Mass to Density Calculator

Enter the mass (g) and volume (mL) of any substance to instantly calculate its density. Density is the bridge between mass and volume.

g/mLOutput Unit
InstantResults
100%Free
g
mL
1.0000 g/mL
100 g ÷ 100 mL = 1.0000 g/mL

See How Densities Compare

Your calculated density compared to common substances

Mercury
13.534 g/mL
Honey
1.420
Your Result
1.000
Water
1.000
Olive Oil
0.918
Ethanol
0.789

Each bar shows density in g/mL — higher density means more mass per unit volume

How to Calculate Density from Mass

Density measures how much mass is packed into a given volume. By dividing mass by volume you get the density — a fundamental property used to identify substances and convert between mass and volume units.

The Formula

Density (g/mL) = Mass (g) ÷ Volume (mL)

Step-by-Step Example

Finding the density of a sample — 142 g in 100 mL:

  1. Measure the mass: 142 g
  2. Measure the volume: 100 mL
  3. Divide: 142 ÷ 100 = 1.420 g/mL (≈ honey)

This is one mode of the full density calculator. To work from volume instead, use the volume to density calculator, or reverse the process with the density to mass calculator. You can also look up a known value in the liquid density lookup, then apply it in the main mL to mg converter.

Why Calculate Density?

  • Substance identification — Density helps identify unknown substances in the lab.
  • Quality control — Manufacturing uses density to verify product consistency.
  • Conversions — Density is required for any mass ↔ volume conversion.
  • Buoyancy — Density determines whether objects float or sink.

Conversion Tables

Quick reference tables for common mL to mg conversions by substance.

💧

Water

Density: 1.000 g/mL
mL mg
1 mL 1,000 mg
5 mL 5,000 mg
10 mL 10,000 mg
25 mL 25,000 mg
50 mL 50,000 mg
100 mL 100,000 mg
250 mL 250,000 mg
500 mL 500,000 mg
🥛

Milk (whole)

Density: 1.030 g/mL
mL mg
1 mL 1,030 mg
5 mL 5,150 mg
10 mL 10,300 mg
25 mL 25,750 mg
50 mL 51,500 mg
100 mL 103,000 mg
250 mL 257,500 mg
500 mL 515,000 mg
🍯

Honey

Density: 1.420 g/mL
mL mg
1 mL 1,420 mg
5 mL 7,100 mg
10 mL 14,200 mg
25 mL 35,500 mg
50 mL 71,000 mg
100 mL 142,000 mg
250 mL 355,000 mg
500 mL 710,000 mg
🫒

Olive Oil

Density: 0.918 g/mL
mL mg
1 mL 918 mg
5 mL 4,590 mg
10 mL 9,180 mg
25 mL 22,950 mg
50 mL 45,900 mg
100 mL 91,800 mg
250 mL 229,500 mg
500 mL 459,000 mg
🌾

Flour

Density: 0.593 g/mL
mL mg
1 mL 593 mg
5 mL 2,965 mg
10 mL 5,930 mg
25 mL 14,825 mg
50 mL 29,650 mg
100 mL 59,300 mg
250 mL 148,250 mg
500 mL 296,500 mg
🍬

Sugar

Density: 0.845 g/mL
mL mg
1 mL 845 mg
5 mL 4,225 mg
10 mL 8,450 mg
25 mL 21,125 mg
50 mL 42,250 mg
100 mL 84,500 mg
250 mL 211,250 mg
500 mL 422,500 mg
🍷

Alcohol (Ethanol)

Density: 0.789 g/mL
mL mg
1 mL 789 mg
5 mL 3,945 mg
10 mL 7,890 mg
25 mL 19,725 mg
50 mL 39,450 mg
100 mL 78,900 mg
250 mL 197,250 mg
500 mL 394,500 mg
🥥

Coconut Oil

Density: 0.880 g/mL
mL mg
1 mL 880 mg
5 mL 4,400 mg
10 mL 8,800 mg
25 mL 22,000 mg
50 mL 44,000 mg
100 mL 88,000 mg
250 mL 220,000 mg
500 mL 440,000 mg
🍁

