BackGeneral Chemistry: Molecular Structure, Bonding, Intermolecular Forces, and Stoichiometry Study Guide
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Molecular Geometry and Hybridization
Electron Geometry and Molecular Geometry
Understanding the three-dimensional arrangement of atoms in a molecule is essential for predicting chemical behavior. Electron geometry considers all electron groups (bonding and lone pairs), while molecular geometry considers only the positions of atoms.
Electron Geometry (eg): The spatial arrangement of all electron groups around a central atom.
Molecular Geometry (mg): The arrangement of only the atoms (ignoring lone pairs).
Common Geometries:
Tetrahedral: 4 electron groups
Trigonal bipyramidal: 5 electron groups
Octahedral: 6 electron groups
Example: For XeF4, the electron geometry is octahedral, but the molecular geometry is square planar due to two lone pairs.
Polarity of Molecules
Polarity depends on both the molecular geometry and the difference in electronegativity between atoms. A molecule is polar if it has a net dipole moment.
Nonpolar: Symmetrical molecules where dipoles cancel.
Polar: Asymmetrical molecules or those with lone pairs that do not cancel dipoles.
Example: SF4 is polar due to its seesaw shape, while SF6 is nonpolar (octahedral, symmetrical).
Hybridization
Hybridization describes the mixing of atomic orbitals to form new hybrid orbitals suitable for bonding.
sp: Linear geometry, 2 electron groups
sp2: Trigonal planar, 3 electron groups
sp3: Tetrahedral, 4 electron groups
sp3d: Trigonal bipyramidal, 5 electron groups
sp3d2: Octahedral, 6 electron groups
Example: In HCN, the carbon is sp hybridized.
Determining Hybridization and Geometry in Complex Molecules
To determine the hybridization and geometry of specific atoms in a molecule, count the number of electron groups (bonds and lone pairs) around each atom.
Example: In a molecule with two labeled carbons, one with three groups (sp2, trigonal planar) and one with four groups (sp3, tetrahedral).
Chemical Bonding
Types of Bonds
Chemical bonds can be classified as nonpolar covalent, polar covalent, or ionic based on the difference in electronegativity between the bonded atoms.
Nonpolar Covalent: Electrons shared equally (e.g., Cl2).
Polar Covalent: Electrons shared unequally (e.g., HCl).
Ionic: Electrons transferred (e.g., NaCl).
Example: CF4 contains polar bonds but is nonpolar overall due to symmetry.
Pi Bonds
A pi (π) bond is formed by the side-by-side overlap of unhybridized p orbitals. Pi bonds are present in double and triple bonds, in addition to sigma (σ) bonds.
Single bond: 1 sigma bond
Double bond: 1 sigma + 1 pi bond
Triple bond: 1 sigma + 2 pi bonds
Example: The C=C bond in ethene (C2H4) contains a pi bond.
Intermolecular Forces
Types of Intermolecular Forces
Intermolecular forces (IMFs) are forces of attraction between molecules, affecting physical properties like boiling and melting points.
Dispersion (London) Forces: Present in all molecules, especially nonpolar ones.
Dipole-Dipole Forces: Occur between polar molecules.
Hydrogen Bonding: Strong dipole-dipole interaction when H is bonded to N, O, or F.
Example: In CH3CH2CH2OH (propanol), all three types are present.
Boiling Point Trends
Boiling point increases with stronger intermolecular forces and higher molecular mass.
Order of strength: Hydrogen bonding > Dipole-dipole > Dispersion
Example: H2O has a higher boiling point than N2 or CO due to hydrogen bonding.
Stoichiometry and Chemical Calculations
Molar Mass and Formula Units
Molar mass is the mass of one mole of a substance, expressed in g/mol. It is calculated by summing the atomic masses of all atoms in a formula unit.
Example: The molar mass of Pb3(PO4)2 is calculated as follows:
Calculating Moles, Atoms, and Molecules
Use Avogadro's number () to convert between moles and number of particles.
Moles =
Number of molecules = moles Avogadro's number
Number of atoms = number of molecules number of atoms per molecule
Example: To find the number of Fe atoms in 354 g of Fe:
Isotopic Abundance and Average Atomic Mass
The average atomic mass of an element is calculated using the masses and natural abundances of its isotopes.
Formula:
Example: For Ga with two isotopes:
Chemical Equations and Balancing
Balancing Chemical Equations
Balancing ensures the same number of each atom on both sides of the equation, in accordance with the Law of Conservation of Mass.
Adjust coefficients to balance atoms.
Example: For the reaction , the balanced equation is:
Writing Net Ionic and Molecular Equations
When mixing solutions, write the balanced molecular equation, then the net ionic equation if required.
Example: Reaction of aluminum acetate with ammonium phosphate to form aluminum phosphate and ammonium acetate:
Reference Data
Periodic Table and Constants
The periodic table provides atomic numbers, symbols, and atomic masses. Constants such as Avogadro's number and the gas constant are essential for calculations.
Avogadro's number: mol-1
Gas constant (R): L·atm·mol-1·K-1
Standard temperature: C = 273.15 K
Sample Table: Types of Intermolecular Forces
Type of Force | Occurs Between | Relative Strength | Example |
|---|---|---|---|
Dispersion (London) | All molecules | Weakest | CH4 |
Dipole-Dipole | Polar molecules | Intermediate | HCl |
Hydrogen Bonding | H with N, O, or F | Strongest | H2O |
Sample Table: Hybridization and Geometry
Hybridization | Electron Groups | Geometry | Bond Angle |
|---|---|---|---|
sp | 2 | Linear | 180° |
sp2 | 3 | Trigonal planar | 120° |
sp3 | 4 | Tetrahedral | 109.5° |
sp3d | 5 | Trigonal bipyramidal | 90°, 120° |
sp3d2 | 6 | Octahedral | 90° |
Additional info:
Some context and explanations have been expanded for clarity and completeness.
Tables have been inferred and constructed to summarize key concepts.