Guru Kripa Enterprises

Number sense is an important pillar because it encourages students to think flexibly and promotes confidence with numbers. The child gradually develops sense of what numbers mean, understands their relationship to one another, can perform mental math, understands symbolic representations, and can use those numbers in real world situations. In her book, About Teaching Mathematics, Marilyn Burns describes students with a strong number sense in the following way: �[They] can think and reason flexibly with numbers, use numbers to solve problems, spot unreasonable answers, understand how numbers can be taken apart and put together in different ways, see connections among operations, figure mentally, and make reasonable estimates.� To help child developing number sense, these resources can contribute a lot in taking child from concrete to abstract.

Shapes and Patterns are pillars of Mathematics. Pattern Blocks are a type of mathematical manipulative which include different shapes, developed in the sixties by the elementary Math Studies. They allow children to see how shapes can be composed or decomposed into other shapes. Pattern blocks are shapes that elementary school children use to build patterns, learn problem-solving and explore basic algebra. Pattern blocks are not only just for mathematics, they can also be used to build pictures including animals, flowers, boat, ships, rocket, planes, cars, etc. Study of patterns helps in analytical thinking development and lays foundation for algebra.

Time bring time to life for beginning time-tellers! These resources help children to tell, read and write time, to reinforce addition and subtraction skills and strengthening the understanding of time intervals.

Student can understand the concept of Range, Domain, Co Domain, Relation and different type of Function like One-One Mapping, Many-One Mapping and Onto-Mapping.

A Probability Kit for Math is a collection of tools and resources designed to help students learn and understand probability concepts.

One of the best kit to explore mensuration related concepts. This kit helps to investigate and verify the area, perimeter and other physical property of two-dimensional figures. It's easy to demonstrate on magnetic board for visual understanding. 1.5cm plastic interlocking cube are also provided with this kit to make cubic identity models and a pack of activity cards with instruction manuals.

This manipulative can be used to determine the coefficient of different terms of a binomial expansion.

The Senior Math Kit for Grades 9 and 10 is a comprehensive, hands-on learning toolkit designed to deepen students� understanding of advanced mathematical concepts through interactive activities and real-world applications.

Trigonometry (from Greek trigonon, �triangle� and matron, �measure�) is a branch of Mathematics that studies relationships involving lengths and angles of triangles. The study of angles and of the angular relationships of planar and three-dimensional figures is known as Trigonometry. The Trigonometric functions comprising Trigonometry are the Cosecant (cosec ?), Cosine (cos ?), Cotangent (cot ?), Secant (see ?), Sine (sin ?), and Tangent (tan ?). These Manipulative helps children to do and discover their ideas.

The set consists of 4 section models of Cone - Circle, Hyperbola, Eclipse and Parabola

Math charts are visual aids used in education to represent mathematical concepts, formulas, and data in an organized and engaging way. They can cover a wide range of topics, from basic arithmetic and number patterns to geometry, fractions, and more. All type of Educational Charts are available for Math Labs.

This Manipulative is used for understanding the concept of subset of a set, disjoint set, union, intersection, omplements, power set and set difference by Venn Diagram.

The Math Kit Junior Class 6 to 8 is a comprehensive mathematics kit designed for students in grades 6 to 8. It is an interactive learning tool that provides a range of items and activities to help students develop problem-solving skills, mathematical reasoning, and fluency.

A math kit for primary class 1 to 5 is a great resource for students and teachers alike. A math kit typically includes a variety of materials and activities designed to make math learning fun and engaging.

To verify the Pythagoras theorem by arranging unit squares to make square on each side equivalent to the corresponding length. Provided with 1 right angled triangle and 25 unit squares in 2 colours.

Place value in an extremely important concept that lays foundation of Number Sense. It is taught as early as in kindergarten and as children learn about larger numbers, the concept of place value continues throughout the middle grades. Place value refers to the value of the digit based on its position. Place value is an abstract concept that is difficult for young learners. Understanding place value fully requires many hands-on experiences.

Data and Finance plays an important role in one's life. If we look deeply, many daily routine activities involved these concepts. Building a strong understanding of these concepts cannot be denied. These resources help children to learn with enjoyment and build deep understanding of the concepts. Also, activities with these resources help them to connect the learning with real world.

Algebra is one of the broad and major parts of mathematics. Algebra is the language through which we describe patterns i.e. generalized form of any pattern using some letters known as unknowns or variables. It is an abstract concept and many children struggle with factoring polynomials and operating on polynomial because of lack of concrete experiences and visualization. Identities and formulas are some of the generalized logics of algebra that are used to simplify or rearrange algebra expressions. An identity is a relation which is tautologically true. This means that whatever the number or value may be, the answer stays the same.

In mathematics, a theorem is a statement that has been proved on the basis of previously established statements, such as other theorems and generally accepted statements, such as axioms. A theorem is a logical consequence of the axioms. A theorem is a general proposition, not self-evident but proved by a chain of reasoning. Theorems can be explained to the students by different manipulative that helps to understand with the reasoning behind it and build long term learning.

This manipulative is used for understanding the concept of first term, common difference, nth terms, and arithmetic progression series and also calculates the sum of arithmetic progression series. All Activity can be performed by Student with the help of these Tiles and �How To Use Manual" on Magnetic Board.

This Manipulative is used for understanding the concept of Parabola, Hyperbola, Ellipse and Circle. Student can able to determine the Standard Equation of Circle, Parabola, Hyperbola and Ellipse with X-Y Coordinate Geoboard and Cut-out of Conic Section and also understand the concept of Focus, Directrices, Latus-Rectum Major And Minor Axis of Ellipse with help of Rubber Bands.

Board Games make learning fun and easy. These board games help in conceptual understanding and drilling simultaneously without making learning monotonous and bored.

Geoboards were invented and popularized in the 1950s by Egyptian mathematician Caleb Gattegno (1911-1988).A geoboard is a mathematical resource used to explore basic concepts in plane geometry such as properties of triangles and other polygons, angles, symmetry and patterns, area and perimeter etc. It consists of a plastic board with a certain number of pegs half driven in, around which are wrapped rubber bands.

This manipulative is used for understanding the concept of first term, common difference, nth terms, and Geometric Progression Series. All activity can be performed by student with the help of these foam tiles and "How to use Manual� on Magnetic Board.

In math, 3D models represent solid shapes that exist in three dimensions (length, width, and height). These models are crucial in geometry, solid geometry, and various applications. Common examples include cubes, cuboids, cones, cylinders, spheres, and pyramids.