Explanation at your level:
Mathematics is about numbers and counting. You use it to know how many things you have. For example, 1, 2, 3. It also uses shapes like circles and squares. It helps you learn how to add and subtract. Many people learn mathematics at school.
Mathematics is the study of numbers, shapes, space, and patterns. It's a subject you learn at school where you practice adding, subtracting, multiplying, and dividing. Mathematics helps us understand quantities and solve problems. For example, if you have 5 apples and get 2 more, mathematics tells you that you now have 7 apples. It's useful for everyday tasks like shopping.
Mathematics is the academic discipline that deals with numbers, quantity, space, structure, and change. It involves logical reasoning and problem-solving techniques. You'll encounter mathematics in subjects like algebra, geometry, and calculus. Understanding mathematics is crucial for many careers, including engineering, finance, and computer science. It provides a framework for analyzing data and making predictions.
Mathematics is the abstract science of number, quantity, space, and structure. It encompasses both pure mathematics, which explores theoretical concepts, and applied mathematics, which uses mathematical models to solve problems in fields like physics, economics, and biology. Proficiency in mathematics develops critical thinking, analytical skills, and the ability to approach complex issues systematically. It's fundamental to technological advancement and scientific discovery.
Mathematics serves as the bedrock of quantitative reasoning and logical deduction. It is a vast field comprising numerous branches, such as number theory, abstract algebra, topology, and analysis, each offering unique perspectives on structure, quantity, and space. Advanced mathematics is characterized by its rigorous axiomatic systems and abstract proofs. Its applications are pervasive, underpinning advancements in fields ranging from quantum mechanics and artificial intelligence to econometrics and cryptography, enabling the modeling and prediction of complex phenomena.
Mathematics, in its most profound sense, is the exploration of abstract structures and patterns through rigorous logical deduction. It transcends mere calculation, delving into the fundamental nature of quantity, space, and change. Its historical development, from ancient arithmetic and geometry to modern set theory and category theory, reflects humanity's evolving capacity for abstract thought. The language of mathematics is universal, providing an indispensable tool for scientific inquiry, technological innovation, and philosophical contemplation. Mastery of mathematics involves not only technical proficiency but also a deep appreciation for its elegance, coherence, and explanatory power across diverse domains of knowledge.
Word in 30 Seconds
- Mathematics is the science of numbers, quantity, space, and structure.
- It uses logic and abstract reasoning to solve problems.
- Key branches include algebra, geometry, calculus, and statistics.
- It's fundamental to STEM fields and develops critical thinking skills.
Hey there! Let's dive into the amazing world of mathematics. You might think of it as just numbers and equations, but it's so much more! Mathematics is the science that explores patterns, structures, quantity, and space. It's like a universal language that helps us understand the world around us, from the smallest atoms to the vastness of the universe. Think of it as a powerful tool for problem-solving, a way to think logically, and a foundation for many other fields like science, technology, and even art!
At its core, mathematics is about logical reasoning and abstract thinking. We use it to count, measure, compare, and analyze. It's not just about memorizing formulas; it's about understanding concepts and how they connect. Whether you're calculating your budget, following a recipe, or marveling at the design of a building, you're using mathematical principles. It's a journey of discovery, uncovering hidden relationships and developing critical thinking skills along the way. So, get ready to explore the beauty and power of mathematics!
The word 'mathematics' comes to us from ancient Greek! It originates from the word mathematikós, meaning 'fond of learning' or 'studious'. This, in turn, comes from máthēma, which means 'lesson', 'study', or 'science'. So, right from the start, mathematics was seen as a pursuit of knowledge and understanding.
Humans have been doing mathematics for thousands of years, long before the word even existed! Early civilizations used basic arithmetic for trading, building, and tracking time. The ancient Egyptians developed geometry for surveying land after the Nile floods, while the Babylonians were skilled in algebra. The Greeks, like Euclid and Pythagoras, formalized many mathematical concepts, laying the groundwork for what we study today. Over centuries, mathematics has evolved, with brilliant minds adding new branches like calculus, statistics, and abstract algebra. It's a story of continuous discovery, building upon the work of those who came before us, making it one of the oldest and most enduring fields of human inquiry.
We use the word 'mathematics' in many different contexts. In schools, it's a core subject: 'I have mathematics class on Tuesdays.' In everyday life, we might refer to its application: 'Understanding basic mathematics is useful for managing your finances.' It's also used more broadly to describe a logical or structured approach: 'His problem-solving approach lacked mathematics.'
