Answer:
The box slides 0.58 m before stopping .
Step-by-step explanation:
Given :
Spring constant , k = 100 N/m .
Compression in the spring , x = 20 cm .
Mass of box , m = 2.3 kg .
Coefficient of kinetic friction of the box on the surface is ,
.
Therefore , conserving energy of the system :

Putting value in above equation we get :

Therefore , the box slides 0.58 m before stopping .