Concept · Statics — forces in equilibrium

Horizontal Cable Tension

A suspension cable under a uniform load hangs as a parabola, and the pull along it — its horizontal tension H — is the same at every point. It's the single number that decides how much the Golden Gate can take.

H=w·L²d
H horizontal tension  ·  w load per metre  ·  L span (1280 m)  ·  d cable sag
the load path that builds it
Deck Suspender Main cable Tower Ground

What did we learn?

1Load path. Weight runs deck → suspender → main cable → tower → ground. It never disappears — it's handed down a chain to the earth.
2Tension beats bending. Cables can't buckle, so they carry a 1280 m span cheaply. The deck only needs to be stiff enough (rigidity, E·I) to share each axle across many suspenders.
3Failure is a cascade. Not one big snap — the weakest cable goes, its load lands on its neighbours, they go over their limit, and the failure runs down the deck.
4Safety is margin, not luck. Redundancy and rigidity stall the cascade. Strength is designed as a multiple of the worst credible load — never the average.
Building the bridge…
Interactive · Suspension Bridges · 3D

How Much Can the Golden Gate Take?

Real traffic crosses the span in 3D — every car's weight runs deck → suspender → main cable → tower. Overload it and the cables snap one by one, the deck tears, and the cars drop into the bay.

H= w·L²d =MN
w=L=1280 md=
drag to orbit · scroll to zoom · motion exaggerated for clarity
Build & load the bridge
Empty road → bumper-to-bumper trucks → far beyond design load

A suspension bridge is a load-relay.

No beam spans 1280 m. The deck hangs from vertical suspenders, which hang from two main cables in pure tension, leaning on the towers and pulling back on anchorages in rock.

Why it can cascade: overload it and the weakest suspender snaps first — its share lands on its neighbours, pushing them over their limit too.
Live Reading
Bridge is open
Light traffic, cables comfortably within capacity.
Cable utilisation
demand ÷ capacity
Suspenders intact
of total
Cable tension
MN live
MN · MAX
max capacity · set by strength
On the span
vehicles · tonnes
Cable utilisation0%
capacity