Common word combinations, or collocations, include 'pure mathematics' (dealing with abstract concepts) and 'applied mathematics' (using math to solve real-world problems). You'll also hear 'higher mathematics' for advanced topics, 'mathematical skills', 'mathematical ability', and 'mathematical reasoning'. When talking about specific areas, we often shorten it to 'math' in American English and 'maths' in British English, especially in casual conversation. For instance, 'Are you good at math?' is very common.
While 'mathematics' itself isn't frequently part of idioms, the concepts it deals with are! Here are a few expressions related to mathematical ideas:
- By the numbers: To do something in a very precise, methodical, and predictable way. Example: 'The coach had the team train by the numbers to ensure perfect execution.'
- Factor in: To consider something as one of the things that will affect a decision, plan, or situation. Example: 'We need to factor in the cost of travel when planning the event.'
- Figure out: To understand or solve something. Example: 'Can you help me figure out this math problem?'
- Add up: To make sense; to seem reasonable or logical. Example: 'His explanation just doesn't add up.'
- A numbers game: A situation where success depends on large quantities or statistics rather than skill. Example: 'Getting into that selective program is often just a numbers game.'
- On the numbers: In agreement with the facts or figures; accurate. Example: 'The report was on the numbers, showing a slight profit.'
Pronunciation:
- British English (UK): /mæθ.əˈmæt.ɪks/ (math-uh-MAT-iks)
- American English (US): /mæθˈmæt̬.ɪks/ (math-MAT-iks)
The stress is typically on the third syllable ('MAT').
Grammar:
- 'Mathematics' is generally treated as an uncountable noun, especially when referring to the subject as a whole. We usually don't use articles like 'a' or 'an' with it unless referring to a specific type or branch: 'Mathematics is challenging.' vs. 'A mathematics textbook.'
- In American English, 'math' is commonly used as a singular countable noun: 'Math is my favorite subject.' In British English, 'maths' is the common singular form: 'Maths is interesting.'
- There isn't a standard plural form for 'mathematics' itself; we refer to specific branches or problems instead.
Rhyming words: acrobatics, fanatics, semantics, athletics.
Fun Fact
The concept of 'mathematics' as a distinct field of study really took off with the ancient Greeks, who sought to understand the universe through logic and reason, not just observation.
Pronunciation Guide
Starts with a soft 'th' sound like in 'thin', followed by 'uh', then stress on 'MAT', ending with 'iks'.
Similar to UK, but often with a slightly stronger emphasis on the first 'th' sound and the stress on the second syllable ('MAT'). The 't' in 'mat' might be a flap sound, like a quick 'd'.
Common Errors
- Pronouncing the 'th' sound incorrectly.
- Incorrect stress placement (e.g., stressing the first or last syllable too much).
- Forgetting the 's' sound at the end.
Rhymes With
Difficulty Rating
Can range from simple to highly complex depending on context.
Requires precision and clarity, especially in academic contexts.
Generally straightforward, but technical terms can be challenging.
Understanding lectures or rapid discussions can be difficult.
What to Learn Next
Prerequisites
Learn Next
Advanced
Grammar to Know
Uncountable Nouns
Mathematics is difficult.
Subject-Verb Agreement
Mathematics requires practice.
Using Articles with Academic Subjects
The mathematics of chaos theory...
Examples by Level
I like math.
I / like / math.
'Math' is a common short form for mathematics.
One plus one is two.
One / plus / one / is / two.
'Plus' means 'and' in addition.
This is a square.
This / is / a / square.
'Square' is a shape.
How many?
How / many?
Used to ask for a number.
I can count to ten.
I / can / count / to / ten.
'Count' means to say numbers in order.
This shape has four sides.
This / shape / has / four / sides.
'Sides' are the straight lines that form a shape.
It is number five.
It / is / number / five.
Referring to a specific number.
Math is fun.
Math / is / fun.
Expressing enjoyment of the subject.
She is studying mathematics at university.
She / is / studying / mathematics / at / university.
'Studying' indicates learning a subject.
Basic mathematics is essential for everyday life.
Basic / mathematics / is / essential / for / everyday / life.
'Essential' means very important.
Can you help me with this math problem?
Can / you / help / me / with / this / math / problem?
'Math problem' refers to a question to be solved.
The calculation showed a profit of $500.
The / calculation / showed / a / profit / of / $500.
'Calculation' is the process of using mathematics.
Geometry deals with shapes and their properties.
Geometry / deals / with / shapes / and / their / properties.
