Knowee
Questions
Features
Study Tools

what happens to the spring that stretches beyond the proportional limit.

Question

what happens to the spring that stretches beyond the proportional limit.

🧐 Not the exact question you are looking for?Go ask a question

Solution 1

When a spring is stretched beyond its proportional limit, several things can happen:

  1. Elastic Limit Exceeded: The proportional limit, also known as the elastic limit, is the maximum point at which the spring can be stretched or compressed while still being able to return to its original length. If the spring is stretched beyond this point, it will not be able to return to its original length.

  2. Permanent Deformation: Once the spring is stretched beyond its proportional limit, it undergoes a permanent deformation. This means that the spring will be permanently longer than it was before, even when no force is applied to it.

  3. Loss of Spring Constant: The spring constant is a measure of the stiffness of the spring. When the spring is stretched beyond its proportional limit, the spring constant changes. This means that the spring will not exert the same force when stretched or compressed the same amount as before.

  4. Potential Failure: If the spring is stretched far beyond its proportional limit, it could potentially break. This is because the material of the spring can only withstand so much stretching before it fails.

  5. Hysteresis: After being stretched beyond its proportional limit, when the spring is loaded and unloaded, it will follow a different path within the stress-strain curve. This phenomenon is known as hysteresis and it indicates energy loss in the spring.

In summary, stretching a spring beyond its proportional limit can cause permanent deformation, change its spring constant, potentially cause it to fail, and result in hysteresis.

This problem has been solved

Solution 2

When a spring is stretched beyond its proportional limit, several things can happen:

  1. Elastic Limit Exceeded: The proportional limit, also known as the elastic limit, is the maximum point at which the spring can be stretched or compressed while still being able to return to its original length. If the spring is stretched beyond this point, it will not be able to return to its original length.

  2. Permanent Deformation: Once the spring is stretched beyond its proportional limit, it undergoes a permanent deformation. This means that the spring will be permanently longer than it was before, even when no force is applied to it.

  3. Loss of Spring Constant: The spring constant is a measure of the stiffness of the spring. When the spring is stretched beyond its proportional limit, the spring constant changes. This means that the spring will not exert the same force when stretched or compressed the same amount as before.

  4. Potential Failure: If the spring is stretched far beyond its proportional limit, it could potentially break. This is because the material of the spring can only withstand so much stretching before it fails.

  5. Hysteresis: After being stretched beyond its proportional limit, when the spring is loaded and unloaded, it will follow a different path within the stress-strain curve. This phenomenon is known as hysteresis and it indicates energy loss in the spring.

In summary, stretching a spring beyond its proportional limit can cause permanent deformation, change its spring constant, potentially cause it to fail, and result in hysteresis.

This problem has been solved

Similar Questions

what happens to the spring that stretches beyond the elastic limit.

What is meant by the limit of proportionality of a spring?When a spring is stretched beyond its limit of proportionality, it will not return to its original shape if the force being applied to it is removedIt is the point beyond which the extension of the spring is no longer proportional to the force applied to itOn an extension-force graph for the spring, it is the point after which the line will become straightA spring may not be stretched beyond its limit of proportionality

Which of the following statements is incorrect?All objects will undergo inelastic deformation if the forces acting on them are large enoughWhen an object is deformed elastically, it will return to its original shape if the forces acting on it are removedEnergy is not required to deform an object elasticallyWhen an object is deformed inelastically, it will not return to its original shape if the forces acting on it are removed2What is meant by the limit of proportionality of a spring?A spring may not be stretched beyond its limit of proportionalityWhen a spring is stretched beyond its limit of proportionality, it will not return to its original shape if the force being applied to it is removedIt is the point beyond which the extension of the spring is no longer proportional to the force applied to itOn an extension-force graph for the spring, it is the point after which the line will become straight3Calculate the force which must be applied to extend a spring of spring constant 10 N/m by 5 cm.  You may assume that this force does not cause the spring to exceed its limit of proportionality.0.5 N20 N0.2 N5 N4A spring is initially 30 cm long.  When a force of 12 N is applied to it, its length increases to 50 cm.  Calculate its spring constant.  You may assume that this force does not cause the spring to exceed its limit of proportionality.40 N/m24 N/m60 N/m2.4 N/m5A student is investigating how the force applied to two different springs affects their extension.  She plots an extension-force graph for spring A (with extension on the y-axis and force on the x-axis) and obtains a straight line.  On the same axes, she plots a second straight line using the data which she obtained for spring B.  The gradient (slope) of the line for spring B is lower than that for spring A.  What does this tell us about the spring constants of these springs?The spring constant of spring A is equal to that of spring BNothingThe spring constant of spring A is lower than that of spring BThe spring constant of spring A is greater than that of spring B6A spring (of spring constant 20 N/m) is stretched by 5 cm.  Calculate the amount of work which must be done in stretching the spring by this amount.0.025 J1 J100 J0.5 J

HOOKE’S LAWthe extension of a spring is in direct proportion withthe load added to it

A weight of 2.0 N is hung from a spring. The extension produced is 6.0 cm. The 2.0 N weight is removed and an 8.0 N weight is hung from the spring. The spring does not pass its limit of proportionality.What is the new extension of the spring?

1/3

Upgrade your grade with Knowee

Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.