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physicsstudent12
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if you cut a spring with a constant "k" in half, does the new spring's "k" change?
What I was trying to get at was that the spring constant is a function of material and the way it is wound. It is not a function of the overall length of the spring. The only thing that cutting a spring in half does is halves the total distance you can compress it before you reach the spring's solid height.physicsstudent12 said:Hey, Fred Garvin, thanks for replying, but there's nothing about the actual length of the spring. I don't need an exact numerical value, I just need to know if the spring constant changes, and if so, how does it change.
The tacit assumption I believe you're making is:I'm not sure, I was thinking that the "k" would double, because by cutting the spring in half you are reducing the spring's displacement.
The spring constant K, also known as the force constant or stiffness coefficient, is a measure of the stiffness of a spring. It represents the amount of force required to stretch or compress a spring by a certain distance.
The spring constant K is calculated by dividing the force applied to a spring by the distance the spring is stretched or compressed. This can be expressed in the equation K = F/x, where K is the spring constant, F is the force applied, and x is the distance the spring is stretched or compressed.
The units for the spring constant K depend on the units used for force and distance in the calculation. In the SI system, the units for K are N/m (newtons per meter).
The spring constant K determines how stiff or flexible a spring is. A higher K value indicates a stiffer spring, which requires more force to stretch or compress. A lower K value indicates a more flexible spring, which requires less force to stretch or compress.
Yes, the spring constant K can change depending on factors such as the material and dimensions of the spring, as well as external factors such as temperature and applied force. However, for a specific spring, the spring constant K remains constant as long as the spring is not permanently deformed.