Introduction
Chemistry is the science of matter: what it is made of, how it changes, and how energy flows during those changes. Every drug you take, every food you digest, every material in your phone comes from chemical knowledge. For NEET 2027, this chapter is the mathematical foundation of all of physical and inorganic chemistry. Get these ideas right and numerical problems across the entire syllabus become easier.
You can expect 2 to 3 questions from this chapter in NEET each year. The most tested areas are the mole concept, stoichiometry (mole ratios in reactions), empirical vs molecular formula calculations, and occasionally the laws of chemical combination. Significant figures appear in some calculation-based questions.
Nature of Matter
Everything around you is matter: anything that has mass and occupies space. Chemistry classifies matter in two independent ways: by its physical state and by its composition.
Physical States of Matter
| State | Shape | Volume | Compressibility | Particle arrangement |
|---|---|---|---|---|
| Solid | Definite | Definite | Almost nil | Closely packed, regular or irregular lattice |
| Liquid | Takes container shape | Definite | Very low | Close but mobile; random arrangement |
| Gas | Takes container shape | Takes container volume | High | Far apart; rapid random motion |
States can interconvert: melting (solid to liquid), vaporisation (liquid to gas), sublimation (solid directly to gas), and their reverses. These are physical changes: no new substance is formed.
Classification by Composition
Matter is first divided into pure substances (uniform composition throughout) and mixtures (two or more pure substances combined in variable proportions).
Pure substances are further divided into elements (cannot be broken into simpler substances by ordinary chemical means, e.g. hydrogen, iron, gold) and compounds(two or more elements combined in a fixed ratio by mass, e.g. water H2O, salt NaCl).
Mixtures are divided into homogeneous mixtures (uniform composition throughout, like salt water or alloys; also called solutions) and heterogeneous mixtures(non-uniform; like sand and water, or milk).
Key Differences: Compound vs Mixture
| Property | Compound | Mixture |
|---|---|---|
| Composition | Fixed ratio of elements | Variable proportions |
| Properties | Different from constituent elements | Properties of constituents retained |
| Separation | Only by chemical methods | By physical methods (filtration, distillation) |
| Energy change on formation | Yes (heat or energy absorbed or released) | Usually none or negligible |
Properties of Matter and Their Measurement
A property tells you something measurable or observable about a substance. Properties are classified as physical or chemical.
Physical Properties
Physical properties can be measured without changing the chemical identity of the substance. Examples: colour, density, melting point, boiling point, hardness, electrical conductivity, solubility, refractive index.
Chemical Properties
Chemical properties describe how a substance reacts with other substances or transforms into a different substance. Examples: flammability, acidity, basicity, reactivity with water. Measuring a chemical property always involves a chemical change (a new substance is formed).
Extensive vs Intensive Properties
An extensive property depends on the amount of matter present: mass, volume, heat content. An intensive property does not depend on amount: temperature, density, boiling point, colour. This distinction matters in thermodynamics questions.
SI Units and Prefixes
IUPAC recommends the International System of Units (SI) for all scientific measurements. It has seven base units; every other unit is derived from these.
Seven SI Base Units
| Physical quantity | SI unit | Symbol |
|---|---|---|
| Length | metre | m |
| Mass | kilogram | kg |
| Time | second | s |
| Electric current | ampere | A |
| Temperature | kelvin | K |
| Amount of substance | mole | mol |
| Luminous intensity | candela | cd |
Important Derived Units in Chemistry
| Quantity | Unit | Symbol | In base units |
|---|---|---|---|
| Volume | cubic metre | m³ | m³ |
| Density | kilogram per cubic metre | kg m⁻³ | kg m⁻³ |
| Pressure | pascal | Pa | kg m⁻¹ s⁻² |
| Energy | joule | J | kg m² s⁻² |
| Molar mass | kilogram per mole | kg mol⁻¹ | kg mol⁻¹ |
In practice, chemists often use litre (L) for volume (1 L = 10⁻³ m³ = 1 dm³) and g mol⁻¹ for molar mass.