Maple Syrup

Density: 1.330 g/mL
mL mg
1 mL 1,330 mg
5 mL 6,650 mg
10 mL 13,300 mg
25 mL 33,250 mg
50 mL 66,500 mg
100 mL 133,000 mg
250 mL 332,500 mg
500 mL 665,000 mg
🌡️

Mercury

Density: 13.534 g/mL
mL mg
1 mL 13,534 mg
5 mL 67,670 mg
10 mL 135,340 mg
25 mL 338,350 mg
50 mL 676,700 mg
100 mL 1,353,400 mg
250 mL 3,383,500 mg
500 mL 6,767,000 mg

Conversion Tools

Choose the right converter for your needs.

🧪

mg to mL Converter

Convert milligrams to milliliters. Find volume from mass with density.

Example: 5,000 mg → 5 mL (water)
⚖️

mL to Grams Converter

Convert milliliters to grams using substance density. Perfect for cooking and lab work.

Example: 100 mL → 100 g (water)
🏗️

mL to Kilograms Converter

Convert milliliters to kilograms. Ideal for large-volume industrial conversions.

Example: 1,000 mL → 1 kg (water)
🏋️

mL to Pounds Converter

Convert milliliters to pounds. Bridge metric volume to imperial weight instantly.

Example: 500 mL → 1.10 lb (water)
📐

mL to Liters Converter

Convert milliliters to liters. Simple volume unit conversion — no density needed.

Example: 1,000 mL → 1 L
🧪

Volume to Mass Converter

Convert volume (mL) to mass (mg) using density. Essential for lab and kitchen.

Example: 100 mL → 100,000 mg (water)
⚖️

Mass to Volume Converter

Convert mass (mg) to volume (mL) using density. Find how much space your substance takes.

Example: 5,000 mg → 5 mL (water)
🔬

Density Calculator

Calculate density from mass and volume. The key to all mass-volume conversions.

Example: 100 g ÷ 100 mL = 1.0 g/mL
📏

Volume to Density

Find density when you know volume and mass. Identify unknown substances.

Example: 250 mL, 229.5 g → 0.918 g/mL
🫧

Density to Volume

Calculate volume from density and mass. Find container size needed.

Example: 1.0 g/mL, 500 g → 500 mL
🧲

Mass to Density Converter

Calculate density from mass and volume. Determine substance identity from measurements.

Example: 150 g ÷ 120 mL = 1.25 g/mL
⚖️

Density to Mass Converter

Calculate mass from density and volume. Find the weight of any liquid instantly.

Example: 1.42 g/mL × 100 mL = 142 g
🥤

mL to Ounces Converter

Convert milliliters to fluid ounces. Bridge metric and imperial volume units.

Example: 250 mL → 8.45 fl oz
📖

Liquid Density Lookup

Search density values for 100+ common liquids. Reference tool for conversions.

Example: Honey → 1.42 g/mL
🧬

Normality Calculator

Calculate normality (N) from molarity, equivalent weight, and volume for chemistry.

Example: 0.5 M × 2 eq = 1.0 N
🧪

Molarity Calculator

Calculate solution molarity from mass, molar mass, and volume.

Example: 58.44 g NaCl in 1 L → 1.0 M
🥛

Cups in a Pint

Convert between cups and pints for cooking. US & Imperial support.

Example: 2 cups → 1 pint
📐

cc to mL Converter

Convert cubic centimeters to milliliters. 1 cc = 1 mL exactly.

Example: 100 cc → 100 mL
⚖️

mcg vs mg Converter

Convert micrograms to milligrams. Critical for medication dosing.

Example: 1000 mcg → 1 mg

Density Formula and Equations

Learn the fundamental mathematical equations that govern how density is calculated from mass and volume.

Density Formula

The primary equation for density expresses mass per unit volume. In standard physics and chemistry notation:

ρ = m / V   (Density = Mass ÷ Volume)

Where ρ (rho) represents density, m represents mass, and V represents volume.

