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Q: Which type of strain is there when a spiral spring is stretched by a force?
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What forces causes the spring to be stretched?

External force or you can say deformation force causes spring to stretch and restoring force is developed due to introduction of restoring strain in spring to restore in its original shape.


What is strain force?

When some materials are squashed,stretched,twisted or bent they exert force which acts in the opposite direction to the force acting on them.


Can you stretch a spring by pushing on them?

Springs are great for absorbing energy. The spring force is negative when the spring is stretched and positive when it is compressed or pushed.


According to Hooke and Law if I halve the amount a spring is stretched the force will?

It will also halve.


What goes back to its original shape after being streched and is used in force meters?

That would be a spring, which is stretched when you apply force to it. The spring used have a specific force constant, which means that an extension of the spring to a certain length is equal to a fixed amount of force.


Can you stretch springs by pushing on them?

Springs are great for absorbing energy. The spring force is negative when the spring is stretched and positive when it is compressed or pushed.


What is elastic strain energy?

Potential Elastic Energy.


What happens to a springs force if you stretch it more?

It may loose its elastic nature.


What is the difference between elastic force and elastic potential energy?

Elastic force is a force which you are acting on it while elastic potential energy is produced when the spring is being compressed or stretched


What is the spring constant when it is stretched 1.5 meters when a force of 60 N is applied to it?

Just divide the force by the amount of stretch.


How do you calculate the work of a spiral spring?

Hi, I may be wrong and correct me if i am. Work is the force applied over a distance: F x d. So to calculate the work of a spiral spring it would be the spring coefficient (usually denoted as "k") times the distance. But you have to remember that the spring force is kxd, so you have to integrate the force over the distance, which will yield the following equation: work is equal to 1/2 the spring constant times the distance squared. W=(1/2) k d2


Why when both side of the spring is stretched with equal amount of force the extension only depends on one of the force applied at one end?

Because the tension applied to the spring is distributed evenly along its whole length.