Understanding Mathematics

20/03/2026

13/03/2026

02/03/2026

The International Day of Mathematics (IDM) is a worldwide celebration.

Proclamation of March 14 as the International Day of Mathematics was adopted by the Executive Council of UNESCO at its 205th session. It was further adopted at the 40th session of the General Conference of UNESCO in November 2019. The inaugural celebration of the IDM took place on March 14, 2020. The theme for 2020 was Mathematics is Everywhere. An overview of the events and activities conducted under this theme can be found online.

Each year, a new theme is announced to enrich the celebration, spark creativity, and highlight the connections between mathematics and various fields, concepts, and ideas.

A new theme every year:

2020: Mathematics is Everywhere
2021: Mathematics for a Better World
2022: Mathematics Unites
2023: Mathematics for Everyone
2024: Playing with Math
2025: Mathematics, Art and Creativity

The theme for 2026 is: Mathematics and Hope.

A worldwide celebration of Mathematics on March 14 of every year.

04/02/2026

Common Misconceptions about Learning Mathematics
1. Math is only for intelligent or gifted students: Many believe math talent is inborn, not learned, which discourages effort and practice.
2. If you make mistakes, you are bad at math: Mistakes are seen as failure instead of a natural and essential part of learning.
3. Speed means intelligence in math: Students who solve problems slowly are often wrongly judged as weak, even though deep understanding takes time.
4. There is only one correct way to solve a problem: This limits creativity and prevents students from exploring multiple strategies.
5. Memorizing formulas is enough: Rote memorization is mistaken for understanding, leading to poor problem-solving skills.
6. Math has no connection to real life: Students fail to see how math is used in daily life, careers, and decision-making.
7. You must understand everything immediately: Many think struggling means failure, rather than a normal step in learning.
8. Word problems are just language problems, not math: This misconception makes students avoid reading, reasoning, and thinking critically.
9. Using tools (grids, manipulatives, calculators) weakens learning: In reality, these tools strengthen conceptual understanding when used properly.
10. Practice means doing many similar questions: True practice involves thinking, reasoning, and applying concepts in new situations.
11. Math is boring and mechanical: This belief ignores the creativity, patterns, and problem-solving nature of mathematics.
12. Failure in early classes means lifelong weakness in math: Early gaps can be fixed with the right support and teaching approaches.
13. Using square grid notebooks, manipulatives, or learning platforms is unnecessary: Some parents and teachers believe traditional plain notebooks are better, ignoring the benefits of visual learning.
14. Math must be silent and serious: Discussion, group work, and exploration are often discouraged, limiting deeper understanding.
15. Weak foundation in lower classes cannot be corrected later: With proper support, technology, and teaching methods, students can improve at any stage.
Like and Share if you are convinced…

02/02/2026

Shape up Mathematics Learning

Why should we encourage students from PP - Class VIII to use square grid math notebooks?

1. Builds strong number sense from an early age:
Square grids help young learners visually understand numbers, quantity, and place value, making abstract concepts concrete and meaningful.
2. Improves neatness and accuracy:
The grids guide students to write numbers, symbols, and equations in proper alignment, reducing careless mistakes.
3. Supports clear place-value understanding:
Each square naturally represents ones, tens, and hundreds, helping students grasp place value with ease.
4. Develops spatial and logical thinking:
Working on grids strengthens students’ ability to visualize patterns, shapes, and relationships between numbers.
5. Strengthens foundational arithmetic skills:
Addition, subtraction, multiplication, and division become easier to organize and check when work is laid out systematically.
6. Enhances learning of geometry and measurement:
Square grids make it easier to draw shapes, understand area and perimeter, and explore symmetry and transformations.
7. Reduces cognitive load for young learners:
The grid acts as a guide, allowing students to focus on mathematical thinking rather than struggling with spacing and layout.
8. Encourages step-by-step problem solving:
Students naturally learn to work in an orderly, logical sequence—an essential habit for higher-level mathematics.
9. Prepares students for advanced mathematics:
Early familiarity with grids supports later learning in algebra, graphs, coordinate geometry, and data representation.
10. Promotes confidence and independence in learners:
When students can organize their work clearly, they feel more confident, make fewer errors, and develop a positive attitude toward mathematics.

If you are convinced of the importance of the square grid math notebook in improving students’ learning, please like and share this message so that its greater and wider benefits can reach more classrooms.

19/08/2025

Dividing by 1-digit Numbers without having to know/use multiplication tables.

18/08/2025

Unusual way of solving math problems…

11/04/2025

17/03/2025

https://www.facebook.com/share/v/16AJSV16SA/?mibextid=wwXIfr

19/01/2025

A way to find all possible pairs of fractions for a given sum…