Rearranged Density Equations

Depending on which variable is unknown, the fundamental density triangle yields three distinct algebraic forms:

  • Solve for Density: ρ = m / V
  • Solve for Mass: m = ρ × V
  • Solve for Volume: V = m / ρ

Meaning of Each Variable

Each term in the density equation represents a distinct physical measurement:

  • Mass (m): The total quantity of matter in an object, measured in grams (g) or kilograms (kg).
  • Volume (V): The 3D space occupied by matter, measured in milliliters (mL), cubic centimeters (cm³), or liters (L).
  • Density (ρ): The mass compactness ratio, measured in g/mL, g/cm³, or kg/m³.

Interactive Formula Triangle & Variable Inspector

Click on D (Density), M (Mass), or V (Volume) to inspect derivations:

×
Density (ρ) = Mass ÷ Volume

Covering D in the triangle leaves M over D. Divide mass by volume to determine material density. In metric units, grams ÷ milliliters = g/mL.

How to Calculate Density from Mass and Volume

Follow this 4-step procedure to reliably compute density from raw physical measurements.

Step 1

Measure the Mass

Use an accurate digital scale or analytical balance to measure sample mass in grams (g) or kilograms (kg). Tare out container weight first.

Step 2

Measure the Volume

Determine volume using a graduated cylinder for liquids, geometric dimensions for regular solids, or liquid displacement for irregular solids.

Step 3

Divide Mass by Volume

Apply the formula ρ = m ÷ V by dividing the measured mass value by the corresponding volume figure.

Step 4

Express in Correct Units

Combine mass and volume unit tags appropriately (e.g., g/mL, g/cm³, kg/m³, or lb/ft³). Convert to SI base units if required.

Step-by-Step Solved Example

Problem: A solid metal cube has a measured mass of 270 grams and occupies a volume of 100 cubic centimeters (cm³). What is its density?

Step 1 (Identify Mass): m = 270 g
Step 2 (Identify Volume): V = 100 cm³
Step 3 (Divide Mass by Volume): ρ = 270 g ÷ 100 cm³
Result: Density (ρ) = 2.70 g/cm³ (Identical to aluminum metal density)

Live Mass to Density Calculation Simulator

Adjust mass and volume inputs to instantly observe calculated density and water buoyancy state:

Calculated Density (ρ = m / V)
2.7000 g/mL
270 g ÷ 100 mL = 2.70 g/mL (Sinks in water; ρ > 1.000 g/mL)

Common Density Units

Understand the standard metric and imperial unit pairs used to express substance density worldwide.

Metric Units

Metric density scales combine grams/kilograms with milliliters/liters/cubic meters:

  • g/mL (Grams per Milliliter): Laboratory standard liquid unit (water = 1.00 g/mL).
  • g/cm³ (Grams per Cubic Centimeter): Solid material metric standard (1 g/cm³ = 1 g/mL).
  • kg/m³ (Kilograms per Cubic Meter): Official SI baseline unit (1 g/mL = 1,000 kg/m³).
  • kg/L (Kilograms per Liter): Commercial fluid unit (1 kg/L = 1 g/mL).

Imperial Units

US Customary and British Imperial density standards:

  • lb/ft³ (Pounds per Cubic Foot): Structural engineering and masonry unit (water = 62.43 lb/ft³).
  • lb/gal (Pounds per US Gallon): Chemical and fluid cargo unit (water = 8.345 lb/gal).
  • oz/in³ (Ounces per Cubic Inch): Precision aerospace and tooling unit (1 oz/in³ = 108.0 lb/ft³).

Unit Conversion Notes

Essential identity relations for fast mental conversion:

  • 1 g/mL ≡ 1 g/cm³ ≡ 1 kg/L (Direct 1:1 equivalence).
  • To convert g/mL → kg/m³, multiply by 1,000.
  • To convert g/mL → lb/ft³, multiply by 62.428.
  • To convert g/mL → lb/gal, multiply by 8.345.

Interactive Density Unit Converter Tool

Converted Result
1,000 kg/m³

Density Conversion Reference Table

Examine exact mathematical conversion multipliers across major metric and imperial density measurement units.

The table below provides direct conversion factors between grams per milliliter (g/mL), kilograms per cubic meter (kg/m³), pounds per cubic foot (lb/ft³), and pounds per gallon (lb/gal). Multiply any input value by the specified factor to obtain the equivalent density value in your target unit.

