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Full tutorial

Learn how to use the Beam Solver app

Watch the complete walkthrough for setting spans, supports, loads, units, and reading the shear, moment, slope, and deflection results.

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Multi-Span Beam Solver

Model continuous beams with any number of spans. Downward loads are positive.

Beam, Material & Mesh

Load intensity and moment units follow your selections (for example, kN/m and kN·m). Deflection is shown in mm. E and I update automatically without changing the entered stiffness.

Loads

Use + Load in the beam sketch. Select a load in the sketch to edit or remove it; the fields below stay in sync.

P and w are positive downward. Positions are measured from the beam's left end in m; forces are in kN.

For an inclined point load, enter its angle or any two sides of a slope triangle. The vertical component affects shear, moment, and deflection; the horizontal component produces axial force. Loads act through the beam axis.

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Beam Sketch

Tap a load, span, or support letter on the sketch to edit it. The shear, moment, slope, and deflection diagrams are shown below. Hover (or tap) an internal hinge to read the vertical and horizontal forces transmitted through it.

Evaluate at x

Enter a global x measured from the left end of the beam, or drag the slider. The span is detected automatically.

xlocal (m) —
V (kN) —
M (kN·m) —
θ (rad) —
δ (mm) —

The slider activates once the beam is solved.

Assumptions: small deflection, linear elastic. EI may vary by span; internal hinges release end-moment (deflection continuous, slope can jump). Support settlement is prescribed vertically, with positive values acting downward. Horizontal statics is solved separately: pin and fixed supports resist H, rollers do not, and internal hinges transmit axial force. When more than one support resists H the beam is axially indeterminate and the split assumes uniform axial rigidity EA (the value cancels out, so no area input is needed).