If (hkt) represent the Miller indices of a plane in a cubic crystal, its distance of separation between the adjacent parallel planes is

Question

If (hkt) represent the Miller indices of a plane in a cubic crystal, its distance of separation between the adjacent parallel planes is (A) (a/h2 + k2 + l2) (B) (h2 + k2 + l2/a) (C) (a/√h2 + k2 + l2) (D) (√h2 + k2 + l2/a)

Tardigrade Admin · Accepted Answer

The perpendicular distance of plane (hkl) from origin or distance of separation of parallel adjacent planes of a cubic crystal is given by d = (a/√h2 + k2 + l2)

Q. If (hkt) represent the Miller indices of a plane in a cubic crystal, its distance of separation between the adjacent parallel planes is

$\frac{a}{h ^{2} + k ^{2} + l ^{2}}$

$\frac{h ^{2} + k ^{2} + l ^{2}}{a}$

$\frac{a}{h ^{2} + k ^{2} + l ^{2}}$

$\frac{h ^{2} + k ^{2} + l ^{2}}{a}$

The perpendicular distance of plane (hkl) from origin or distance of separation of parallel adjacent planes of a cubic crystal is given by
$d = \frac{a}{h ^{2} + k ^{2} + l ^{2}}$

Q. If (hkt) represent the Miller indices of a plane in a cubic crystal, its distance of separation between the adjacent parallel planes is

h2+k2+l2a​

ah2+k2+l2​

h2+k2+l2​a​

ah2+k2+l2​​

The perpendicular distance of plane (hkl) from origin or distance of separation of parallel adjacent planes of a cubic crystal is given by d=h2+k2+l2​a​

$\frac{a}{h ^{2} + k ^{2} + l ^{2}}$

$\frac{h ^{2} + k ^{2} + l ^{2}}{a}$

$\frac{a}{h ^{2} + k ^{2} + l ^{2}}$

$\frac{h ^{2} + k ^{2} + l ^{2}}{a}$

The perpendicular distance of plane (hkl) from origin or distance of separation of parallel adjacent planes of a cubic crystal is given by
$d = \frac{a}{h ^{2} + k ^{2} + l ^{2}}$