MachineCalcs

Clevis Pin Calculator

First-pass clevis pin shear, pin bending, eye bearing, fork bearing and utilization from load, pin diameter and lug geometry. Metric and imperial. Free, no signup.

Calculator

Load carried by the clevis pin.

N

Clevis pin diameter.

mm

Use 2 for a typical clevis pin in double shear.

Thickness of the center lug or rod end eye bearing on the pin.

mm

Thickness of one outside fork lug.

mm

Distance between the approximate reaction centers of the two fork lugs for the pin-bending model.

mm

Pin material allowable shear stress before safety factor.

MPa

Allowable bearing stress for the lugs before safety factor.

MPa

Pin material allowable bending stress before safety factor.

MPa

Design allowable stress is allowable / safety factor.

Results

Default result
Edit inputs
Max utilization(U)
0.8383
Pass

Worst of shear, bending and bearing checks.

Also computed

Pin shear stress(tau)19.65MPa

tau = F / (n*pi*d^2/4).

Pin bending stress(sigma_b)104.8MPa

Simplified clevis model: M = F*s/4, sigma = M/S.

Eye bearing stress(p_e)55.56MPa

Fork bearing stress(p_f)34.72MPa

Required diameter, bending(d_b)16.97mm

Required diameter, shear(d_s)9.213mm

Method notes 3 notes
  • The bending check treats the pin as a simply supported beam over the bearing-center span with a central load. Real bearing pressure is distributed, so this is a conservative first-pass model only.
  • Bearing checks use projected area d*t. Fork bearing assumes each outside lug carries half the total load.
  • This does not check lug tear-out, net-section tension, pin-hole clearance, fatigue, cotter holes, retaining hardware, shock loads or code-specific resistance factors.

A clevis pin is checked in shear, bending and bearing. Average pin shear is τ = F/(n·πd²/4), lug bearing uses projected area d·t, and a simplified double-shear pin bending check uses M = F·s/4 with σ = M/(πd³/32). This calculator returns each stress, required pin diameter and the controlling utilization.

Continue workflow

All Fasteners

How to use this calculator

  1. Enter joint load. Use the load carried by the pin.
  2. Enter pin geometry. Use pin diameter and shear-plane count.
  3. Enter lug geometry. Use the center eye thickness, fork lug thickness and bearing-center span.
  4. Set allowables. Enter shear, bearing and bending allowables with a safety factor.
  5. Read utilization. The highlighted value is the worst of the stress checks.

How it works

Pin shear uses the total pin area in the active shear planes: tau = F / (n x pi x d^2 / 4) Bearing stress uses the projected contact area, d x t.

The pin bending check treats the clevis pin as a short simply supported beam: M = F x s / 4. The round pin section modulus is pi x d^3 / 32, so sigma_b = M / S.

Worked example

Verified against the live calculator

A 10,000 N load on an 18 mm pin in double shear gives shear stress 19.65 MPa. With a 24 mm bearing-center span, pin moment is 60,000 N*mm.

Bending stress is 104.8 MPa. The center eye bearing stress is 55.56 MPa, fork lug bearing is 34.72 MPa, and the worst utilization is 0.838 with the default safety factor.

Frequently asked questions

How do you calculate shear stress in a clevis pin?

Average pin shear stress is tau = F / (n*A), where F is joint load, n is the number of shear planes, and A = pi*d^2/4 is pin area.

How is clevis pin bending estimated?

This calculator uses a simple double-shear beam model: M = F*s/4, where s is the bearing-center span. Bending stress is sigma = M / (pi*d^3/32).

How do you calculate lug bearing stress?

Bearing stress uses projected area d*t. The center eye carries F, so p_eye = F/(d*t_eye). Each fork lug carries F/2, so p_fork = (F/2)/(d*t_fork).

Why can bending control before shear?

Pin shear area grows with d^2, but bending stress scales with moment divided by d^3 and depends strongly on the lug spacing. A small pin in a wide clevis can bend before it shears.

Does this check lug tear-out?

No. You still need lug net-section tension, shear tear-out, edge distance, pin-hole clearance, fatigue and retaining hardware checks.

Should I use single or double shear?

A typical clevis has two shear planes. A lap joint has one. Use the shear-plane input to match your joint, but the bending model is intended for a double-shear clevis.

Method & assumptions

  • Average shear and average bearing stress checks.
  • Pin bending uses a simplified central-load beam model over the bearing-center span.
  • Fork bearing assumes two outside lugs share load equally.
  • Lug tear-out, net-section tension, clearance, fatigue, shock, retaining hardware and code-specific resistance factors are not included.
Embed this calculator on your site free

Paste this where you want the calculator to appear. It stays in sync — same formulas, metric & imperial, light/dark — and a small credit link helps people find more tools.

Open widget

Live preview