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Ionic Bonding
Distance of Closest Approach in Lattice Energy Formulas
Distance of Closest Approach is the distance to which an alpha particle comes closer to the nucleus. And is denoted by r
0
. Distance of Closest Approach is usually measured using the Angstrom for Length. Note that the value of Distance of Closest Approach is always negative.
Formulas to find Distance of Closest Approach in Lattice Energy
f
x
Distance of Closest Approach using Born Lande equation
Go
f
x
Distance of Closest Approach using Born-Lande Equation without Madelung Constant
Go
f
x
Distance of Closest Approach using Electrostatic Potential
Go
f
x
Distance of Closest Approach using Madelung Energy
Go
Lattice Energy formulas that make use of Distance of Closest Approach
f
x
Lattice Energy using Born Lande Equation
Go
f
x
Born Exponent using Born Lande Equation
Go
f
x
Electrostatic Potential Energy between pair of Ions
Go
f
x
Repulsive Interaction
Go
f
x
Repulsive Interaction Constant
Go
f
x
Born Exponent using Repulsive Interaction
Go
f
x
Total Energy of Ion given Charges and Distances
Go
f
x
Repulsive Interaction Constant using Total Energy of Ion
Go
f
x
Repulsive Interaction Constant given Madelung constant
Go
f
x
Minimum Potential Energy of Ion
Go
f
x
Lattice Energy using Born-Mayer equation
Go
f
x
Constant depending on compressibility using Born-Mayer equation
Go
f
x
Lattice Energy using Born-Lande equation using Kapustinskii Approximation
Go
f
x
Born Exponent using Born-Lande equation without Madelung Constant
Go
f
x
Repulsive Interaction using Total Energy of ion given charges and distances
Go
f
x
Repulsive Interaction Constant given Total Energy of Ion and Madelung Energy
Go
f
x
Madelung Constant given Repulsive Interaction Constant
Go
f
x
Madelung Constant using Born Lande Equation
Go
f
x
Madelung Constant using Born-Mayer equation
Go
f
x
Madelung Constant using Madelung Energy
Go
f
x
Madelung Constant using Total Energy of Ion
Go
f
x
Madelung Constant using Total Energy of Ion given Repulsive Interaction
Go
f
x
Madelung Energy
Go
f
x
Madelung Energy using Total Energy of Ion given Distance
Go
List of variables in Lattice Energy formulas
f
x
Madelung Constant
Go
f
x
Charge of Cation
Go
f
x
Charge of Anion
Go
f
x
Born Exponent
Go
f
x
Lattice Energy
Go
f
x
Number of Ions
Go
f
x
Charge
Go
f
x
Electrostatic Potential Energy between Ion Pair
Go
f
x
Madelung Energy
Go
FAQ
What is the Distance of Closest Approach?
Distance of Closest Approach is the distance to which an alpha particle comes closer to the nucleus. Distance of Closest Approach is usually measured using the Angstrom for Length. Note that the value of Distance of Closest Approach is always negative.
Can the Distance of Closest Approach be negative?
Yes, the Distance of Closest Approach, measured in Length can be negative.
What unit is used to measure Distance of Closest Approach?
Distance of Closest Approach is usually measured using the Angstrom[A] for Length. Meter[A], Millimeter[A], Kilometer[A] are the few other units in which Distance of Closest Approach can be measured.
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