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SolutionsNEET Chemistry · Class 12 · NCERT Chapter 1

3 interactive concept widgets for Solutions. Drag any slider, change any number, and watch the formula and the answer update live. Built so you understand how each NEET problem actually works, not just the final number.

Concentration unit converter

Enter mass of solute, mass of solvent, and solution density. All five NCERT concentration units (mass%, ppm, mole fraction, molality, molarity) update instantly.

Concentration units

Concentration unit converter: mass%, ppm, mole fraction, molality, molarity

Enter the mass of solute, mass of solvent, and solution density. All five NCERT concentration units update instantly. Molality is highlighted because it is what colligative property formulas use.

Solute

NaCl
Glucose
Urea
KCl
NaOH
H2SO4

Solvent

Water
Benzene
CCl4
Ethanol

Mass percent

10

% (w/w)

(w₂ / (w₁+w₂)) × 100

Parts per million

100000

ppm

(w₂ / (w₁+w₂)) × 10⁶

Mole fraction (solute)

0.01099

dimensionless

n₂ / (n₁ + n₂)

Molality

0.6173

mol/kg

n₂ / (w₁ in kg)

Molarity

0.5833

mol/L

n₂ / V(solution in L)

Try this

  • Try 10 g of glucose in 90 g of water (density = 1.04 g/mL). Molality uses only the 90 g of water; molarity uses the total solution volume.
  • Change the solvent to benzene (M = 78). Notice the mole fraction changes even though the masses stay the same.
  • Set mass of solute to 58.5 g, molar mass to 58.5 (NaCl), mass of solvent to 1000 g, density to 1.035. You get molality = 1 m and molarity just under 1 M.

Raoult's law and vapour pressure

Drag the mole fraction slider and watch partial pressures and total vapour pressure update. Switch between ideal, positive deviation, and negative deviation to compare solutions.

Vapour pressure and Raoult's law

Raoult's law simulator: partial pressures, total vapour pressure, vapour composition

Pick a binary mixture, set the mole fraction with the slider, and watch partial pressures and total vapour pressure update. Switch between ideal, positive deviation, and negative deviation to see how A-B interactions change the result.

Benzene + Toluene (ideal)
Acetone + Ethanol (+ve)
Acetone + Chloroform (-ve)
Ethanol + Water (+ve)

Mole fraction of A: 0.40 (mole fraction of B: 0.60)

Solution type

Partial pressure of A (P°A = 95 mmHg, χA = 0.40)

38 mmHg

Partial pressure of B (P°B = 29 mmHg, χB = 0.60)

17.4 mmHg

Total vapour pressure

55.4 mmHg

pA (partial)

38 mmHg

pB (partial)

17.4 mmHg

P total

55.4 mmHg

Mole fraction A in vapour

0.69

pA / Ptotal

Try this

  • For ideal benzene + toluene: set χA = 0.5. Total pressure is the exact midpoint between P°A and P°B. This is the straight-line Raoult behaviour.
  • Switch to positive deviation and move χA to 0.5. Notice the total pressure rises above the ideal prediction. The peak is the minimum boiling azeotrope composition.
  • Compare mole fraction of A in vapour vs in liquid. Vapour is always richer in the more volatile component (higher P°). This is the basis of fractional distillation.

Colligative properties calculator

Choose solvent, enter molality and van't Hoff factor. Boiling point elevation, freezing point depression, new boiling/freezing points, and osmotic pressure all update live.

Colligative properties

Colligative properties calculator: ΔTb, ΔTf, osmotic pressure

Choose a solvent, enter molality and van't Hoff factor. The boiling point elevation, freezing point depression, and resulting temperatures update instantly. Enter molarity separately for osmotic pressure.

1 = non-electrolyte, 2 = NaCl, 3 = BaCl2

Water constants

Bp = 100°C

Fp = 0°C

Kb = 0.52K kg mol⁻¹

Kf = 1.86K kg mol⁻¹

delta-Tb

0.052

K

i × Kb × m = 1 × 0.52 × 0.1

New boiling point

100.052

°C

100 + ΔTb

delta-Tf

0.186

K

i × Kf × m = 1 × 1.86 × 0.1

New freezing point

-0.186

°C

0 − ΔTf

Osmotic pressure (needs molarity)

Osmotic pressure (at 25°C)

2.447 atm

i × C × 0.0821 × 298

Try this

  • Set i = 1 (urea/glucose), then change to i = 2 (NaCl). The ΔTf doubles. This shows why electrolytes lower the freezing point more than non-electrolytes at the same molality.
  • Switch solvent to camphor (Kf = 40). A 0.01 m solution gives ΔTf = 0.4 K, easily measurable. This is why camphor is used in the Rast method for molar mass determination.
  • Compare BaCl2 (i = 3) and Na3PO4 (i = 4) at the same molality. Na3PO4 gives larger colligative effects because it releases more ions.

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