Search results
3 days ago · Let's consider the spring constant to be -40 N/m. Then the applied force is 28N for a 0.7 m displacement. The formula to calculate the applied force in Hooke's law is: F = -kΔx. where: F is the spring force (in N); k is the spring constant (in N/m); and Δx is the displacement (positive for elongation and negative for compression, in m).
Use our advanced spring force calculator provided below to create and design compression, extension and torsional springs. Spring Creator, our spring calculator, provides you with a full spring analysis after entering the few spring dimensions required and clicking on calculate.
4 days ago · You can use the Omni Calculator tool spring calculator or do as follows: Find out the applied torque. Remember that torque equals force multiplied by the distance of the lever arm. Measure how many degrees the spring has been twisted. Divide the torque by the twist angle. The result is the spring constant for a torsion spring, expressed in N·m/°.
Calculate the force exerted by a spring when it is stretched or compressed using the formula F = kx. Enter the spring constant and the displacement and get the spring force in Newtons or pounds.
Oct 10, 2023 · Find the missing variable in the equation for Hooke's Law, which relates the force and displacement of a spring. Enter two known values and get the third one, or use the formula F = -kx or F = kx.
Jan 24, 2024 · Calculate the spring force based on displacement and spring constant using Hooke's Law. Enter the values, click the button, and get the result in Newtons.
People also ask
How do I use a spring force calculator?
How do I calculate the strength or force of a spring?
How do you calculate a spring constant?
How do I calculate the acceleration of a spring?
Oct 23, 2023 · Hooke’s Law describes how the force needed to compress a spring is proportional to the displacement of the string from its equilibrium (original or natural) position. The same law can also be applied to the force needed to stretch or extend a spring from its natural position.