'Geometry' is a branch of mathematics.
He has a good grasp of mathematical concepts.
He / has / a / good / grasp / of / mathematical / concepts.
'Grasp' means understanding.
We need to measure the length of the room.
We / need / to / measure / the / length / of / the / room.
'Measure' involves using numbers to find size.
Algebra uses letters to represent numbers.
Algebra / uses / letters / to / represent / numbers.
'Algebra' is a branch of mathematics using variables.
Mathematics provides the tools for scientific research and technological innovation.
Mathematics / provides / the / tools / for / scientific / research / and / technological / innovation.
'Provides' means gives or supplies.
Understanding calculus is crucial for advanced physics.
Understanding / calculus / is / crucial / for / advanced / physics.
'Crucial' means extremely important.
She excelled in mathematics throughout her academic career.
She / excelled / in / mathematics / throughout / her / academic / career.
'Excelled' means performed very well.
The statistics department uses complex mathematical models.
The / statistics / department / uses / complex / mathematical / models.
'Models' are simplified representations of reality.
He applied his knowledge of mathematics to solve the engineering problem.
He / applied / his / knowledge / of / mathematics / to / solve / the / engineering / problem.
'Applied' means used practically.
The course covers both pure and applied mathematics.
The / course / covers / both / pure / and / applied / mathematics.
'Covers' means includes or deals with.
Logical reasoning is a fundamental skill developed through mathematics.
Logical / reasoning / is / a / fundamental / skill / developed / through / mathematics.
'Fundamental' means basic and important.
Many students find mathematics challenging but rewarding.
Many / students / find / mathematics / challenging / but / rewarding.
'Rewarding' means satisfying or worthwhile.
The abstract nature of pure mathematics often requires a high degree of conceptual thinking.
The / abstract / nature / of / pure / mathematics / often / requires / a / high / degree / of / conceptual / thinking.
'Abstract nature' refers to concepts not tied to physical reality.
Applied mathematics plays a critical role in developing sophisticated algorithms for data analysis.
Applied / mathematics / plays / a / critical / role / in / developing / sophisticated / algorithms / for / data / analysis.
'Sophisticated' means complex and advanced.
Her thesis explored the intersection of number theory and cryptography, showcasing advanced mathematical insights.
Her / thesis / explored / the / intersection / of / number / theory / and / cryptography, / showcasing / advanced / mathematical / insights.
'Intersection' means the point where things meet or overlap.
The rigorous proofs found in higher mathematics demand meticulous attention to detail.
The / rigorous / proofs / found / in / higher / mathematics / demand / meticulous / attention / to / detail.
'Rigorous' means precise and thorough.
Understanding the fundamental axioms is key to grasping the complexities of the mathematical system.
Understanding / the / fundamental / axioms / is / key / to / grasping / the / complexities / of / the / mathematical / system.
'Axioms' are basic assumptions or principles.
The economic forecast relied heavily on complex mathematical modeling.
The / economic / forecast / relied / heavily / on / complex / mathematical / modeling.
'Modeling' involves creating mathematical representations.
He demonstrated exceptional mathematical aptitude from a young age.
He / demonstrated / exceptional / mathematical / aptitude / from / a / young / age.
'Aptitude' means natural ability.
The beauty of mathematics lies in its universal logic and consistency.
The / beauty / of / mathematics / lies / in / its / universal / logic / and / consistency.
'Consistency' means logical agreement without contradiction.
The formalization of mathematics in the late 19th century led to profound shifts in its philosophical underpinnings.
The / formalization / of / mathematics / in / the / late / 19th / century / led / to / profound / shifts / in / its / philosophical / underpinnings.
'Formalization' refers to establishing strict rules and definitions.
Contemporary research often involves interdisciplinary approaches, integrating advanced mathematics with fields like computational biology.
Contemporary / research / often / involves / interdisciplinary / approaches, / integrating / advanced / mathematics / with / fields / like / computational / biology.
'Interdisciplinary' means involving different subjects.
The elegance of a mathematical proof lies not just in its correctness, but also in its economy and insight.
The / elegance / of / a / mathematical / proof / lies / not / just / in / its / correctness, / but / also / in / its / economy / and / insight.
'Elegance' in mathematics refers to simplicity and beauty.
Understanding the nuances of mathematical language is essential for advanced study.
Understanding / the / nuances / of / mathematical / language / is / essential / for / advanced / study.
'Nuances' are subtle differences in meaning.
The development of non-Euclidean geometry challenged centuries of mathematical dogma.
