The potential energy of two atoms separated by a distance x is give by `U=-A//x^(0)`, where A is a positive constant. What is the force exerted by one atom on another atom ?

The potential energy of a two particle system separated by a distance r is given by U(r ) =A/r where A is a constant. Find to the radial force F_(r) , that each particle exerts on the other.

The potential energy of a two particle system separated by a distance r is given by U(r ) =A/r where A is a constant. Find to the radial force F_(r) , that each particle exerts on the other.

The potential energy between two atoms in a molecule is given by U=ax^(2)-bx^(2) where a and b are positive constants and x is the distance between the atoms. The atom is in stable equilibrium when x is equal to :-

The potential energy between two atoms in a molecule is given by U=ax^(2)-bx^(2) where a and b are positive constants and x is the distance between the atoms. The atom is in stable equilibrium when x is equal to :-

The potential energy between two atoms in a molecule is given by U=ax^(3)-bx^(2) where a and b are positive constants and x is the distance between the atoms. The atom is in stable equilibrium when x is equal to :-

The potential energy between two atoms in a molecule is given by, U_((x))=(a)/x^(12)-(b)/x^(6) , where a and b are positive constant and x is the distance between the atoms. The atoms is an stable equilibrium, when-

The potential energy between two atoms in a molecule is given by U(x)= (a)/(x^(12))-(b)/(x^(6)) , where a and b are positive constants and x is the distance between the atoms. The atom is in stable equilibrium when

The potential energy between two atoms in a molecule is given by U(x)= (1)/(x^(12))-(b)^(x^(6)) , where a and b are positive constants and x is the distance between the atoms. The atom is in stable equilibirum when

In a molecule, the potential energy between two atoms is given by U(x)=(a)/(x^(12))-(b)/(x^(6)) . Where a and b are positive constants and x is the distance between atoms. Find the value of x at which force is zero and minimum P.E. at that point.