PetroCalcHub

Engineering lesson

Gas gravity API gravity and specific gravity

Gas gravity is relative to a specified gas reference, commonly air. API gravity transforms liquid specific gravity at its reference condition. The two scales describe different properties.

By PetroCalcHub Team · Updated October 24, 2026 · Free to read and use

Use the liquid definition correctly

API = 141.5/SG60 − 131.5 on the standard petroleum convention. Higher API corresponds to lower liquid specific gravity.

The reference temperature and water basis matter. An uncorrected density measured at another temperature is not automatically the SG60 needed by the relation.

Keep gas gravity separate

Gas gravity commonly compares gas molecular weight with air molecular weight on a consistent ideal reference. It is not an API value and does not carry liquid density units.

A gas-gravity-based pseudocritical correlation introduces additional empirical assumptions. Converting a gravity definition does not itself determine a real-gas Z factor.

Use a reverse check

Recover SG60 from 141.5/(API + 131.5) and compare with the input. This catches swapped formulas or a percentage entered as a fraction.

The explorer varies liquid SG only. It does not model temperature correction or infer composition.

Explore the example

Replayed with the same equation record and calculation engine as /calculators/api-gravity. Original synthetic inputs; engine outputs are saved in the downloadable record.

0.85

Select one of 5 recorded scenarios. Intermediate states are not interpolated.

Selected scenario

Specific Gravity of Oil Phase (dimensionless) = 0.85. API (dimensionless): 34.9705882.

Selected result035.370.60.70.851Scenario input
  • API (dimensionless)
API (dimensionless) versus Specific Gravity of Oil Phase (dimensionless). Green marks the selected row. Lines connect recorded points for orientation; exact solved values are tabulated below.

Worked example

API Gravity

Fixed controls: . SG_o is varied as shown.

Relation and unit basis

API=141.5SGo−131.5API = \frac{141.5}{SG_o} - 131.5

SG_o: Specific Gravity of Oil Phase (dimensionless).

  1. 1. Define the baseline

    Specific Gravity of Oil Phase (dimensionless) = 0.85

    Fixed controls: . SG_o is varied as shown.

  2. 2. Select the relation

    API=141.5SGo−131.5API = \frac{141.5}{SG_o} - 131.5

    SG_o: Specific Gravity of Oil Phase (dimensionless).

  3. 3. Substitute the values

    SG_o = 0.85 → API = 34.9705882 dimensionless

    Retain intermediate precision. The displayed values are rounded only after evaluation.

  4. 4. Read the result

    API (dimensionless) = 34.9705882

    Higher liquid specific gravity corresponds to lower API on the specified reference basis.

Result and interpretation

API (dimensionless) = 34.9705882

Higher liquid specific gravity corresponds to lower API on the specified reference basis.

The inverse API–SG curve is a definition at the stated reference, not a fluid-composition correlation.

Exact scenario data

Replayed with the same equation record and calculation engine as /calculators/api-gravity. Original synthetic inputs; engine outputs are saved in the downloadable record.

Exact recorded values for API Gravity. Units are included in the headers.
Specific Gravity of Oil Phase (dimensionless)API (dimensionless)
0.770.64286
0.845.375
0.8534.97059
0.925.72222
110

Scroll the table to see all columns. The highlighted row is the worked baseline. Downloads retain full numerical precision.

Test your understanding

Work through the question before revealing its answer. Use the stated assumptions and include units in every numerical step.

  1. 1. What API gravity corresponds to SG60 = 1?

    Show the worked answer

    10° API. API gravity zero is therefore not the same as a density of water.

  2. 2. Reproduce the baseline API (dimensionless) without rounding intermediate values.

    Show the worked answer

    SG_o = 0.85 → API = 34.9705882 dimensionless. API (dimensionless) = 34.9705882. Higher liquid specific gravity corresponds to lower API on the specified reference basis.

  3. 3. Compare the first and last recorded scenarios. Which input changes?

    Show the worked answer

    Specific Gravity of Oil Phase (dimensionless) changes from 0.7 to 1. Other controls remain as stated in the premise. API (dimensionless) changes from 70.6428571 to 10.

  4. 4. What would be needed to apply this example to a different physical system?

    Show the worked answer

    Replace the synthetic controls with compatible documented inputs and check the relation's assumptions. SG_o: Specific Gravity of Oil Phase (dimensionless). Higher liquid specific gravity corresponds to lower API on the specified reference basis.

Before using the result

  • Keep gas and liquid gravity fields separate.
  • Record the liquid reference condition.
  • Reverse-check API to SG.

Higher liquid specific gravity corresponds to lower API on the specified reference basis.

Continue in the calculator with your documented inputs →

Continue learning

Start with the broader workflow guide · Related method guide

Sources and method

The explanation and synthetic examples are original PetroCalcHub teaching material. The references below support the definitions and model context. They do not supply field validation for the synthetic scenarios.

Report a correction · Read the calculation review method