The / development / of / non-Euclidean / geometry / challenged / centuries / of / mathematical / dogma.
'Dogma' refers to a set of beliefs considered authoritative.
He possesses a rare ability to synthesize disparate mathematical concepts into a coherent whole.
He / possesses / a / rare / ability / to / synthesize / disparate / mathematical / concepts / into / a / coherent / whole.
'Synthesize' means to combine different elements.
The philosophical implications of Gödel's incompleteness theorems continue to be debated in mathematical logic.
The / philosophical / implications / of / Gödel's / incompleteness / theorems / continue / to / be / debated / in / mathematical / logic.
'Implications' are the possible effects or results.
Mathematics offers a framework for modeling phenomena that are otherwise intractable.
Mathematics / offers / a / framework / for / modeling / phenomena / that / are / otherwise / intractable.
'Intractable' means very difficult or impossible to manage.
The axiomatization of mathematics, particularly through the work of Hilbert and Bourbaki, aimed to establish an unshakeable foundation for the discipline.
The / axiomatization / of / mathematics, / particularly / through / the / work / of / Hilbert / and / Bourbaki, / aimed / to / establish / an / unshakeable / foundation / for / the / discipline.
'Axiomatization' is the process of defining a system based on axioms.
The profound impact of abstract algebra on modern physics stems from its ability to describe symmetries and transformations with unparalleled precision.
The / profound / impact / of / abstract / algebra / on / modern / physics / stems / from / its / ability / to / describe / symmetries / and / transformations / with / unparalleled / precision.
'Symmetries' refer to properties that remain unchanged under certain transformations.
Investigating the historical trajectory of mathematical thought reveals a continuous interplay between intuitive discovery and rigorous formalization.
Investigating / the / historical / trajectory / of / mathematical / thought / reveals / a / continuous / interplay / between / intuitive / discovery / and / rigorous / formalization.
'Trajectory' refers to the path or course of development.
The philosophical debates surrounding the ontological status of mathematical objects continue to challenge logicians and metaphysicians alike.
The / philosophical / debates / surrounding / the / ontological / status / of / mathematical / objects / continue / to / challenge / logicians / and / metaphysicians / alike.
'Ontological status' concerns the nature of existence.
The development of category theory provided a unifying meta-language for diverse areas of mathematics, revealing deep structural analogies.
The / development / of / category / theory / provided / a / unifying / meta-language / for / diverse / areas / of / mathematics, / revealing / deep / structural / analogies.
'Meta-language' is a language used to describe another language or system.
Understanding the foundational paradoxes that emerged in early set theory is crucial for appreciating the subsequent development of axiomatic systems.
Understanding / the / foundational / paradoxes / that / emerged / in / early / set / theory / is / crucial / for / appreciating / the / subsequent / development / of / axiomatic / systems.
'Paradoxes' are statements that seem self-contradictory.
The aesthetic appeal of certain mathematical structures, such as fractals and minimal surfaces, transcends purely utilitarian applications.
The / aesthetic / appeal / of / certain / mathematical / structures, / such / as / fractals / and / minimal / surfaces, / transcends / purely / utilitarian / applications.
'Aesthetic appeal' refers to beauty and artistic quality.
The inherent universality and logical coherence of mathematics lend it an extraordinary power to describe and predict phenomena across the empirical sciences.
The / inherent / universality / and / logical / coherence / of / mathematics / lend / it / an / extraordinary / power / to / describe / and / predict / phenomena / across / the / empirical / sciences.
'Coherence' means logical consistency and harmony.
Common Collocations
Idioms & Expressions
"By the numbers"
To do something in a very precise, methodical, and predictable way, following instructions exactly.
The drill sergeant made sure every soldier followed the procedure by the numbers.
neutral"Factor in"
To consider something as one of the things that will affect a decision, plan, or situation.
When planning the trip, we need to factor in the cost of accommodation.
neutral"Figure out"
To understand or solve something, often after some thought.
It took me a while to figure out how to assemble the furniture.
casual"Add up"
To make sense; to seem reasonable or logical when all parts are considered.
His story about being late just doesn't add up.
casual"A numbers game"
A situation where success depends primarily on quantity, statistics, or probability rather than skill or quality.
Getting into that popular club is often just a numbers game; you need to be lucky.
neutral"On the numbers"
Accurate; in agreement with the facts or figures.
The financial report was precisely on the numbers, showing exactly the predicted profit.
formal/businessEasily Confused
Both relate to numbers and calculations.
