Spring Force Calculator (Hooke's Law F=kx)
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Compute spring force via Hooke's law F = k·x: enter stiffness and deformation to get the force and stored energy.
Key points
Spring Force Calculator (Hooke's Law F=kx): Compute spring force via Hooke's law F = k·x: enter stiffness and deformation to get the force and stored energy. Formula: F = k·x. Enter parameters on the DD-CAT IDE online tool page to get results instantly, with a calculation-model diagram that updates with the inputs. Hooke's law F = kx: within the elastic limit, force is proportional to deformation and always points toward the natural length. k is the spring constant, in N/m or N/mm (1 N/mm = 1000 N/m); larger k means a stiffer spring.
Inputs
F = k·xCalculation model (updates with parameters)
| Spring force F | 200 N | F = k·x (opposite to the deformation) |
| Stored spring energy Ep | 2 J | Ep = ½·k·x² |
| Equivalent mass (compressed by 1g) | 20.4kg | m = F/g, the mass the spring force can support |
Engineering notes
- Hooke's law F = kx: within the elastic limit, force is proportional to deformation and always points toward the natural length.
- k is the spring constant, in N/m or N/mm (1 N/mm = 1000 N/m); larger k means a stiffer spring.
- Beyond the elastic limit the spring deforms permanently and Hooke's law no longer applies; series/parallel springs have their own equivalent-stiffness formulas.
FAQ
- What is Spring Force Calculator (Hooke's Law F=kx) for?
- Compute spring force via Hooke's law F = k·x: enter stiffness and deformation to get the force and stored energy.
- What is the formula for Spring Force Calculator (Hooke's Law F=kx)?
- Core formula: F = k·x. The tool returns results instantly using this formula and the selected parameters.
- What engineering notes should I keep in mind when using Spring Force Calculator (Hooke's Law F=kx)?
- Hooke's law F = kx: within the elastic limit, force is proportional to deformation and always points toward the natural length. k is the spring constant, in N/m or N/mm (1 N/mm = 1000 N/m); larger k means a stiffer spring. Beyond the elastic limit the spring deforms permanently and Hooke's law no longer applies; series/parallel springs have their own equivalent-stiffness formulas.
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