SI Prefixes
Prefixes scale a unit up or down. You must memorise the ones below; they appear in unit conversion questions.
| Prefix | Symbol | Multiplier |
|---|---|---|
| giga | G | 10⁹ |
| mega | M | 10⁶ |
| kilo | k | 10³ |
| deci | d | 10⁻¹ |
| centi | c | 10⁻² |
| milli | m | 10⁻³ |
| micro | µ | 10⁻⁶ |
| nano | n | 10⁻⁹ |
| pico | p | 10⁻¹² |
Common conversions to know: 1 nm = 10⁻⁹ m = 10 Å (angstrom). 1 pm = 10⁻¹² m. 1 L = 1000 mL = 1000 cm³. 1 atm = 101325 Pa.
Temperature Scales
NCERT uses Celsius (°C) and Kelvin (K). The conversion is simple:
Kelvin is always used in gas law and thermodynamics calculations. Negative values are not possible in Kelvin (0 K is absolute zero).
Significant Figures
Every measurement has some uncertainty. Significant figures (sig figs) tell you how precisely a measurement was made. All certain digits plus the first uncertain digit are significant.
Rules for Counting Significant Figures
| Rule | Example | Sig figs |
|---|---|---|
| All non-zero digits are significant | 3.56 | 3 |
| Zeros between non-zero digits are significant | 1005 | 4 |
| Leading zeros (before first non-zero digit) are NOT significant | 0.0034 | 2 |
| Trailing zeros after decimal point ARE significant | 2.500 | 4 |
| Trailing zeros in a whole number without decimal point may or may not be significant | 1500 | Ambiguous (2, 3, or 4) |
| Scientific notation removes ambiguity | 1.50 × 10³ | 3 |
Arithmetic with Significant Figures
For addition and subtraction: the answer should have the same number of decimal places as the measurement with the fewest decimal places.
Example: 12.11 + 18.0 + 1.013 = 31.123, rounded to 31.1 (fewest decimal places = 1, from 18.0).
For multiplication and division: the answer should have the same number of significant figures as the measurement with the fewest sig figs.
Example: 2.5 × 1.25 = 3.125, rounded to 3.1 (fewest sig figs = 2, from 2.5).
Rounding Rules
If the digit to be dropped is less than 5, the preceding digit stays unchanged (round down). If it is greater than 5 or exactly 5 followed by non-zero digits, increase the preceding digit by 1 (round up). If it is exactly 5 with nothing after, round to the nearest even digit (round-half-to-even rule).
Significant figures
3
Why
Leading zero — not significant
Leading zero — not significant
Non-zero digit — significant
Non-zero digit — significant
Trailing zero with explicit decimal — significant
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Laws of Chemical Combination
Before Dalton, experimentalists discovered five laws that describe how elements combine to form compounds. These laws guided Dalton to propose his atomic theory.
1. Law of Conservation of Mass (Lavoisier, 1789)
Matter can neither be created nor destroyed in a chemical reaction. The total mass of the reactants equals the total mass of the products.
Example: When 10 g of calcium carbonate decomposes, the total mass of calcium oxide and carbon dioxide produced is exactly 10 g. NEET questions sometimes ask you to identify the mass of an unidentified product using this law.
2. Law of Definite Proportions (Proust, 1799)
A pure chemical compound always contains the same elements combined in the same fixed ratio by mass, regardless of the source or method of preparation.
Example: Water (H2O) always contains hydrogen and oxygen in the mass ratio 1:8. Whether you obtain water from rain, a river, or the laboratory, the ratio is always 1:8.
3. Law of Multiple Proportions (Dalton, 1803)
When two elements A and B form more than one compound, the masses of B that combine with a fixed mass of A are in simple whole-number ratios.
Example: In carbon monoxide (CO), 12 g of carbon combines with 16 g of oxygen. In carbon dioxide (CO2), 12 g of carbon combines with 32 g of oxygen. The ratio of oxygen masses = 16:32 = 1:2. A simple whole-number ratio.
4. Gay-Lussac's Law of Gaseous Volumes (Gay-Lussac, 1808)
When gases react and produce gaseous products at the same temperature and pressure, the volumes of the reacting gases and the products are in simple whole-number ratios.
Example: 1 volume of hydrogen + 1 volume of chlorine gives 2 volumes of hydrogen chloride (1:1:2 ratio). 2 volumes of hydrogen + 1 volume of oxygen gives 2 volumes of steam (2:1:2 ratio). This law applies only to gases measured at the same conditions.
5. Avogadro's Law (Avogadro, 1811)
Equal volumes of all gases, at the same temperature and pressure, contain equal numbers of molecules.