'Mathematics' is the broad field of study, including algebra, geometry, calculus, etc. 'Arithmetic' specifically refers to the basic operations (addition, subtraction, multiplication, division).
You use arithmetic within mathematics. 'Basic arithmetic' vs. 'Advanced mathematics'.
Both involve numerical processes.
'Mathematics' is the discipline itself. A 'calculation' is a specific instance of using mathematical methods to find a result.
He studies mathematics. He performed a complex calculation.
Both concern the use and understanding of numbers.
'Numeracy' is the ability to understand and use numerical information in everyday life, similar to literacy. 'Mathematics' is the formal academic subject and science.
Good numeracy skills are needed for budgeting. A university degree in mathematics.
Logic is a fundamental tool used heavily in mathematics.
'Logic' is the study of reasoning and valid inference. 'Mathematics' is a broader field that utilizes logic extensively to explore numbers, space, structure, and change.
Mathematical proofs rely on sound logic. Formal logic is a branch of philosophy and mathematics.
Sentence Patterns
Subject + is + mathematics.
This course is mathematics.
Subject + studies + mathematics.
She studies mathematics at university.
Mathematics + involves + noun/gerund.
Mathematics involves logic and problem-solving.
Noun + of + mathematics + is/are + adjective.
The beauty of mathematics is its consistency.
Applied mathematics + is used + for + noun.
Applied mathematics is used for modeling complex systems.
Word Family
Nouns
Verbs
Adjectives
Related
How to Use It
Formality Scale
Common Mistakes
Mathematics is typically treated as an uncountable noun referring to the subject as a whole.
These are regional variations for the shortened, informal term for mathematics.
You can use 'a' before 'mathematics' when it modifies another noun (like 'textbook' or 'problem'), but not when referring to the subject itself.
Mathematics requires conceptual understanding, not just rote memorization of formulas.
Mathematics is a much broader field than just arithmetic.
Tips
Connect Concepts
Instead of memorizing formulas, try to understand how different mathematical concepts are related. Draw diagrams or mind maps to visualize these connections.
Use 'Math' or 'Maths' Casually
In everyday conversation, especially in informal settings, feel free to use the shorter terms 'math' (US) or 'maths' (UK) instead of the full word 'mathematics'.
Appreciate its Universality
Remember that mathematics is a global language. The logic and principles you learn are understood and used by people all over the world.
Singular Subject
Treat 'mathematics' (and 'math'/'maths') as a singular subject when talking about it, like 'Mathematics is challenging.'
Stress the Middle
Remember the main stress in 'mathematics' falls on the third syllable: math-uh-MAT-iks.
Avoid Pluralizing
Don't say 'mathematics are...' – it's a singular subject, even though it ends in 's'.
Ancient Roots
Mathematics has been studied for thousands of years, with contributions from ancient Egyptians, Babylonians, Greeks, and many other cultures.
Teach Someone Else
The best way to solidify your understanding is to try explaining a mathematical concept to a friend or family member. If you can teach it, you truly understand it.
Practice Regularly
Like any skill, mathematical ability improves with consistent, regular practice. Short, frequent sessions are often more effective than long, infrequent ones.
Memorize It
Mnemonic
Think of 'Math is Magic!' – it helps you understand the magic of numbers and patterns.
Visual Association
Imagine a large library filled with books, each labeled with numbers, equations, and geometric shapes. This represents the vastness and structured knowledge of mathematics.
Word Web
Challenge
Try explaining a simple math concept (like addition or multiplication) to someone using only analogies from nature.
Word Origin
Ancient Greek
Original meaning: From Greek 'mathematikós' (fond of learning), derived from 'máthēma' (lesson, study, science).
Cultural Context
Generally, there are no cultural sensitivities associated with the word 'mathematics' itself. However, discussions about mathematical ability can sometimes touch on stereotypes related to gender or ethnicity, which should be approached with awareness and fairness.
In English-speaking cultures, mathematics is a fundamental part of education from primary school through university. It's often seen as a key indicator of academic ability and is crucial for careers in STEM (Science, Technology, Engineering, Mathematics). The terms 'math' (US) and 'maths' (UK) are widely used in casual conversation.
Practice in Real Life
Real-World Contexts
Education/School
- I have mathematics class.
- What is your mathematics grade?
- Mathematics homework
Science & Technology
- Mathematical modeling
- Mathematical analysis
- The mathematics behind the theory
Finance & Business
- Financial mathematics
- Mathematical forecasting
- Calculating the profit margin
Everyday Life
- Basic mathematics skills
- Doing the math
- It doesn't add up
Conversation Starters
"What was your favorite subject in school, was it mathematics?"
