The potential energy function for a diatomic molecule is `U(x) =(a)/(x^(12)) - (b)/(x^(6))`. In stable equilibrium, the distance between the particles is .

If r is the interatomic distance, a and b are positive constants, U denotes potential energy which is a function dependent on r as follows : U=(a)/(r^(10) )-(b)/(r^(5)) . The equilibrium distance between two atoms is

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.

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 function for the force between two atoms in a diatomic molecule is approximate given by U(r) = (a)/(r^(12)) - (b)/(r^(6)) , where a and b are constants and r is the distance between the atoms. If the dissociation energy of the molecule is D = [U (r = oo)- U_("at equilibrium")],D is

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-