Megapascal to Gigapascal Converter

Convert MPa to GPa with precision — pressure unit conversion made simple

MPa to GPa Conversion

Enter a value and click Convert to see the result

Common MPa to GPa Conversions

This table provides frequently referenced pressure conversions between megapascals and gigapascals for materials science, engineering applications, and geophysical measurements.

Megapascals (MPa) Gigapascals (GPa) Context
1 MPa 0.001 GPa Typical concrete compressive strength
10 MPa 0.01 GPa Low-strength rock
50 MPa 0.05 GPa High-performance concrete
100 MPa 0.1 GPa Soft rock or hard soil
200 MPa 0.2 GPa Mild steel yield strength
500 MPa 0.5 GPa High-strength steel
1,000 MPa 1 GPa Ultra-high-strength alloys
2,000 MPa 2 GPa Advanced ceramics
5,000 MPa 5 GPa Deep Earth pressures
10,000 MPa 10 GPa Earth’s lower mantle

Conversion Formulas and Methods

MPa to GPa Formula:
GPa = MPa × 0.001
GPa = MPa ÷ 1,000
GPa to MPa Formula:
MPa = GPa × 1,000
MPa = GPa ÷ 0.001

Step-by-Step Conversion Process

  1. Identify your starting value: Determine the pressure measurement in megapascals (MPa) that you need to convert.
  2. Apply the conversion factor: Multiply the MPa value by 0.001 (or divide by 1,000) to obtain the equivalent in gigapascals.
  3. Round to appropriate precision: Depending on your application, round the result to the required number of decimal places.
  4. Verify the magnitude: Remember that GPa values will always be smaller than their MPa equivalents (1,000 MPa = 1 GPa).

Worked Examples

  1. Example 1: Convert 250 MPa to GPa
    250 MPa × 0.001 = 0.25 GPa
  2. Example 2: Convert 3,500 MPa to GPa
    3,500 MPa ÷ 1,000 = 3.5 GPa
  3. Example 3: Convert 75 MPa to GPa
    75 MPa × 0.001 = 0.075 GPa
  4. Example 4: Convert 12,800 MPa to GPa
    12,800 MPa ÷ 1,000 = 12.8 GPa

Understanding Pressure Units

What is a Pascal?

The pascal (Pa) is the SI unit of pressure, defined as one newton per square metre (N/m²). Named after French mathematician Blaise Pascal, it quantifies the force distributed over an area. Whilst the pascal is the standard unit, it’s often too small for practical engineering and scientific applications, leading to the widespread adoption of larger multiples like megapascals and gigapascals.

Megapascal (MPa) Explained

One megapascal equals 1,000,000 pascals (106 Pa). The MPa is commonly employed in materials science to express tensile strength, yield strength, and compressive strength of construction materials. For instance, structural steel typically has a yield strength ranging from 250 to 500 MPa, whilst high-performance concrete might reach compressive strengths of 50-100 MPa.

Gigapascal (GPa) Explained

One gigapascal equals 1,000,000,000 pascals (109 Pa) or 1,000 megapascals. The GPa is particularly useful when describing elastic moduli, extreme geological pressures, and properties of very hard materials. The elastic modulus of steel is approximately 200 GPa, whilst diamond’s bulk modulus exceeds 400 GPa. Geophysicists also use GPa to describe pressures deep within Earth’s interior.

1 MPa

106 Pa
One million pascals

1 GPa

109 Pa
One billion pascals

Relationship

1,000×
1 GPa = 1,000 MPa

Detailed Conversion Table

Below is an extensive reference table showing megapascal to gigapascal conversions across a wide range of values, suitable for engineering specifications, materials testing, and geological applications.

MPa GPa MPa GPa
0.10.00016000.6
0.50.00057000.7
10.0018000.8
50.0059000.9
100.011,0001
250.0251,5001.5
500.052,0002
750.0752,5002.5
1000.13,0003
1500.154,0004
2000.25,0005
2500.257,5007.5
3000.310,00010
4000.415,00015
5000.520,00020

Pressure Scales in Context

Engineering and Materials Science

In structural engineering, compressive and tensile strengths are predominantly expressed in MPa. Ordinary concrete typically ranges from 20-40 MPa, whilst ultra-high-performance concrete can exceed 150 MPa. Structural steel specifications often cite yield strengths between 250-550 MPa. When discussing elastic moduli—the stiffness of materials—GPa becomes more practical: aluminium alloys have moduli around 70 GPa, whilst tungsten carbide approaches 600 GPa.

