ToolJoltTools

Beam Point Load at Any Position Calculator

Reactions, moment under the load and deflection for a point load anywhere on a simple span.

0
Reaction R_A (left) (kN)
0
Reaction R_B (right) (kN)
0
Moment under load (kN·m)
0
Deflection under load (mm)

Moment peaks under the load; max deflection sits slightly toward midspan. At a = L/2 every formula collapses to the familiar centre-load case.

Formula

R_A = Pb/L; M = Pab/L; δ_load = Pa²b²/3EIL
References: Roark's Formulas; any strength-of-materials text

Beam Point Load at Any Position Calculator is a free point load any position for structural engineers, fabricators and site engineers — instant, accurate and 100% client-side, with the governing formula and reference shown next to the result so the number can be defended, not just quoted.

About Beam Point Load at Any Position Calculator

Reactions, moment under the load and deflection for a point load anywhere on a simple span. The calculation implements R_A = Pb/L; M = Pab/L; δ_load = Pa²b²/3EIL (Roark's Formulas; any strength-of-materials text). Moment peaks under the load; max deflection sits slightly toward midspan. At a = L/2 every formula collapses to the familiar centre-load case.

How to use Beam Point Load at Any Position Calculator

  1. 1Enter Point load P in kN.
  2. 2Enter Span L in m.
  3. 3Enter Distance from left support a in m.
  4. 4Enter E in GPa.
  5. 5Read Reaction R_A (left), Reaction R_B (right), Moment under load instantly — no submit button needed.
  6. 6Need US units? Flip the SI/Imperial toggle and every field converts.

Why use Beam Point Load at Any Position Calculator?

  • Implements the standard formula — R_A = Pb/L; M = Pab/L; δ_load = Pa²b²/3EIL
  • Reference cited on-page: Roark's Formulas; any strength-of-materials text
  • One-click SI ⇄ Imperial toggle — values convert in place, physics stays in SI
  • Runs entirely in your browser — nothing uploaded, free forever

Frequently asked questions

What formula does the Beam Point Load at Any Position Calculator use?+

It computes R_A = Pb/L; M = Pab/L; δ_load = Pa²b²/3EIL, per Roark's Formulas; any strength-of-materials text. The formula is displayed under the result.

What should I keep in mind when using this calculator?+

Moment peaks under the load; max deflection sits slightly toward midspan. At a = L/2 every formula collapses to the familiar centre-load case.

Can I use this for real structural design?+

It implements the exact textbook/code formula cited below the result and is ideal for sizing, checking and learning. Final designs should be verified by a qualified engineer against the full code with all load cases.

Is the Beam Point Load at Any Position Calculator free to use?+

Yes — completely free, no sign-up, no limits. It runs client-side in your browser, so inputs stay private and results are instant even on slow connections.

Related tools

Related Engineering tools

Sponsored