Calculate the atomic mass of an element which crystallises into a cubic structure with one atom on each corner of the cube. The volume of the unit cell is` 24xx10^-24 cm^3 `and density is `7.2 gcm^-3`.

Calculate the atomic mass of an element having cubic structure with one atom at each corner. The volume of the unit cell is 2.4xx10^(-23) cm^3 and density is 4.4 g cm^(-3 .

An element crystallises' into a, structare which may be described by a cubic type of unit celt having one atom on each C0rner of the cube and two atoms on one of its diagonals. If yolume of this unit cell is 24x 10^-(24) cm^3 and density of element is 7.2 g / cm^-3 . calculate the number of atoms present in 200 g of the element .

Calculate the number of atoms in a cubic based unit cell having one atom on each Corner and two atoms on each body diagonal

A compound formed by elements A and B crystallises in the cubic structure: Where' A atoms are at the Corners of the cube and B atoms are at the face centres. What is the formula of the compound?

CsCl forms unit cells in which caesium ions are in contact with each other and chloride ions occupy the body centre. If the volume of a unit cell of CsCl is 7.014xx10^(-23)cm^(3) , the Cs - Cs distance is nearly

An element has a body centred cubic structure with a cell edge of 288 pm. The density of the element is 7.2 g/ cm^3 . How many atoms are present in 208 g of the element?

Density of a unit cell is the same as the density of the substance. So, if the density of the substance is known, we can calculate the number of atoms or dimensions of the unit cell. The density of the unit cell is related to its formula mass (M), number of atoms per unit cell (z), edge length (a in cm), and Avogadro's constant N_(A) , as rho=(zxxM)/(a^(3)xxN_(A)) Q. An element X crystallizes in a structure having an fcc unit cell of an edge 100 pm. if 24 g of the element contains 24xx10^(23) atoms, the density is

An element having atomic mass '52,' occurs in bcc structure with a cell edge of 288 pm. The density of the element is '7.2 gcm^-3'. Evaluate Avogadro number.