Osmotic Pressure Calculator

Calculate the osmotic pressure of a solution using solute concentration, temperature, and van 't Hoff factor.

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Calculation Parameters

Adjust the values below.

1 (Non-electrolyte)4
0.01 M5.00 M
0 °C100 °C

Calculated Result

Osmotic Pressure (Π)

7.63 atm
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Expert Tip

Ensure units are correctly formatted (e.g. Kelvin for gas temperatures and liters for volumes) to get chemically accurate outputs.

How this Calculator Works

This calculator allows you to solve Osmotic Pressure problems dynamically. Adjust the input parameters using the sliders or selection menu below:

  • van 't Hoff Factor (i) (Range: 1 to 4, Default: 2)
  • Molar Concentration (M, mol/L) (Range: 0.01 to 5.00, Default: 0.15)
  • Temperature (T, °C) (Range: 0 to 100, Default: 37)

The results are computed instantly and updated in the results panel on the right.

Formula & Methodology

Π = i * M * R * T
where R = 0.08206 L*atm/(mol*K), T is in Kelvin

Where:

  • van 't Hoff Factor: Parameter value.
  • Molar Concentration: Parameter value.
  • Temperature: Parameter value.

Step-by-Step Calculation Example

To calculate Osmotic Pressure manually, follow these steps:

  1. Identify the input parameters. For example:
    • van 't Hoff Factor (i) = 2
    • Molar Concentration (M, mol/L) = 0.15
    • Temperature (T, °C) = 37
  2. Apply the formula:
    Π = i * M * R * T
    where R = 0.08206 L*atm/(mol*K), T is in Kelvin
  3. Verify the calculated value which is updated instantly in the results panel on the right.

Frequently Asked Questions

What is osmotic pressure (Π)?

Osmotic pressure is the minimum hydrostatic pressure required to prevent inward water flow across a semipermeable membrane.

What is the van 't Hoff osmotic pressure formula?

Π = i × M × R × T, where i is van 't Hoff factor, M is molarity, R is gas constant, and T is absolute temperature.

What happens in reverse osmosis?

Applying external pressure exceeding osmotic pressure (P > Π) forces water molecules across the membrane against the concentration gradient.

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