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.
Let \( y^2 = 12x \) be the parabola and \( S \) its focus. Let \( PQ \) be a focal chord of the parabola such that \( (SP)(SQ) = \frac{147}{4} \). Let \( C \) be the circle described by taking \( PQ \) as a diameter. If the equation of the circle \( C \) is: \[ 64x^2 + 64y^2 - \alpha x - 64\sqrt{3}y = \beta, \] then \( \beta - \alpha \) is equal to:
The dimensions of a physical quantity \( \epsilon_0 \frac{d\Phi_E}{dt} \) are similar to [Symbols have their usual meanings]
The expression given below shows the variation of velocity \( v \) with time \( t \): \[ v = \frac{At^2 + Bt}{C + t} \] The dimension of \( A \), \( B \), and \( C \) is:
