Online Osmotic Pressure Calculator

Use this Online Osmotic Pressure Calculator to work through the same calculation as the main calculator page with clear steps, examples, and result context.

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Run the calculator.

Quick Answer: Online Osmotic Pressure Calculator uses the same formula and workflow as the canonical calculator page.

What This Online Osmotic Pressure Calculator Helps You Do

This page gives the ideal osmotic-pressure calculation most people actually need: pressure from concentration and temperature, plus the reverse concentration calculation.

That covers quick solution checks without manual rearrangement of the van't Hoff equation.

How to Calculate Online Osmotic Pressure Calculator

  1. Choose the target: Solve for osmotic pressure or rearrange the formula to solve for molarity.
  2. Enter i, M, and temperature: Temperature is converted to kelvin before the equation is applied.
  3. Use the van't Hoff relation: The result gives the idealized pressure required to stop osmosis.

Online Osmotic Pressure Calculator Formula

pi = i M R T; M = pi / (i R T)
Variable Meaning Unit
pi Osmotic pressure atm or kPa
i van't Hoff factor dimensionless
M Molarity mol/L
T Absolute temperature K

Use the worked examples below to check how the formula behaves with real values. If the result looks unexpected, verify the unit assumptions and the meaning of each variable before interpreting the answer.

Worked Examples

Find pressure - 0.2 M nonelectrolyte at 25 C
  • i: 1
  • M: 0.2 mol/L
  • T: 25 C

Result: Osmotic pressure is about 4.89 atm.

At room temperature, even modest molarity can create noticeable osmotic pressure.

Find molarity - 7.34 atm at 25 C, i=1
  • pi: 7.34 atm
  • i: 1
  • T: 25 C

Result: Molarity is about 0.30 M.

Rearranging the equation recovers solution concentration from pressure.

How to Interpret Your Results

Range Meaning Action
Low pressure Weaker osmotic driving force. Typical of dilute solutions or small van't Hoff factors.
High pressure Strong osmotic driving force. Check concentration, dissociation assumptions, and temperature inputs.

Frequently Asked Questions

It is the pressure required to stop the osmosis process across a semipermeable membrane.

Because the thermodynamic van't Hoff relation uses absolute temperature.

It adjusts the pressure for the number of dissolved particles produced per formula unit.
Note: This calculator uses the ideal van't Hoff osmotic-pressure relation and does not model non-ideal solutions.

References

Last reviewed: March 2026