Home
Class 12
CHEMISTRY
NH(4) X1 crystallizes in bcc lattice wit...

`NH_(4)` X1 crystallizes in bcc lattice with edge length 383 pm. If the radius of `NH_(4)^(+)` ion is `154 pm`,calculate the radius of halide `(X^(-) )`.

Text Solution

AI Generated Solution

To solve the problem step by step, we will follow these calculations: ### Step 1: Understand the structure We know that NH₄X crystallizes in a body-centered cubic (BCC) lattice. In a BCC lattice, there are two atoms per unit cell, and the relationship between the edge length (A) and the radius of the ions can be derived from the geometry of the unit cell. ### Step 2: Given data - Edge length of the lattice, A = 383 pm - Radius of NH₄⁺ ion, R(NH₄⁺) = 154 pm ...
Promotional Banner

Similar Questions

Explore conceptually related problems

A compound XY crystallizes in BCC lattice with unit cell - edge length of 480 pm , if the radius of Y is 225 pm , then the radius of X is

A compound XY crystallizes in BCC lattice with unit cell-edge length of 480 pm, if the radius of Y– is 225 pm, then the radius of X^(+) is:

If an atom crystallizes in bcc lattice with r=4 Å then the edge length will be

An ionic solid A^(o+)B^(Θ) crystallizes as an fcc structure. If the edge length of cell is 508 pm and the radius of anion is 144 pm , the radius of cation is

A solid AB has NaCl type structure with edge length 580.4 pm. Then radius of A^(+) is 100 p m. What is the radius of B^(-) in pm?

The metal M crystallizes in a body cantered lattice with cell edge 40 pm . The atomic radius of M is .

Ammonium chloride, crystallizes in a body centered cubic lattice with edge length of unit cell equal to 387pm. If the size of Cl^(-) ion is 181pm, the size of NH_(4)^(+) ion would be:

The metal M crystallizes in a body centered lattice with cell edge. 400 pm. The atomic radius of M is

Ammonium chloride, crystalliazes in a body centered cubic latteice iwh edge length of unit cell equal to 387pm. If the size of Cl^(-) ion is 181pm, the size of NH_(4)^(+) ion would be:

A metal crystallizes in a body-centred cubic lattice with the unit cell length 320 pm. The radius of the metal atom (in pm) will be