This law explained Gay-Lussac's observations. It told chemists that molecules (not just atoms) are the fundamental units of gases. It also confirmed that hydrogen, oxygen, and nitrogen exist as diatomic molecules (H2, O2, N2).
Dalton's Atomic Theory (1808)
John Dalton proposed the first scientific atomic theory to explain the laws above. The main postulates are:
- All matter is made of indivisible, indestructible particles called atoms.
- All atoms of a given element are identical in mass and chemical properties. Atoms of different elements differ in mass and properties.
- Atoms cannot be created or destroyed in a chemical reaction (explains conservation of mass).
- Atoms combine in simple whole-number ratios to form compound atoms (what we now call molecules). This explains the law of definite proportions.
- When two elements form more than one compound, the different numbers of atoms combine in simple whole-number ratios (explains the law of multiple proportions).
Limitations of Dalton's Atomic Theory
Later discoveries showed that Dalton's theory was not completely correct. The key limitations are:
- Atoms are not indivisible. They contain sub-atomic particles: electrons, protons, and neutrons.
- Atoms of the same element can have different masses (isotopes, e.g. ¹H and ²H). So not all atoms of an element are identical.
- Atoms can be created and destroyed in nuclear reactions (though not in ordinary chemical reactions).
- The law of definite proportions does not hold perfectly for non-stoichiometric compounds (defect structures in crystals).
Atomic and Molecular Masses
Atomic Mass Unit (amu or u)
Atoms are too small to weigh directly. Chemists use a relative scale. One atomic mass unit (u or amu) is defined as exactly 1/12 of the mass of one carbon-12 atom.
The atomic mass of an element on this scale tells you how many times heavier one atom of that element is compared to 1/12 of a carbon-12 atom. For example, the atomic mass of oxygen is 16 u, meaning one oxygen atom is 16 times heavier than 1/12 of a carbon-12 atom.
Average Atomic Mass
Most elements exist as a mixture of isotopes. The atomic mass you see in the periodic table is the weighted average of all naturally occurring isotopes.
Example: Chlorine has two isotopes. 35Cl (75.77% abundance, mass 34.97 u) and 37Cl (24.23% abundance, mass 36.97 u).
Average atomic mass = (0.7577 × 34.97) + (0.2423 × 36.97) = 26.50 + 8.96 = 35.46 u.
Molecular Mass
The molecular mass of a compound is the sum of atomic masses of all atoms in one molecule.
Example: Molecular mass of H2SO4 = 2(1) + 32 + 4(16) = 2 + 32 + 64 = 98 u.
Formula Mass
Ionic compounds do not exist as discrete molecules; they form lattice structures. For these, we use formula mass instead of molecular mass. The formula mass is the sum of atomic masses of all ions in one formula unit.
Example: Formula mass of NaCl = 23 + 35.5 = 58.5 u. Formula mass of Na2CO3 = 2(23) + 12 + 3(16) = 46 + 12 + 48 = 106 u.
Mole Concept
A mole is the SI unit for amount of substance. It is defined as the amount of a substance that contains exactly 6.022 × 10²³ elementary entities (atoms, molecules, ions, electrons, formula units, or any specified particle). This number is called Avogadro's number().
Molar Mass
The molar mass of a substance is the mass of one mole of that substance, expressed in g mol⁻¹. Numerically, it equals the atomic mass (for elements) or molecular mass (for compounds) in grams.
Examples:
- Molar mass of Na = 23 g mol⁻¹
- Molar mass of O2 = 32 g mol⁻¹
- Molar mass of H2O = 18 g mol⁻¹
- Molar mass of NaCl = 58.5 g mol⁻¹
- Molar mass of H2SO4 = 98 g mol⁻¹
- Molar mass of glucose (C6H12O6) = 180 g mol⁻¹
The Mole Triangle
Three quantities connect through the mole: mass (in grams), number of moles, and number of particles.
For gases at STP (Standard Temperature and Pressure: 0°C, 1 atm), 1 mole of any ideal gas occupies 22.4 L (molar volume). This is used frequently in numerical problems.
I know the
Moles
0.5
mol
Mass
9
g
Particles
3.011e+23
entities
Volume at STP
11.2
L
Percentage Composition
The percentage composition of a compound tells you what fraction of its total mass comes from each element. It is calculated from the molecular formula.
Example: Find the percentage of nitrogen in ammonia (NH3). Molar mass of NH3 = 14 + 3(1) = 17 g mol⁻¹. % N = (14/17) × 100 = 82.35%. % H = (3/17) × 100 = 17.65%. These add up to 100%.
Empirical and Molecular Formula
Empirical Formula
The empirical formula gives the simplest whole-number ratio of atoms of each element in a compound. It is derived from percentage composition or combustion data.
Steps to find empirical formula from percentage composition:
- Divide the percentage of each element by its atomic mass. This gives the mole ratio (relative number of moles of each atom).
- Divide all mole ratios by the smallest mole ratio to get a provisional ratio.
- If the ratios are not whole numbers, multiply all by the smallest integer that makes them whole.
- Write the empirical formula with subscripts as the whole-number ratios.
Molecular Formula
The molecular formula gives the actual number of atoms of each element in one molecule. It is a whole-number multiple of the empirical formula.
Example: A compound has empirical formula CH2O (empirical mass = 12 + 2 + 16 = 30 g mol⁻¹). If the molar mass is 180 g mol⁻¹, then n = 180/30 = 6. Molecular formula = C6H12O6(glucose).
Enter % composition
Leave blank to get empirical formula only
Step 1 — Divide % by atomic mass
C
40 ÷ 12 = 3.333
H
6.67 ÷ 1 = 6.670
O
53.33 ÷ 16 = 3.333
Step 2 — Divide by smallest (3.333)
C
3.333 ÷ 3.333 = 1.00
H
6.670 ÷ 3.333 = 2.00
O
3.333 ÷ 3.333 = 1.00
Empirical formula
CH2O
Empirical mass = 30.00 g mol⁻¹
Molecular formula (n = 6)
C6H12O6
CH2O × 6 = C6H12O6
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Stoichiometry
Stoichiometry is the study of quantitative relationships in chemical reactions. It uses the balanced chemical equation as a map of mole ratios between reactants and products.
Reading a Balanced Equation
Consider the combustion of methane:
The coefficients (1, 2, 1, 2) are the mole ratios. You read this as: 1 mole of CH4 reacts with 2 moles of O2 to produce 1 mole of CO2 and 2 moles of H2O.
Types of Stoichiometry Problems
Mole-to-mole: Use the mole ratio directly from the equation.
Mass-to-mass: Convert given mass to moles, use mole ratio, convert product moles to mass.
Mass-to-volume: Same as above but convert product moles to volume using 22.4 L mol⁻¹ at STP.
General Steps for Stoichiometry
- Write the balanced chemical equation.
- Convert given quantity (mass/volume/number of particles) to moles.
- Use the mole ratio from the equation to find moles of the required substance.
- Convert moles of required substance to the desired unit (mass, volume, or number of particles).
Limiting Reagent
In real reactions, reactants are rarely present in exact stoichiometric proportions. The limiting reagent (or limiting reactant) is the reactant that is completely consumed first. It determines how much product can form. The other reactant is in excess.
How to Identify the Limiting Reagent
- Convert the given masses of all reactants to moles.
- Divide each reactant's moles by its stoichiometric coefficient in the balanced equation. This gives the "mole ratio value".
- The reactant with the smallest mole ratio value is the limiting reagent.
- Use the moles of the limiting reagent to calculate the amount of product formed (theoretical yield).
Example: Reaction is N2 + 3H2 → 2NH3. You have 28 g of N2(molar mass 28, so 1 mol) and 6 g of H2 (molar mass 2, so 3 mol). Mole ratio values: N2= 1/1 = 1, H2 = 3/3 = 1. Both are exactly equal. So neither is limiting; they are in exact stoichiometric ratio and both will be fully consumed.
Change the problem: use 28 g N2 and 3 g H2 (= 1.5 mol). Mole ratio values: N2 = 1/1 = 1, H2 = 1.5/3 = 0.5. H2 has the smaller value, so H2 is the limiting reagent. Moles of NH3 formed = 1.5 × (2/3) = 1 mol = 17 g.
Percentage Yield
In practice, the actual amount of product obtained is often less than the theoretical yield due to incomplete reactions, side reactions, or losses during collection.
