A colligative property depends on HOW MANY solute particles are dissolved and not at all on what they are — the word shares a root with “collect”. Sugar and urea at the same molality shift water's boiling point by exactly the same amount. Three of them earn marks:

$\Delta T_b = K_b\,b$ — delta T-b equals K-b times b. $\Delta T_b$ is the rise in boiling point in C°, $b$ is the solution's molality in mol/kg, and $K_b$ is the solvent's ebullioscopic constant, 0.512 °C·kg/mol for water. Its twin is $\Delta T_f = K_f\,b$, where $\Delta T_f$ is the drop in freezing point and $K_f$ is the cryoscopic constant, 1.86 °C·kg/mol for water — more than three times the boiling one, which is why salt on a driveway earns its keep and salt in a pot barely does. Both constants belong to the SOLVENT, never to the solute.

The trap worth tattooing: $\Delta T$ is a change, not a temperature. The formula hands you the size of the shift; you still have to apply it to where the pure solvent started. Boiling point becomes $100 + \Delta T_b$; freezing point becomes $0 - \Delta T_f$. An answer of “1.02 C°” to a boiling-point question is a half-finished answer.

Third: osmotic pressure, $\Pi = MRT$: $\Pi$ is the capital Greek letter pi, and it is the pressure in kPa you would have to push back with to stop solvent crossing a membrane into the solution. $M$ is the molar concentration in mol/L, $T$ is absolute temperature in kelvin, and $R$ is the same 8.314. Look at its shape: it is $PV = nRT$ with $n/V$ renamed $M$. These forms are the non-electrolyte ones — a salt that splits into ions counts each ion separately, and that correction is a later chapter's business.