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MERITROOT FREE LEARNING · CLASS 11 / CHEMISTRY

Some Basic Concepts of Chemistry

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Chapter overview

Chemistry deals with composition, structure, properties, and transformations of matter. Quantitative chemistry begins with atoms, molecules, formulae, moles, masses, and balanced chemical equations.

1. Matter and classification

Matter is anything that has mass and occupies space.

2. Laws of chemical combination

Law of conservation of mass

Mass is neither created nor destroyed in a chemical reaction.

Total mass of reactants=Total mass of products\text{Total mass of reactants} = \text{Total mass of products}

Law of definite proportions

A given compound always contains the same elements in the same fixed proportion by mass.

Law of multiple proportions

When two elements combine to form more than one compound, the masses of one element that combine with a fixed mass of the other are in a simple whole-number ratio.

Gay-Lussac's law

Gases combine in simple whole-number volume ratios at the same temperature and pressure.

Avogadro's law

Equal volumes of gases at the same temperature and pressure contain equal number of molecules.

V∝nV\propto n

3. Atomic mass, molecular mass, and formula mass

Atomic mass is expressed in atomic mass unit.

1 u=112×mass of one carbon-12 atom1\ \text{u} = \frac{1}{12} \times \text{mass of one carbon-12 atom}

Molecular mass:

Molecular mass=∑atomic masses of atoms in molecule\text{Molecular mass} = \sum \text{atomic masses of atoms in molecule}

Example:

H2O=2(1)+16=18 uH_2O=2(1)+16=18\ \text{u}

Formula mass for ionic compounds:

NaCl=23+35.5=58.5 uNaCl=23+35.5=58.5\ \text{u}

4. Mole concept

One mole contains Avogadro number of entities.

NA=6.022×1023 mol−1N_A=6.022\times10^{23}\ \text{mol}^{-1}

Number of moles:

n=mMn=\frac{m}{M}

where:

  • nn = number of moles
  • mm = given mass
  • MM = molar mass

Number of particles:

N=nNAN=nN_A

Mass from number of particles:

m=NNA×Mm=\frac{N}{N_A}\times M

5. Molar volume of gas

At STP, one mole of an ideal gas occupies approximately:

22.4 L22.4\ \text{L}

Gas mole relation:

n=V22.4at STPn=\frac{V}{22.4} \quad \text{at STP}

Ideal gas equation:

PV=nRTPV=nRT

6. Percentage composition

Mass percentage of an element:

% of element=mass of element in compoundmolar mass of compound×100\%\text{ of element} = \frac{\text{mass of element in compound}} {\text{molar mass of compound}} \times100

Example for water:

% H=218×100=11.11%\%\ H = \frac{2}{18}\times100 = 11.11\% % O=1618×100=88.89%\%\ O = \frac{16}{18}\times100 = 88.89\%

7. Empirical formula and molecular formula

Empirical formula gives the simplest whole-number ratio of atoms.

Molecular formula gives the actual number of atoms.

Relation:

Molecular formula=n×Empirical formula\text{Molecular formula} = n\times \text{Empirical formula}

where:

n=molecular massempirical formula massn= \frac{\text{molecular mass}} {\text{empirical formula mass}}

Example:

Empirical formula=CH2O\text{Empirical formula}=CH_2O

If molecular mass is 180180 and empirical formula mass is 3030:

n=18030=6n=\frac{180}{30}=6

Therefore:

Molecular formula=C6H12O6\text{Molecular formula}=C_6H_{12}O_6

8. Stoichiometry

Stoichiometry uses balanced chemical equations to calculate amounts of reactants and products.

Example:

2H2+O2→2H2O2H_2+O_2\rightarrow2H_2O

This means:

2 mol H2+1 mol O2→2 mol H2O2\ \text{mol }H_2 + 1\ \text{mol }O_2 \rightarrow 2\ \text{mol }H_2O

For methane combustion:

CH4+2O2→CO2+2H2OCH_4+2O_2\rightarrow CO_2+2H_2O

Mole ratio:

CH4:O2:CO2:H2O=1:2:1:2CH_4:O_2:CO_2:H_2O=1:2:1:2

9. Limiting reagent

The limiting reagent is completely consumed first and limits the amount of product formed.

Example:

N2+3H2→2NH3N_2+3H_2\rightarrow2NH_3

If 11 mol N2N_2 and 22 mol H2H_2 are available, then H2H_2 is limiting because 11 mol N2N_2 needs 33 mol H2H_2.

10. Concentration terms

Molarity

M=moles of solutevolume of solution in litreM= \frac{\text{moles of solute}} {\text{volume of solution in litre}}

Molality

m=moles of solutemass of solvent in kgm= \frac{\text{moles of solute}} {\text{mass of solvent in kg}}

Mole fraction

XA=nAnA+nBX_A= \frac{n_A}{n_A+n_B} XA+XB=1X_A+X_B=1

Mass percentage

Mass percent=mass of solutemass of solution×100\text{Mass percent} = \frac{\text{mass of solute}} {\text{mass of solution}} \times100

Parts per million

ppm=mass of solutemass of solution×106ppm= \frac{\text{mass of solute}} {\text{mass of solution}} \times10^6

11. Balanced equation examples

Neutralisation:

HCl+NaOH→NaCl+H2OHCl+NaOH\rightarrow NaCl+H_2O

Precipitation:

AgNO3+NaCl→AgCl↓+NaNO3AgNO_3+NaCl\rightarrow AgCl\downarrow+NaNO_3

Combustion:

C3H8+5O2→3CO2+4H2OC_3H_8+5O_2\rightarrow3CO_2+4H_2O

Oxidation of magnesium:

2Mg+O2→2MgO2Mg+O_2\rightarrow2MgO

12. Optional mhchem rendering tests

If MathJax mhchem is enabled, these should render nicely:

\ce2H2+O2−>2H2O\ce{2H2 + O2 -> 2H2O} \ceAgNO3+NaCl−>AgClv+NaNO3\ce{AgNO3 + NaCl -> AgCl v + NaNO3} \ceCH4+2O2−>CO2+2H2O\ce{CH4 + 2O2 -> CO2 + 2H2O}

13. Solved examples

Example 1

Find moles in 1818 g of water.

n=mM=1818=1 moln=\frac{m}{M} = \frac{18}{18} =1\ \text{mol}

Example 2

Find number of molecules in 22 mol of CO2CO_2.

N=nNA=2×6.022×1023N=nN_A = 2\times6.022\times10^{23} N=1.2044×1024N=1.2044\times10^{24}

Example 3

Find molarity if 0.50.5 mol solute is dissolved in 250250 mL solution.

V=250 mL=0.250 LV=250\ \text{mL}=0.250\ \text{L} M=0.50.250=2 MM=\frac{0.5}{0.250}=2\ \text{M}

14. Common mistakes

  • Using atomic mass where molecular mass is required.
  • Forgetting to balance chemical equation before stoichiometry.
  • Confusing molarity and molality.
  • Using mL directly in molarity instead of litre.
  • Ignoring limiting reagent.
  • Treating empirical formula and molecular formula as always same.

15. Quick revision

ConceptFormula
Molesn=mMn=\frac{m}{M}
ParticlesN=nNAN=nN_A
Ideal gasPV=nRTPV=nRT
STP gas molesn=V22.4n=\frac{V}{22.4}
MolarityM=nVLM=\frac{n}{V_L}
Molalitym=nkg solventm=\frac{n}{\text{kg solvent}}
Mole fractionXA=nAnA+nBX_A=\frac{n_A}{n_A+n_B}
Molecular formulan×n\times empirical formula

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