Step 1: Understanding Covalent Character.
Covalent character refers to the sharing of electrons between atoms in a molecule. The ionic character of a compound generally decreases as the size of the anion increases, leading to a greater covalent character in the bond. Similarly, the more the electronegativity difference between the two atoms, the higher the ionic character, and the lower the covalent character. Therefore, the smaller the anion, the more ionic the compound is, leading to a lower covalent character.
Step 2: Analyzing the Compounds.
- (A) LiF: Fluorine is the smallest halogen, and its high electronegativity creates a highly ionic bond with lithium, leading to the lowest covalent character.
- (B) LiBr: Bromine is larger than fluorine, and hence the bond is less ionic, resulting in higher covalent character than LiF.
- (C) LiCl: Chlorine is larger than bromine, so the ionic character is further reduced, and the covalent character increases.
- (D) LiI: Iodine is the largest halogen, leading to the most covalent character.
Step 3: Conclusion.
Thus, the increasing order of covalent character is:
\[
\text{LiF} < \text{LiBr} < \text{LiCl} < \text{LiI}
\]
So, the correct answer is option (1): (A), (B), (C), (D).
Match the LIST-I with LIST-II
LIST-I (Bonds) | LIST-II (Formations) |
---|---|
A. Ionic Bonds | Actual transfer of electrons from one atom to another atom |
B. Metallic Bonds | Partial sharing of valence electrons by the neighboring atoms |
C. Van der Waals Bonds | This type of bonding arises from dipolar interaction of crystals/molecules of the crystal. |
D. Hydrogen Bonds | This type of interaction between the oppositely charged ends of permanently polarized molecules. |
Choose the correct answer from the options given below:
A weight of $500\,$N is held on a smooth plane inclined at $30^\circ$ to the horizontal by a force $P$ acting at $30^\circ$ to the inclined plane as shown. Then the value of force $P$ is:
A steel wire of $20$ mm diameter is bent into a circular shape of $10$ m radius. If modulus of elasticity of wire is $2\times10^{5}\ \text{N/mm}^2$, then the maximum bending stress induced in wire is: