Create printable 2D nets for 3D shapes with this interactive geometry tool
This Solid Net Generator creates 2D patterns (nets) that can be folded to form 3D geometric shapes. It calculates the precise layout of all faces, edges, and tabs needed to construct physical models of six different 3D shapes.
A net is a two-dimensional pattern that can be folded to create a three-dimensional shape. Every 3D shape has at least one possible net, though many shapes (like cubes) have multiple valid net arrangements.
Properties: 6 square faces, 12 edges, 8 vertices
Net: Arrangement of 6 squares where each square shares at least one edge with another square
Properties: 6 rectangular faces (pairs of opposite faces are identical)
Net: 6 rectangles arranged so opposite faces are separated
Properties: 2 circular bases, 1 curved rectangular side
Net: 2 circles + 1 rectangle (width = circumference of circle)
Properties: 1 circular base, 1 curved conical surface
Net: 1 circle + 1 sector of a larger circle
The cube net consists of 6 squares, each with area = side × side. The tool arranges them in a "cross" pattern (4 squares in a row with 1 above and 1 below the middle square).
The rectangle's width equals the circle's circumference: 2 × π × radius. The rectangle's height equals the cylinder's height. This ensures the curved surface wraps perfectly around the circular bases.
The sector's radius equals the slant height: √(radius² + height²). The sector's arc length equals the base circumference: 2 × π × radius. The sector angle = (arc length / slant height) in radians.
Unit Consistency: All calculations are performed in the selected units (cm, mm, or inches). The tool converts internally to pixel dimensions for display.
Print Accuracy: When printing, use the "Actual Size" or "100%" setting. Check printer margins to ensure full net visibility.
Physical Construction: For best results, use cardstock or thick paper. Score fold lines before folding for crisp edges.
Version: Solid Net Generator v2.1
Last Updated: January 2026
Educational Focus: Geometric visualization, spatial reasoning, measurement application
Mathematical Basis: Euclidean geometry, spatial transformations, measurement conversion
Learning Level: Middle school through college geometry