Exposing young learners to basic math concepts helps lay the groundwork for a future understanding of mathematics.

High-quality, challenging, and accessible mathematics education provides early childhood learners with a vital foundation for the future.

While activities vary widely from school to school, it’s commonly accepted that young learners must have a good grasp of some basic foundation skills that lay the groundwork for number sense and success in school.

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Maths with fun filled activities.

Eliminates phobia towards numbers.

Helps in understanding the complex concepts.

Focus on heuristic application.

Improves self confidence.

Enhances the probability thinking ability of a kid.

Makes kid answerable under any consequences, probabilities and situation.

#### Six Principles of Bala Ganita

The Six principles for school mathematics are statements that clarify the underlying ideals necessary for high quality mathematics education

##### The Equity Principle

Excellence in mathematics education requires equity – high expectations and strong support for all students.

##### Learning Principles

Student must learn mathematics with understanding, actively building new knowledge from experience and prior knowledge.

##### Curriculum Principles

A curriculum is more than a collections of activities; it must be coherent, focused on important mathematics and well articulate across the grades.

##### Assessment Principles

Assessment should support the learning of important mathematics and furnish useful information to both teachers and students

##### Teaching Principles

Effective mathematics teaching requires understanding what students know and need to learn and then challenging them and supporting them to learn it well.

##### Technology Principles

Technology is essential in teaching and learning mathematics; it influences the mathematics that is taught and enhance student’s learning.

#### Problem Solving

A problem solving approach encourages students to reason their way to a solution or a new understanding

#### Reasoning and Proving

The reasoning process supports a deeper understanding of mathematics by enabling students to make sense of the mathematics they are learning.

#### Reflecting

Good problem solvers regularly and consciously reflect on and monitor their thought process.

#### Connecting

Making connections between the mathematics they learn at school and its applications in their everyday lives…

#### Representing

Learning the various forms of representation helps student to understand mathematical concepts and relationships.

#### Communicating

Communication is the process of expressing mathematical ideas and understanding orally, visually and in writing…

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