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Calculators / Science / Ideal-solution osmotic pressure

Ideal-solution osmotic pressure calculator

Estimate ideal osmotic pressure from concentration, temperature and a supplied particle factor.

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Your result

Osmotic pressure247,895.7Pa
Osmotic pressure in kilopascals247.9kPa

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How to calculate

Estimate ideal osmotic pressure from concentration, temperature and a supplied particle factor.

Osmotic pressure = i*M*1000*8.31446261815324*T Pa
Osmotic pressure in kilopascals = i*M*8.31446261815324*T kPa

Worked example

  • Van ’t Hoff factor: 1
  • Molar concentration (mol/L): 0.1
  • Absolute temperature (K): 298.15
  • Osmotic pressure: 247,895.7 Pa
  • Osmotic pressure in kilopascals: 247.9 kPa

Assumptions and limits

This is an ideal educational model. Enter quantities in the stated SI units; it does not certify equipment safety or real operating limits. Applies to dilute ideal solutions; the factor is user-supplied and nonideal activity corrections are excluded.

Results are rounded for display; calculations use unrounded values. Read our calculation methodology.

Understanding the result

Estimate ideal osmotic pressure from concentration, temperature and a supplied particle factor. The tool is a chemistry model, not a clinical, dosing or fluid-treatment recommendation.

When this tool is useful

The tool is a chemistry model, not a clinical, dosing or fluid-treatment recommendation.

Understanding your inputs

InputExample
Van ’t Hoff factor i1
Molar concentration (mol/L) M0.1
Absolute temperature (K) T298.15

Frequently asked questions

Which assumptions matter for this result?

This is an ideal educational model. Enter quantities in the stated SI units; it does not certify equipment safety or real operating limits. Applies to dilute ideal solutions; the factor is user-supplied and nonideal activity corrections are excluded.

How can I check the worked example?

Use the displayed example inputs in the stated formula. Keep each quantity in its labelled unit and compare the unrounded result before applying display rounding.