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Folding Geometric Solid for School Maths Lab
Dual-Component Design: Featuring high-impact, crystal-clear acrylic outer shells and flexible, brightly colored interior plastic nets for illustrating the immediate conversion of volumetric space into flat surface planes.
Standardized Metric Dimensions: Comprehensive eight-piece collection including cylinders, cones, and prisms, each precision-molded to 10cm base dimensions for consistent comparative measurement and rigorous standardized geometric analysis during lab experiments.
₹1,105.00
Quick Answer: Folding Geometric Solid for School Maths Lab is a teaching model of a three-dimensional shape that folds open into its flat net and closes back into the solid. A folding geometric solid shows students how a net and a solid are related and why surface area is the total area of the net.
Where a Net Meets a Solid
Drawing a net on paper and imagining it folded is one of the harder spatial tasks in school geometry. A folding solid removes the guesswork. Students open the model and see every face laid flat, joined along the edges that were folded, then close it and watch the same faces wrap around to form the solid. Repeating this a few times builds the mental picture they need for exam questions on nets.
Once the net is flat, surface area becomes a sum of familiar shapes. A cuboid opens into six rectangles in three matching pairs, a cylinder into two circles and a rectangle whose length equals the circumference of the base, and a cone into a circle and a sector. Measuring the faces on the open net and adding their areas gives the surface area directly, and comparing the result with the formula shows where each term in the formula comes from.
The closed solid is ideal for counting faces, edges and vertices. Tabulating these for several solids leads students to Euler’s formula for polyhedra, V − E + F = 2, and to noticing that the formula does not apply to curved solids such as the cylinder and cone.
Applications
- Opening a solid into its net and folding it back
- Finding surface area by adding the areas of the faces on the open net
- Counting faces, edges and vertices and checking Euler’s formula
- Comparing nets of prisms, pyramids, cylinders and cones
- Predicting whether a drawn arrangement of squares will fold into a cube
Specifications
| Item | Geometric solid that folds open into its net |
| Topics | Nets, surface area, faces, edges and vertices, Euler’s formula |
| Used with | Ruler, squared paper for drawing nets |
| Typical users | Upper primary to secondary classes |
| Solids included, material and size | Confirm at enquiry |
Care & Handling
- Open and close the folding geometric solid along its fold lines only, without forcing the hinges.
- Store it closed so the faces are protected from bending.
- Wipe with a dry cloth; keep card or plastic hinges away from water and heat.
Why Choose LabEquip
Maths teachers covering nets and surface area in middle and secondary classes are the usual buyers. LabEquip lists this model in Mathematics School Lab Products along with the Formation of Tetrahedron model for pyramids; ask about the solids available through the contact page.
Frequently Asked Questions
What is the net of a solid?
A net is the flat shape you get when a solid is cut along some of its edges and opened out so every face lies in one plane. Folding the net back along the same edges rebuilds the solid.
How does a folding solid help with surface area?
When the solid is opened, all its faces lie flat side by side. Students measure each face, calculate its area and add them up. The total is the surface area, because the net and the outside of the solid are the same faces.
How many different nets does a cube have?
A cube has 11 different nets, not counting rotations and reflections of the same arrangement. Pupils can draw arrangements of six squares and test which ones fold into a cube.
What is Euler’s formula and how is it checked?
For any polyhedron without holes, the number of vertices minus edges plus faces equals 2. A cube has 8 vertices, 12 edges and 6 faces, and 8 minus 12 plus 6 gives 2. Students check it on each solid with flat faces.
What does the net of a cylinder look like?
It is a rectangle with a circle attached at each end. The rectangle’s width is the height of the cylinder and its length is the circumference of the base, 2πr, which is why the curved surface area is 2πrh.
Which solids does the set include?
The title names a folding geometric solid without listing the shapes, so confirm which solids and how many are supplied when you enquire.
Last Updated: September 2026
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