Geological and Geophysical Measurements

Earth scientists frequently employ GPa when describing pressures at various depths. At the boundary between Earth’s upper and lower mantle (approximately 660 km depth), pressures reach about 24 GPa. The core-mantle boundary experiences roughly 136 GPa. Laboratory experiments simulating these extreme conditions require precise conversions between MPa and GPa to calibrate high-pressure apparatus and interpret mineral phase transitions.

Industrial and Manufacturing Processes

Hydraulic systems, particularly those in heavy machinery and aerospace applications, often operate at pressures measured in MPa. A typical hydraulic press might work at 10-30 MPa, whilst specialised diamond anvil cells used in materials research can generate pressures exceeding 100 GPa. Converting between units ensures equipment specifications align with safety standards and performance requirements.

Relationship to Other Pressure Units

Whilst MPa and GPa are metric units, pressure can be expressed in various systems. The following comparisons help contextualise these units relative to common alternatives:

Unit Equivalent to 1 MPa Equivalent to 1 GPa
Pascals (Pa) 1,000,000 Pa 1,000,000,000 Pa
Bar 10 bar 10,000 bar
Atmospheres (atm) 9.869 atm 9,869 atm
Pounds per square inch (psi) 145.04 psi 145,038 psi
Kilopascals (kPa) 1,000 kPa 1,000,000 kPa

Frequently Asked Questions

How many megapascals are in one gigapascal?

One gigapascal (GPa) equals exactly 1,000 megapascals (MPa). The prefix “giga” denotes 109, whilst “mega” denotes 106, creating a three-order-of-magnitude difference between the two units.

Why do engineers prefer MPa whilst scientists often choose GPa?

The choice depends on the magnitude of pressures being measured. Structural engineers dealing with building materials typically encounter values in the hundreds of MPa, making that unit more convenient. Material scientists studying elastic properties or geophysicists examining Earth’s interior work with much larger pressures, where GPa provides more manageable numbers without excessive zeros.

Can I convert MPa to GPa by simply moving the decimal point?

Yes, converting MPa to GPa involves dividing by 1,000, which is equivalent to moving the decimal point three places to the left. For example, 4,750 MPa becomes 4.75 GPa. Conversely, converting GPa to MPa requires moving the decimal three places to the right.

What is the difference between stress and pressure in the context of MPa and GPa?

Whilst both stress and pressure share the same units (force per unit area), pressure typically refers to a force applied uniformly in all directions (hydrostatic), whereas stress describes forces applied in specific directions within solid materials. Both can be measured in MPa or GPa depending on magnitude.

Are MPa and GPa used exclusively in the metric system?

Yes, both megapascals and gigapascals are SI (International System of Units) metric units derived from the pascal. Countries using imperial or US customary systems might prefer psi (pounds per square inch) or ksi (kilopounds per square inch), though scientific and international engineering communities predominantly use MPa and GPa.

How precise should my conversions be for engineering applications?

Precision requirements vary by application. For general estimations, 2-3 decimal places suffice. Structural design specifications might require 1-2 decimal places, whilst research applications involving material characterisation or high-pressure physics may demand 4-6 decimal places or more to maintain measurement accuracy.

What materials are commonly measured in GPa rather than MPa?

Materials with exceptionally high elastic moduli are often specified in GPa, including ceramics (alumina ~370 GPa), diamond (~1,050 GPa), tungsten carbide (~600 GPa), and various crystalline materials. Additionally, pressures in planetary interiors and shock physics research commonly employ GPa due to the extreme values involved.

References

  1. Bureau International des Poids et Mesures (BIPM). (2019). The International System of Units (SI), 9th edition. BIPM, Sèvres, France.
  2. Ashby, M. F., & Jones, D. R. H. (2012). Engineering Materials 1: An Introduction to Properties, Applications and Design, 4th edition. Butterworth-Heinemann, Oxford, UK.
  3. Anderson, O. L. (1995). Equations of State of Solids for Geophysics and Ceramic Science. Oxford University Press, New York, USA.
  4. British Standards Institution. (2005). BS EN 1992-1-1:2004 – Eurocode 2: Design of concrete structures. BSI, London, UK.
  5. Poirier, J. P. (2000). Introduction to the Physics of the Earth’s Interior, 2nd edition. Cambridge University Press, Cambridge, UK.
  6. Callister, W. D., & Rethwisch, D. G. (2018). Materials Science and Engineering: An Introduction, 10th edition. Wiley, Hoboken, New Jersey, USA.
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