Adjust reactant masses
N₂
28 g
Moles = 28 ÷ 28 = 1.000 mol
H₂
3 g
limiting
Moles = 3 ÷ 2 = 1.500 mol
Step 1 — Moles ÷ stoichiometric coefficient
N₂: 1.000 ÷ 1 = 1.000
H₂: 1.500 ÷ 3 = 0.500 ← smallest
Limiting reagent
H₂
Theoretical yield of NH₃
17.00 g
1.000 mol × 17 g/mol
N₂ excess remaining: 14.00 g
Molarity and Solutions
Many chemical reactions are carried out in solution. The concentration of a solution tells you how much solute is dissolved in a given volume of solution.
Molarity (M)
Molarity is the most common concentration unit in NEET chemistry. It is defined as the number of moles of solute dissolved per litre of solution.
Or equivalently:
Example: 5.85 g of NaCl (molar mass 58.5 g mol⁻¹) is dissolved in 500 mL (0.5 L) of solution. Moles of NaCl = 5.85/58.5 = 0.1 mol. Molarity = 0.1/0.5 = 0.2 M.
Dilution
When you dilute a solution, the amount of solute stays the same but the volume increases. The useful dilution formula is:
where and are the initial molarity and volume, and and are the final molarity and volume after dilution.
Mole Fraction
The mole fraction of component A in a mixture is the ratio of moles of A to the total moles of all components.
The sum of mole fractions of all components always equals 1.
Mass Percent (Weight Percent)
Parts per Million (ppm)
For very dilute solutions (trace contaminants, pollutants), concentration is expressed in ppm.
Moles = 5.85 ÷ 58.5 = 0.1 mol
Volume = 500 mL = 0.5 L
Molarity
0.2 M
= 0.1 mol ÷ 0.5 L
Worked NEET Problems
NEET-style problem · Mole Concept
Question
Calculate the number of molecules in 9 g of water (H2O). Given: Avogadro's number = 6.022 × 10²³ mol⁻¹, molar mass of H2O = 18 g mol⁻¹.
Solution
Step 1: Find moles of H2O. Moles = mass / molar mass = 9 g / 18 g mol⁻¹ = 0.5 mol.
Step 2: Number of molecules = moles × NA = 0.5 × 6.022 × 10²³ = 3.011 × 10²³ molecules.
NEET-style problem · Empirical Formula
Question
A compound contains 40% carbon, 6.67% hydrogen, and 53.33% oxygen by mass. Find its empirical formula. (Atomic masses: C = 12, H = 1, O = 16)
Solution
Step 1: Divide percentage by atomic mass to get mole ratios. C: 40/12 = 3.33. H: 6.67/1 = 6.67. O: 53.33/16 = 3.33.
Step 2: Divide by the smallest value (3.33). C: 3.33/3.33 = 1. H: 6.67/3.33 = 2. O: 3.33/3.33 = 1.
Step 3: Empirical formula = CH2O. (This is the empirical formula of formaldehyde, acetic acid, glucose and several other compounds. The molecular formula requires the molar mass.)
NEET-style problem · Limiting Reagent
Question
2.8 g of N2 and 1.0 g of H2 are allowed to react. Find the mass of NH3formed. Reaction: N2 + 3H2 → 2NH3. (Atomic masses: N = 14, H = 1)
Solution
Step 1: Moles of N2 = 2.8/28 = 0.1 mol. Moles of H2 = 1.0/2 = 0.5 mol.
Step 2: Mole ratio values. N2: 0.1/1 = 0.1. H2: 0.5/3 = 0.167. N2 has the smaller value, so N2 is the limiting reagent.
Step 3: From the equation, 1 mol N2 gives 2 mol NH3. 0.1 mol N2 gives 0.2 mol NH3.
Step 4: Mass of NH3 = 0.2 mol × 17 g mol⁻¹ = 3.4 g.
NEET-style problem · Molarity
Question
What volume of 0.5 M H2SO4 solution is required to neutralise 100 mL of 0.2 M NaOH solution? Reaction: H2SO4 + 2NaOH → Na2SO4 + 2H2O.
Solution
Step 1: Moles of NaOH = 0.2 M × 0.1 L = 0.02 mol.
Step 2: From the equation, 1 mol H2SO4 reacts with 2 mol NaOH. Moles of H2SO4 needed = 0.02/2 = 0.01 mol.
Step 3: Volume of H2SO4 = moles / molarity = 0.01/0.5 = 0.02 L = 20 mL.
