Choose the shape and enter its dimensions to calculate the surface area of that shape.
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This Surface Area Calculator estimates the total surface area of common 3D shapes. It uses specific formulas for each shape and is useful in engineering, architecture, design, aerodynamics, and education.
The surface area of a 3D object is the sum of the areas of all its faces or surfaces. Each geometric shape has a unique formula to compute its surface area.
Formula: SA = 4πr² + 2πrh

Total SA = πr² + πr√(r² + h²)

Total SA = π(R + r) * l + πR² + πr²

SA = 6a²

Total SA = 2πr(r + h)

Total SA = 3πr²

SA = 2(lh + lw + wh)

SA = 4πr² = πd²

SA = 2πRh

SA = bh + (a + b + c)H

SA = l × √(l² + 4h²) + l²

SA = 4π * [(ab)^1.6 + (ac)^1.6 + (bc)^1.6]^(1/1.6) / 3

| Shape | Formula |
|---|---|
| Capsule | SA = 4πr² + 2πrh |
| Cone | SA = πr² + πr√(r² + h²) |
| Conical Frustum | SA = π(R + r) * l + πR² + πr² |
| Cube | SA = 6a² |
| Cylinder | SA = 2πr(r + h) |
| Hemisphere | SA = 3πr² |
| Rectangular Prism | SA = 2(lh + lw + wh) |
| Sphere / Ball | SA = 4πr² = πd² |
| Spherical Cap | SA = 2πRh |
| Triangular Prism | SA = bh + (a + b + c)H |
| Pyramid | SA = l × √(l² + 4h²) + l² |
| Ellipsoid | SA = 4π * [(ab)^1.6 + (ac)^1.6 + (bc)^1.6]^(1/1.6) / 3 |
Surface area measures the total area covering the outside of a 3D object, while volume measures the space inside it.
Measured in square units such as cm², mm², m², in², ft², and yd².
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