is an opera singer, an opera singer who published mathematical research, and a mathematician who publishes short stories.
- Other scientists have written books to explain their fields to non-scientists, but have necessarily had to omit the mathematics, although it provides the foundation of their theories.
The reader must remain a tantalised spectator rather than an involved participant since the appropriate language for describing the details in much of science is mathematics, whether the subject is an expanding universe, subatomic particles, or chromosomes. Though the broad outline of a scientific theory can be sketched intuitively, when a part of the physical universe is finally understood, its description often looks like a page in a mathematics text. - Still, the non-mathematical reader can go far in understanding mathematical reasoning. This book presents the details that illustrate the mathematical style of thinking, which involves sustained, step-by-step analysis, experiments, and insights. You will turn these pages much more slowly than when reading a novel or a newspaper. It may help to have a pencil and paper ready to check claims and carry out experiments.
- As I wrote, I kept in mind two types of readers: those who enjoyed mathematics until they were turned off by an unpleasant episode, usually around fifth grade, and mathematics aficionados, who will find much that is new throughout the book.
This book also serves readers who simply want to sharpen their analytical skills. Many careers, such as law and medicine, require extended, precise analysis. Each chapter offers practice in following a sustained and closely argued line of thought. These two testimonials show the fact that mathematics can develop this skill. - A physician who wrote the discipline of analytical thought processes [in mathematics] prepared me extremely well for medical school. In medicine, one is faced with a problem that must be thoroughly analysed before a solution can be found. The process is similar to doing mathematics.’
A lawyer made the same point, “Although I had no background in law - not even one political science course — I did well at one of the best law schools. I attribute much of my success there to having learned how to analyse complicated principles through the study of mathematics and, in particular, theorems. Lawyers who have studied mathematics can master the legal principles in a way that most others cannot.’
I hope you will share my delight in watching as simple, even naive, questions lead to remarkable solutions and purely theoretical discoveries find unanticipated applications.
Preface to How the Other Half Thinks Mock Test
Preface to How the Other Half Thinks Reading Questions & Answers
Questions 1-7
Complete the sentences below.
Choose NO MORE THAN TWO WORDS from the passage for each answer.
Write your answers in boxes 1-7 on your answer sheet.
1. Every stage of the ________ is understandable to everyone.
Answer: REASONING
2. Each chapter's ________ uses rudimentary math at most, occasionally not even that.
Answer: THINKING
3. Some give glimpses into the colourful lives of mathematicians, others explain significant _________ applications.
Answer: MATHEMATICAL
4. Instead of becoming an engaged participant, the reader must continue to be a tempted ________.
Answer: SPECTATOR
5. Once a piece of the material world is ultimately understood, its ________ often resembles a math textbook page.
Answer: DESCRIPTION
6. Practice adhering to a lengthy and well-developed line of reasoning is provided in each _________.
Answer: CHAPTER
7. A problem in ________ must be carefully examined before a solution can be discovered.
Answer: MEDICINE
Preface to How the Other Half Thinks Reading Questions for Practice
Questions 8-13
Do the following statements agree with the information given in Reading Passage?
In boxes 8-13 on your answer sheet, 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
8. Some areas of both music and mathematics are suitable for someone who is a beginner.
Answer: TRUE
9. It is not possible to understand advanced mathematics using no more than a limited knowledge of arithmetic.
Answer: FALSE
10. The writer intends to show that mathematics requires intuitive, analytical and design skills.
Answer: NOT GIVEN
11. Some books written by scientists have had to leave out the mathematics central to their theories.
Answer: TRUE
12. The writer prohibits non-mathematical readers from performing experiments while reading.
Answer: FALSE
13. A lawyer found that studying theorems helped even more than half of other areas of mathematics in studying law.
Answer: NOT GIVEN
Preface to How the Other Half Thinks Reading Practice Material
Question 14
Choose the correct letter (A, B, C or D) from the given options.
What is the most suitable title for the passage?
A) Mathematics for All: Discovering Its Hidden Beauty
B) The Rigors of Advanced Mathematics
C) Practical Applications of Mathematical Theories
D) A Beginner's Guide to Mathematics
Answer for Question 14
Answer: A
IELTS Prep Tips for Preface to How the Other Half Thinks Reading Passage
| Reading Tip | Explanation | Example from the Passage |
|---|---|---|
| Identify the Main Idea by skimming and scanning | Determine the key message of each paragraph or section. | The main idea of Paragraph A is that some mathematical concepts are simple and intuitive, allowing anyone to appreciate mathematical reasoning. |
| Understand the Author's Purpose | Recognize why the author wrote the text—to inform, persuade, or entertain. | In Paragraph B, the author aims to introduce mathematics to non-experts by focusing on reasoning rather than technical methods. |
| Recognize Comparisons and Contrasts | Look for similarities and differences to understand key points. | Paragraph C contrasts analytical (left-brain) and intuitive (right-brain) thinking and argues that mathematics bridges this gap. |
| Pay Attention to Examples | Examples illustrate and support the author’s claims. | Paragraph C provides examples of individuals who have combined mathematics with the arts, such as an opera singer publishing mathematical research. |
| Note Cause and Effect | Identify how one event leads to another. | In Paragraph D, the author explains that science books for non-scientists often omit mathematics, which prevents readers from fully participating in scientific discovery. |
| Look for Supporting Details | Identify evidence that backs up key claims. | Paragraph E explains that mathematical thinking involves step-by-step analysis, experiments, and insights, requiring careful reading and engagement. |
| Understand the Tone and Attitude | Determine the author’s perspective—enthusiastic, neutral, or critical. | The tone of the passage is enthusiastic and encouraging, as the author seeks to make mathematics accessible to all readers. |
| Recognize the Structure of the Text | Understand how the text is organized—introduction, argument, examples, and conclusion. | The passage starts with an introduction to simple mathematics, follows with explanations and examples, and ends with testimonials from professionals. |
| Look for Key Vocabulary and Definitions | Identify important terms and concepts that contribute to the meaning of the passage. | The phrase "mathematical reasoning" in Paragraph E is key to understanding how mathematics helps develop logical thinking. |
| Summarize Information | After reading, restate the main points in your own words. | A summary of the passage: Mathematics is logical and intuitive, benefits various professions, and can be appreciated by all readers, regardless of background. |
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