NEET-style problem · Law of Multiple Proportions
Question
In compound X, 12 g of carbon combines with 32 g of oxygen. In compound Y, 12 g of carbon combines with 16 g of oxygen. Show that these follow the law of multiple proportions.
Solution
The mass of oxygen combining with a fixed mass of carbon (12 g) is 32 g (in X) and 16 g (in Y).
Ratio of oxygen masses = 32:16 = 2:1. This is a simple whole-number ratio, which is exactly what the law of multiple proportions states. Compound X is CO2 and compound Y is CO.
Summary Cheat Sheet
| Concept | Key Formula / Fact |
|---|---|
| Avogadro's number | NA = 6.022 × 10²³ mol⁻¹ |
| Moles from mass | n = mass (g) / molar mass (g mol⁻¹) |
| Moles from particles | n = N / NA |
| Moles of gas at STP | n = V(L) / 22.4 |
| % element in compound | (mass of element in 1 mol / molar mass) × 100 |
| Empirical formula | % / atomic mass → divide by smallest → whole number ratio |
| Molecular formula | Empirical formula × n; where n = molar mass / empirical formula mass |
| Molarity | M = moles of solute / volume of solution (L) |
| Dilution formula | M1V1 = M2V2 |
| Limiting reagent | Reactant with smallest (moles / stoichiometric coefficient) |
| % Yield | (Actual yield / Theoretical yield) × 100 |
| 1 amu | 1.66 × 10⁻²⁷ kg |
| STP conditions | 0°C (273.15 K) and 1 atm pressure |
Frequently asked questions
How many questions come from Some Basic Concepts of Chemistry in NEET 2027?
You can expect 2 to 3 questions from this chapter in NEET 2027. The most commonly tested areas are the mole concept (moles to mass to particles conversions), stoichiometry (mole ratios in reactions), empirical and molecular formula determination, and occasionally the laws of chemical combination or Dalton's atomic theory.
What is the mole concept and why is it important for NEET?
A mole is simply a counting unit for very large numbers of particles. One mole of any substance contains 6.022 × 10²³ particles (Avogadro's number). Its importance in NEET is that it links the microscopic world (individual atoms, molecules) to the macroscopic world (grams you can weigh, litres you can measure). Almost every numerical problem in physical and inorganic chemistry uses the mole as the bridge.
What is the difference between empirical and molecular formula?
The empirical formula gives the simplest whole-number ratio of atoms in a compound (e.g., CH₂O for glucose). The molecular formula gives the actual number of atoms per molecule (e.g., C₆H₁₂O₆ for glucose). The molecular formula is always a whole-number multiple of the empirical formula. To find the molecular formula, you need the molar mass of the compound in addition to the empirical formula.
How do I identify the limiting reagent in a NEET problem?
First, convert the given masses of all reactants to moles. Then divide each reactant's moles by its stoichiometric coefficient from the balanced equation. The reactant with the smallest value is the limiting reagent. Use the moles of the limiting reagent and the mole ratio to calculate how much product forms (theoretical yield).
What are the five laws of chemical combination and which are most important for NEET?
The five laws are: (1) Law of Conservation of Mass (Lavoisier) (2) Law of Definite Proportions (Proust) (3) Law of Multiple Proportions (Dalton) (4) Gay-Lussac's Law of Gaseous Volumes (5) Avogadro's Law. For NEET, the law of conservation of mass and law of multiple proportions are the most frequently tested. The law of multiple proportions generates ratio-type questions: given two compounds of the same elements, find the simple whole-number ratio in which masses of one element combine with a fixed mass of the other.
What is the molar volume of a gas at STP?
At STP (Standard Temperature and Pressure, defined as 0°C and 1 atm), one mole of any ideal gas occupies 22.4 litres. This is called the molar volume. Use it to convert between volume of a gas at STP and moles: n = V(in litres) / 22.4. Note: some newer definitions of STP use 0°C and 1 bar, giving a molar volume of 22.7 L. NCERT Class 11 uses the older definition of 22.4 L.
What is the difference between molarity and molality?
Molarity (M) is moles of solute per litre of solution. It depends on temperature because volume changes with temperature. Molality (m) is moles of solute per kilogram of solvent. It does not change with temperature. For NEET, molarity is tested more frequently in this chapter. Molality appears more in Chapter 2 of Class 12 (Solutions).
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