Problem 162
Question
Match the following \begin{tabular}{ll} \hline Column-I & Column-II \\ \hline (a) \(\mathrm{NH}_{4}^{+}\) & (p) \(\mathrm{O} \cdot \mathrm{N}\), is \(+6\) \\\ (b) \(\mathrm{CCl}_{4}\) & (q) \(\mathrm{O} \cdot \mathrm{N}\). is \(-1\) \\ (c) \(\mathrm{CaOCl}_{2}\) & (r) \(\mu=0.0 \mathrm{D}\) \\ (d) \(\mathrm{K}_{2} \mathrm{Cr}_{2} \mathrm{O}_{7}\) & (s) Coordinate covalent bond \\ & (t) O.N. is \(+1\) \end{tabular}
Step-by-Step Solution
Verified Answer
(a) s, (b) r, (c) q, (d) p
1Step 1: Analyze NH4+
The ammonium ion \(\mathrm{NH}_4^+\) is a cation formed when ammonia \(\mathrm{NH}_3\) gains a proton \(\mathrm{H}^+\) through a coordinate covalent bond. Thus, the best match for \(\mathrm{NH}_4^+\) is (s) Coordinate covalent bond.
2Step 2: Examine CCl4
Carbon tetrachloride \(\mathrm{CCl}_4\) contains a central carbon atom bonded to four chlorine atoms. The molecule is symmetric, so it has no net dipole moment, resulting in a dipole moment of zero, \(\mu=0.0 \mathrm{D}\). Therefore, the match for \(\mathrm{CCl}_4\) is (r) \(\mu=0.0 \, \mathrm{D}\).
3Step 3: Identify CaOCl2
Calcium oxychloride, \(\mathrm{CaOCl}_2\), can be viewed as the combination of calcium chloride \(\mathrm{CaCl}_2\) and calcium hypochlorite \(\mathrm{Ca(ClO)}_2\). In hypochlorite ions, the oxidation number of the oxygen is \(-1\). Thus, the match for \(\mathrm{CaOCl}_2\) is (q) \(\mathrm{O} \, .\, \mathrm{N}\,.\, \text{is} \,-1\).
4Step 4: Evaluate K2Cr2O7
Potassium dichromate \(\mathrm{K}_2\mathrm{Cr}_2\mathrm{O}_7\) has a chromium oxidation state of \(+6\) since the dichromate ion \(\mathrm{Cr}_2\mathrm{O}_7^{2-}\) contains two chromium atoms combined with seven oxygens, while the oxidation state is calculated as \[2x + 7(-2) = -2\]. Solving for x gives +6. Therefore, the best match for \(\mathrm{K}_2\mathrm{Cr}_2\mathrm{O}_7\) is (p) \(\mathrm{O} \, .\, \mathrm{N}\,.\, \text{is} \, +6\).
Key Concepts
Coordinate Covalent BondDipole MomentOxidation Number CalculationSymmetry in Molecules
Coordinate Covalent Bond
In chemistry, a coordinate covalent bond, also known as a dative bond, is a particular type of covalent bond in which both electrons in the shared pair come from the same atom. This is different from a normal covalent bond where each atom supplies one electron to the pair sharing.
An excellent example is the formation of the ammonium ion \(\mathrm{NH}_4^+\). In this ion, nitrogen provides a pair of electrons to bond with a hydrogen ion (\(\mathrm{H}^+\)), forming a coordinate bond. It is important in many biological and chemical processes.
An excellent example is the formation of the ammonium ion \(\mathrm{NH}_4^+\). In this ion, nitrogen provides a pair of electrons to bond with a hydrogen ion (\(\mathrm{H}^+\)), forming a coordinate bond. It is important in many biological and chemical processes.
- The donating atom often has a lone pair of electrons to share.
- This type of bond is still considered a covalent bond and not ionic.
- Coordinates play crucial roles, especially in complex ions and coordination chemistry.
Dipole Moment
Dipole moment is a measure of the separation of positive and negative charges in a molecule. It's a vector quantity; this means it has both magnitude and direction. The unit of a dipole moment is Debye (\(\mathrm{D}\)).
When a molecule is symmetric, like carbon tetrachloride (\(\mathrm{CCl}_4\)), the effects of polar bonds cancel each other out, resulting in a net dipole moment of zero (\(\mu=0.0 \, \mathrm{D}\)).
In conclusion, understanding whether a molecule has a dipole moment helps predict its interactions and behavior.
When a molecule is symmetric, like carbon tetrachloride (\(\mathrm{CCl}_4\)), the effects of polar bonds cancel each other out, resulting in a net dipole moment of zero (\(\mu=0.0 \, \mathrm{D}\)).
- A molecule can have polar bonds but still be non-polar overall.
- Asymmetrical molecules tend to have a nonzero dipole moment.
- The dipole moment influences boiling points, solubility, and interactions with other molecules.
In conclusion, understanding whether a molecule has a dipole moment helps predict its interactions and behavior.
Oxidation Number Calculation
Oxidation number, commonly known as oxidation state, indicates the degree of oxidation or reduction of an element in a compound. Calculation of oxidation states helps in determining the distribution of electrons among the atoms in a molecule.
For instance, in potassium dichromate (\(\mathrm{K}_2\mathrm{Cr}_2\mathrm{O}_7\)), the oxidation number of chromium is calculated as +6. Here's how:
This calculation is essential as it helps in understanding and balancing chemical reactions, particularly redox reactions.
For instance, in potassium dichromate (\(\mathrm{K}_2\mathrm{Cr}_2\mathrm{O}_7\)), the oxidation number of chromium is calculated as +6. Here's how:
- Each oxygen has an oxidation state of \(-2\).
- The sum of oxidation states in a neutral compound is zero, so we solve \((2x + 7(-2) = -2)\) to find \(+6\) for chromium.
This calculation is essential as it helps in understanding and balancing chemical reactions, particularly redox reactions.
Symmetry in Molecules
Symmetry in molecules plays a vital role in determining many of their chemical and physical properties. A symmetric molecule is one that can be divided into two identical halves by one or more symmetry operations like rotation or inversion.
Consider a molecule like carbon tetrachloride (\(\mathrm{CCl}_4\)), which is symmetric because each chlorine atom is equidistant from the central carbon atom, and arranged in a tetrahedral structure. This symmetry contributes to having no net dipole moment.
Consider a molecule like carbon tetrachloride (\(\mathrm{CCl}_4\)), which is symmetric because each chlorine atom is equidistant from the central carbon atom, and arranged in a tetrahedral structure. This symmetry contributes to having no net dipole moment.
- Symmetry is related to molecular geometry, hybridization, and bond angles.
- Symmetrical molecules tend to be nonpolar.
- Understanding symmetry helps predict infrared spectral peaks and chemical reactivity.
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