The variation of interatomic energy with atomic distance is given by the following equation V(r)=4ε Where V(r) is the potential energy, and r is interatomic distance. ε and σ are constant. Find the value of energy at the point where the interatomic force is zero?

The variation of interatomic energy with atomic distance is given by the following equation V(r)=4ε Where V(r) is the potential energy, and r is interatomic distance. ε and σ are constant. Find the value of energy at the point where the interatomic force is zero? Correct Answer Where V(r) is the potential energy, and r is interatomic distance. ε and σ are constant. Find the value of energy at the point where the interatomic force is zero? ] – ε

or minimum energy => d(V(r))/d(r)=0 => d]/dr=0 => 4 ε => 4ε(1/4-1/2) => -ε.

Related Questions

The following equation gives the variation of interatomic energy with atomic distance: V(r)=4ε Where V(r) is the potential energy and r is interatomic distance. ε and σ are constant. Find the value of interatomic distance where energy is minimum?
How far is point 'R' from Point 'T'? Statement (I): Point 'R' is 5 metres to the north of point 'M'. Point 'U' is 4 metres to the east of point 'R'. Point 'T' is to the west of point 'R' such that points 'U' 'R' and 'T' form a straight line of  metres. Statement (II): Point 'Z' is metres to the south of point 'T'. Point 'U' is  metres to the east of point 'T'. Point 'M' is  metres to the east of point 'Z'. Point 'R' is  metres to the north of point 'M'. Point 'R' lies on the line formed by joining points 'T' and 'U'.