Table leg splay footprint calculator

Calculate footprint width and footprint depth with your own figures.

Your numbers

Use the units shown. Results update as you change valid inputs.

Use footprint width and footprint depth to compare changes to your inputs. The method and limits below explain the scope.

Examples

Examples

Try the starting example

Leg length along its centreline (mm)
700
Outward side slope angle from vertical (degrees)
0
Outward end slope angle from vertical (degrees)
0
Mount rectangle width (mm)
600
Mount rectangle depth (mm)
400
Footprint width (mm)
600
Footprint depth (mm)
400
Vertical leg drop (mm)
700
Foot coordinates around mount centre (mm)
(-300, -200); (300, -200); (300, 200); (-300, 200)

Try another scenario

Leg length along its centreline (mm)
5
Outward side slope angle from vertical (degrees)
36.86989764584402
Outward end slope angle from vertical (degrees)
0
Mount rectangle width (mm)
20
Mount rectangle depth (mm)
10
Footprint width (mm)
26
Footprint depth (mm)
10
Vertical leg drop (mm)
4
Foot coordinates around mount centre (mm)
(-13, -5); (13, -5); (13, 5); (-13, 5)
Calculation method

Calculation method

Footprint width (mm)

Mount width + two horizontal side offsets. For slopes tx and ty, side offset = leg length × tx / sqrt(1+tx²+ty²).

Footprint depth (mm)

Mount depth + two end offsets, calculated using the other slope.

Vertical leg drop (mm)

Leg length / sqrt(1+tan(side angle)²+tan(end angle)²).

Foot coordinates around mount centre (mm)

Four corners (−width/2,−depth/2), (width/2,−depth/2), (width/2,depth/2), (−width/2,depth/2).

Symbols and units
a
Leg length along its centreline (mm)
b
Outward side slope angle from vertical (degrees)
c
Outward end slope angle from vertical (degrees)
d
Mount rectangle width (mm)
e
Mount rectangle depth (mm)

Use the units shown. A list keeps the order in which you enter its values. The symbol ^ means “raised to the power of”.

Assumptions & limits

Assumptions & limits

  • Four identical outward-sloping legs at the corners of a rectangular mounting pattern. The two angles define independent x/z and y/z slopes, not sequential Euler rotations. Ignores leg thickness and does not assess stability or structural capacity.
Are these inputs private?

These calculations run in your browser. A shared link contains the values you choose to share. Only questions submitted to the separate AI finder are sent to OpenAI.

Further reading

OpenStax: arithmetic and geometry ↗

Background reading; this does not imply endorsement or independent review of SumFizz.

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