"Do you think mathematics is more about logic or creativity?"
"How do you see mathematics being used in everyday life?"
"What's the most interesting mathematical concept you've ever encountered?"
"Do you think technology is making us better or worse at mathematics?"
Journal Prompts
Describe a time when understanding mathematics helped you solve a problem.
Reflect on your personal relationship with mathematics – what are your feelings about it?
Imagine a world without mathematics. What would be different?
Write about a mathematical concept you find particularly beautiful or elegant.
Frequently Asked Questions
8 questionsThey are both shortened, informal terms for 'mathematics'. 'Math' is predominantly used in American English, while 'maths' is common in British English.
Yes, mathematics is considered a formal science. It uses rigorous logical reasoning and abstract concepts to study quantity, structure, space, and change.
Mathematics is fundamental to many fields, including science, technology, engineering, and finance. It develops critical thinking, problem-solving skills, and provides tools to understand and model the world around us.
Major branches include arithmetic, algebra, geometry, trigonometry, calculus, statistics, and number theory, among many others.
While some individuals have exceptional talent, most people can develop strong mathematical skills through consistent practice, understanding concepts, and effective learning strategies.
Pure mathematics focuses on abstract concepts and theoretical development, while applied mathematics uses mathematical methods to solve problems in science, engineering, and other practical fields.
Consistent practice, seeking help when needed, focusing on understanding concepts rather than just memorizing formulas, and applying math to real-world problems can significantly improve your skills.
The fundamental principles of mathematics are universal. However, the curriculum, teaching methods, and terminology (like 'math' vs. 'maths') can vary between countries and educational systems.
Test Yourself
I need to ______ how many apples are in the basket.
You use mathematics to 'calculate' quantities.
Which of these is a branch of mathematics?
Algebra is a core area within the study of mathematics.
Mathematics is only useful for scientists and engineers.
Mathematics is used in many fields, including finance, art, music, and everyday life.
Word
Meaning
Matching terms to their basic definitions within mathematics.
The correct sentence is 'Mathematics helps to develop new technologies.'
The complex ______ was essential for predicting the outcome.
An 'equation' is a mathematical statement used for calculations and predictions.
What does 'pure mathematics' primarily focus on?
Pure mathematics deals with abstract concepts and theories, independent of immediate practical application.
Non-Euclidean geometry is based on the same axioms as traditional Euclidean geometry.
Non-Euclidean geometry modifies or rejects one or more of Euclid's postulates, leading to different spatial properties.
The rigorous ______ of mathematical proofs ensures their logical validity and consistency.
Explain briefly the concept of a 'mathematical model'.
Score: /10
Summary
Mathematics is the universal language of logic, patterns, and structure that helps us understand and shape our world.
- Mathematics is the science of numbers, quantity, space, and structure.
- It uses logic and abstract reasoning to solve problems.
- Key branches include algebra, geometry, calculus, and statistics.
- It's fundamental to STEM fields and develops critical thinking skills.
Connect Concepts
Instead of memorizing formulas, try to understand how different mathematical concepts are related. Draw diagrams or mind maps to visualize these connections.
Use 'Math' or 'Maths' Casually
In everyday conversation, especially in informal settings, feel free to use the shorter terms 'math' (US) or 'maths' (UK) instead of the full word 'mathematics'.
Appreciate its Universality
Remember that mathematics is a global language. The logic and principles you learn are understood and used by people all over the world.
Singular Subject
Treat 'mathematics' (and 'math'/'maths') as a singular subject when talking about it, like 'Mathematics is challenging.'
Related Content
This Word in Other Languages
More academic words
絶対的
B2Absolute; not qualified or diminished in any way; total.
絶対的に
B1In a complete, unconditional, or conclusive manner; absolutely.
抽象的だ
B1Abstract; existing in thought or as an idea but not having a physical or concrete existence.
抽象
B2Existing in thought or as an idea but not having a physical or concrete existence. It refers to generalizing or extracting the essence of something away from specific details.
抽象的に
B1In an abstract or theoretical manner.
学術的な
B1Academic, scholarly; relating to education and scholarship.
学術的だ
B1Academic; relating to education and scholarship.
学術的
B2Academic; relating to education and scholarship.
学術
B1Academia; scholarship; relating to scholarly pursuits.
学力
B1Academic ability; a person's level of knowledge and skill in academic subjects.
