The problem asks for the number of valence electrons of an atom B, given that its lowest possible oxidation number in a compound A₂B is -2.
The oxidation number (or oxidation state) of an atom in a compound represents its degree of oxidation. For a non-metal element, the lowest (most negative) possible oxidation number is related to the number of electrons it needs to gain to achieve a stable electron configuration, typically an octet (8 electrons in its valence shell).
The relationship between the minimum oxidation number and the number of valence electrons (\(V_e\)) for a main group element is given by the formula:
\[ \text{Lowest Oxidation Number} = V_e - 8 \]This formula arises because the lowest oxidation state is achieved when the atom gains enough electrons to complete its octet.
Step 1: Identify the given information.
We are given that the lowest oxidation number of atom B is -2.
\[ \text{Lowest Oxidation Number of B} = -2 \]Step 2: Apply the formula relating the lowest oxidation number to the number of valence electrons.
Let \(V_e\) be the number of electrons in the valence shell of atom B. Using the formula:
\[ \text{Lowest Oxidation Number} = V_e - 8 \]Step 3: Substitute the given value and solve for \(V_e\).
\[ -2 = V_e - 8 \]To find the number of valence electrons, we rearrange the equation:
\[ V_e = 8 - 2 \] \[ V_e = 6 \]This means that atom B has 6 electrons in its valence shell. Such elements belong to Group 16 of the periodic table (e.g., Oxygen, Sulfur), and their most common negative oxidation state is indeed -2.
The number of electrons in its valence shell is 6.
In the given figure, the blocks $A$, $B$ and $C$ weigh $4\,\text{kg}$, $6\,\text{kg}$ and $8\,\text{kg}$ respectively. The coefficient of sliding friction between any two surfaces is $0.5$. The force $\vec{F}$ required to slide the block $C$ with constant speed is ___ N.
(Given: $g = 10\,\text{m s}^{-2}$) 
Two circular discs of radius \(10\) cm each are joined at their centres by a rod, as shown in the figure. The length of the rod is \(30\) cm and its mass is \(600\) g. The mass of each disc is also \(600\) g. If the applied torque between the two discs is \(43\times10^{-7}\) dyne·cm, then the angular acceleration of the system about the given axis \(AB\) is ________ rad s\(^{-2}\).

Match the LIST-I with LIST-II for an isothermal process of an ideal gas system. 
Choose the correct answer from the options given below: