The question asks for the number of atoms present in one unit cell of a Simple Cubic (SCC) crystal structure.
A Simple Cubic lattice is one of the simplest crystal structures. In this structure:
To find the total number of atoms within a single unit cell, we need to consider how much of each corner atom actually belongs to that specific unit cell.
The calculation is as follows:
Number of atoms = (Contribution of atoms at corners)
Number of atoms = (Number of corners) × (Fraction of atom at each corner)
Number of atoms = (8 corners) × (1/8 atom/corner)
Number of atoms = $8 \times \frac{1}{8}$
Number of atoms = $1$
Thus, there is exactly 1 atom per unit cell in a Simple Cubic (SCC) structure.
Based on the structure and the calculation of shared atoms, the number of atoms per unit cell for SCC is 1.
Choose the correct statement from the following:
(A). Water has highest density at 4°C
(B). Freezing point of water is 0°C
(C) An Ice cube does not completely dip in water, rather floats on water in a glass.
(D). Addition of common salt reduces freezing point of water.
Choose the correct answer from the options given below:
Which of the following statements are correct:
A. In SC structure $a =2r$
B. In SC structure $a =r/2$
C. In BCC structure $a = 4r/\sqrt{3}$.
D. In FCC structure $a = 2\sqrt{2} r$
Where $a$ is a lattice parameter and $r$ is the atomic radius.
Which statements are correct for edge dislocation?
A. An edge dislocation moves in the direction of the Burger vector.
B. An edge dislocation involves an extra row of atoms above the slip plane
C. An edge of the atomic plane is formed internal of the crystal.
D. The Burger vector of an edge dislocation is parallel to the dislocation line.
Choose the correct answer from the options given below: