Theorems Manufacturer, Suppliers and Exporter in India
Jlabexport is a leading Theorems Manufacturer,and suppliers in India Being a well-known name in the industry, JLab offers a comprehensive collection of Maths Theorem Equipments that are fabricated using excellent quality material. We are one of the leading manufacturer, supplier, and exporter of teaching and learning materials for the students for the past many decades. Our math theorem kits help students understand the fundamentals of mathematics in a detailed way through high-quality illustrative models and instruments. JLab is a leading Maths Theorems Kits Manufacturer, Maths Theorems Kits Exporters, Maths Theorems Kits in India, Maths Theorems Kits Suppliers, High School Maths Theorems Kits, Senior Maths Theorems Kits, Math model Pythagoras Theorems, and Maths Theorems Kits Manufacturer in India .

Junior Pythagoras Theorem
Product Code : JL-T-3682
To verify that in a right triangle square of the hypotenuse is equal to the sum of the squares of other two sides.
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Senior Pythagoras Theorem
Product Code : JL-T-3684
Pythagoras theorem (senior) provided in Acrylic consist with 4 right angle triangle and 1 big square.
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Pythagoras Theorem By Reverse Method
Product Code : JL-T-3686
This manipulative is made up of foam and magnet DT the back for demonstraction purpose.
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Vector as Linear Combination of Vector
Product Code : JL-T-3689
3D vector is a line segment in three-dimensional space running from point A (tail) to point B (head).
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Pythagoras Theorem By Small Squares
Product Code : JL-T-3697
To understand Pythagoras's theorem in fun n learn method by arranging unit square to make side square.
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Ring of Theorems
Product Code : JL-T-3699
Ring of theorem is use to understand the properties of circle.
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Working Model of Pythagoras Theorem
Product Code : JL-T-3700
This working model is the great way to display proof of pythagoras theorem by volume its easy to demonstrate
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Mensuration Kit
Product Code : JL-T-3701
To understand the area, perimeter, and other physical property of two dimensional figures.
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