A spring is compressed 0.085 m and has a spring constant of 348 N/m. How
much work is in compressing the spring?
Use Hooke's Law.
Include, at most; 3 decimal places.

Work done to compress the string is 1.25715 J

Explanation:

Given:

The spring is compressed to a distance x=0.085 m

Spring constant k=348N/m

To Find:

Work required to compress the string.

Solution:

According to Hooke's law, the force required to compress a string to a distance is given by

F= -kx

Thus expression for work done to compress a spring by a distance x can be calculated as,

Thus the amount of work done to compress the string is 1.25715 J

c. rb

explanation:

the atomic radius of a chemical element is a measure of the size of its atoms, usually the mean or typical distance from the center of the nucleus to the boundary of the surrounding shells of electrons.