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Engineering and Physics Calculator

Pressure Calculator

Calculate pressure using force and surface area, then convert the result between pascals, kilopascals, megapascals, bar, psi, atmospheres, and other common pressure units.

Enter Your Values

Provide the applied force and the area over which it acts.

Calculation Result

Your pressure value and equivalent unit conversions.

Your result will appear here

Enter valid force and area values, then select Calculate Pressure to view the result.

Calculated Pressure
0
Kilopascal (kPa)
Calculation Pressure = Force ÷ Area
Pascal
0 Pa
Kilopascal
0 kPa
Megapascal
0 MPa
Bar
0 bar
PSI
0 psi
Atmosphere
0 atm
Multiple Units Use metric, imperial, and scientific force and area units.
Instant Results Calculations and unit conversions are completed in your browser.
Private Calculation Your values are not uploaded, stored, or shared with a server.
Simple Process

How to Use the Pressure Calculator

Calculate pressure in three straightforward steps without manually converting force or area units.

01

Enter the Applied Force

Enter the force acting on the surface and select its unit, such as newtons, kilonewtons, or pound-force.

02

Enter the Surface Area

Provide the area over which the force is distributed and choose the correct square unit.

03

View Pressure Results

Select your preferred output unit and calculate pressure with equivalent values in other common units.

What Is Pressure?

Pressure describes how much perpendicular force is applied over a specific surface area. The same force produces more pressure when it acts on a smaller area and less pressure when distributed over a larger area.

Pressure calculations are used in physics, mechanical engineering, fluid systems, hydraulics, pneumatics, construction, manufacturing, automotive systems, and many other technical fields.

P = F ÷ A Pressure = Force divided by Area

Formula Variables

P represents pressure, F represents perpendicular force, and A represents the surface area receiving that force.

Pressure Calculation Example

Suppose a machine applies a force of 5,000 newtons over an area of 0.25 square meters.

5,000 N ÷ 0.25 m² = 20,000 Pa The resulting pressure is 20 kPa

Because one kilopascal equals 1,000 pascals, a result of 20,000 pascals can also be expressed as 20 kilopascals.

Important Measurement Tip

Always use the actual contact area receiving the force. Using an incorrect area measurement can produce a significantly inaccurate pressure result.

Reference Guide

Common Pressure Units

Review frequently used pressure measurements and their approximate relationship to the pascal.

Pressure Unit Symbol Equivalent in Pascals Common Applications
Pascal Pa 1 Pa Scientific and SI calculations
Kilopascal kPa 1,000 Pa Engineering and tire pressure
Megapascal MPa 1,000,000 Pa Material strength and hydraulics
Bar bar 100,000 Pa Industrial and weather systems
Pound per square inch psi Approximately 6,894.76 Pa Tires, compressors, and hydraulics
Standard atmosphere atm 101,325 Pa Atmospheric and scientific pressure
Torr Torr Approximately 133.322 Pa Vacuum measurements
Helpful Answers

Pressure Calculator FAQs

Answers to common questions about pressure formulas, measurements, and unit conversions.

Pressure is calculated by dividing the perpendicular force by the area over which that force is applied. The formula is P = F ÷ A.

The SI unit of pressure is the pascal, represented by Pa. One pascal is equal to one newton per square meter.

When the force remains constant, reducing the surface area increases pressure because the same force is concentrated over a smaller area.

Yes. The calculator automatically converts the result into pounds per square inch, along with pascals, kilopascals, megapascals, bar, and atmospheres.

Yes. Supported area units include square meters, square centimeters, square millimeters, square feet, square inches, square yards, and hectares.

No. Gauge pressure is measured relative to atmospheric pressure, while absolute pressure is measured relative to a perfect vacuum. This calculator determines pressure directly from force and area.