Match List-I with List-II List-I List-II (A) Cubic cell (I) α = β = γ…

The correct answer is option 4. A-I, B-III, C-IV, D-II.

List-I	List-II
(A) Cubic cell	(I) \(\alpha = \beta = \gamma = 90^o\)
(B) Monoclinic cell	(III) \(\alpha = \gamma = 90^o, \beta ≠ 90^o\)
(C) Triclinic cell	(IV) \(\alpha ≠ \beta ≠ \gamma ≠ 90^o\)
(D) Hexagonal cell	(II) \(\alpha = \beta = 90^o, \gamma ≠ 120^o\)

The crystal cell types (List-I) with their corresponding angles between cell edges (List-II) once more:

(A) Cubic cell - (I) $(\alpha = \beta = \gamma = 90^\circ)$
In a cubic cell, all three angles between the cell edges are equal, and they are each 90 degrees.

(B) Monoclinic cell - (III) $(\alpha = \beta = 90^\circ, \gamma \neq 120^\circ)$
In a monoclinic cell, two of the angles between the cell edges are 90 degrees (right angles), but the third angle, $\gamma$, is not equal to 120 degrees.

(C) Triclinic cell - (IV) $(\alpha \neq \beta \neq \gamma \neq 90^\circ)$
In a triclinic cell, none of the angles between the cell edges are equal, and none of them are equal to 90 degrees.

(D) Hexagonal cell - (II) $(\alpha = \beta = 90^\circ, \gamma = 120^\circ)$
In a hexagonal cell, two of the angles between the cell edges are 90 degrees (right angles), and the third angle, $\gamma$, is equal to 120 degrees.

So, as you can see, the correct matching of List-I with List-II is as follows:

(A) Cubic cell - (I)

(B) Monoclinic cell - (III)

(C) Triclinic cell - (IV)

(D) Hexagonal cell - (II)

This matching correctly associates each crystal cell type with its corresponding set of angles between the cell edges as defined in the table you provided.