Home
Class 12
CHEMISTRY
Tungsten crystallises in a body centred ...

Tungsten crystallises in a body centred cubic unit cell. If the edge of the unit cell is 316.5 pm, what is the radius of tungsten atom ?

Text Solution

Verified by Experts

The correct Answer is:
137 pm

For a body centred cubic unit cell (bcc)
Radius `(r)=(axxsqrt3)/(4)=((316.5"pm")xxsqrt3)/(4)="137 pm".`
Promotional Banner

Similar Questions

Explore conceptually related problems

Tungsten crystallizes in body-centred cubic unit cell. If the edge of the unit cell is 316.5pm, what is the radius of tungsten atom?

% of void space in body centred cubic unit cell.

Silver crystallises in a face centred cubic unit cell. Each side of the unit cell has a length of 409 pm. What is the radius of an atom of silver? (Assume that each face centred atom is touching the four corner atoms.)

The unoccupied space in a body centred cubic unit cell is.

Silver crystallises in a face centred cubic unit cell. Each side of the unit cell has a length of 500 pm. Calculate radius of the silver atoms (Assume that the atoms just touch each other on the diagonal across the face of the unit cell i.e. each face atom is touching four atoms)

Sodium crystallises in a body-centred cubic unit cell. (bcc) with edge length 4.29Å . What is the radius of the sodium atom ? What is the length of the body-diagonal of the unit cell?

(a) If the radius of octahedral void is 'r' and the radius of the atoms in close packing is 'R' what is the relation between 'r' and 'R' ? (b) A metal crystallises in body centred cubic structure. If 'a' is the edge length of its unit cell, 'r' is the radius of the sphere, what is the relation between 'r' and 'a' ?

An element crystallizes in a body centred cubic lattice. The edge length of the unit cell is 200 pm and the density of the element is "5.0 g cm"^(-3) . Calculate the number of atoms in 100 g of this element.

A metal crystallises with a face-centred cubic lattice. The edge of the unit cell is 408pm. The diameter of the metal atom is-

Iron crystallises in a body-centred cubic lattice. The edge length of a unit cell in the lattice is 288pm. What is the density of iron? Atomic mass of iron = 55.85g*mol^(-1) .