From Unit To Target Unit Exact Conversion Factor Example Conversion
g/mL (g/cm³) kg/m³ Multiply by 1,000 1.000 g/mL = 1,000 kg/m³
kg/m³ g/mL Divide by 1,000 1,000 kg/m³ = 1.000 g/mL
g/mL lb/ft³ Multiply by 62.42796 1.000 g/mL = 62.428 lb/ft³
lb/ft³ kg/m³ Multiply by 16.01846 62.428 lb/ft³ = 1,000 kg/m³
g/mL lb/gal (US) Multiply by 8.345404 1.000 g/mL = 8.345 lb/gal
lb/gal (US) g/mL Divide by 8.345404 8.345 lb/gal = 1.000 g/mL

Density of Common Materials

Reference verified density values for liquids, metals, and gases measured at standard room temperature and pressure.

Substance density is an intrinsic physical property determined by atomic mass and molecular packing tightness. Liquids and solids exhibit high density due to close molecular proximity, whereas gases have sparse molecular arrangement resulting in densities roughly 1,000 times smaller.

Liquids

Fluid densities dictate container sizing and buoyancy at 20 °C:

  • Water (Pure, 4°C): 1.000 g/mL (1,000 kg/m³)
  • Whole Milk: 1.030 g/mL (1,030 kg/m³)
  • Honey: 1.420 g/mL (1,420 kg/m³)
  • Olive Oil: 0.918 g/mL (918 kg/m³)
  • Ethanol: 0.789 g/mL (789 kg/m³)
  • Mercury: 13.534 g/mL (13,534 kg/m³)

Metals

Structural metals possess dense crystalline lattices:

  • Gold (24K): 19.30 g/cm³ (19,300 kg/m³)
  • Lead: 11.34 g/cm³ (11,340 kg/m³)
  • Copper: 8.96 g/cm³ (8,960 kg/m³)
  • Steel (Carbon): 7.85 g/cm³ (7,850 kg/m³)
  • Iron: 7.87 g/cm³ (7,870 kg/m³)
  • Aluminum: 2.70 g/cm³ (2,700 kg/m³)

Gases

Gas densities measured at STP (0 °C, 1 atm pressure):

  • Air (Dry): 0.00129 g/mL (1.29 kg/m³)
  • Oxygen (O₂): 0.00143 g/mL (1.43 kg/m³)
  • Nitrogen (N₂): 0.00125 g/mL (1.25 kg/m³)
  • Carbon Dioxide (CO₂): 0.00198 g/mL (1.98 kg/m³)
  • Helium (He): 0.000179 g/mL (0.179 kg/m³)
  • Hydrogen (H₂): 0.000089 g/mL (0.089 kg/m³)

Interactive Material Density Database

Material Category Density (g/mL or g/cm³) Density (kg/m³) Water Buoyancy
Water (Pure)Liquid1.0001,000Neutral Baseline
HoneyLiquid1.4201,420Sinks quickly
MilkLiquid1.0301,030Sinks slowly
Olive OilLiquid0.918918Floats on top
EthanolLiquid0.789789Floats / Mixes
MercuryLiquid Metal13.53413,534Sinks rapidly
Gold (24K)Metal19.30019,300Sinks rapidly
LeadMetal11.34011,340Sinks rapidly
SteelMetal7.8507,850Sinks rapidly
AluminumMetal2.7002,700Sinks
ConcreteConstruction2.4002,400Sinks
Oak WoodConstruction0.750750Floats
Pine WoodConstruction0.500500Floats high
Air (Dry, STP)Gas0.001291.29Rises as bubbles
Helium (STP)Gas0.0001790.179Floats in air

Real-World Applications of Density

Discover how mass-to-density calculations power engineering, medicine, manufacturing, and scientific research.

Physics

Physicists evaluate density to calculate Archimedes buoyancy forces, determine planetary interior compositions, and analyze fluid dynamics in aerodynamics and oceanography.

🧪

Chemistry

Chemists use density to identify unknown pure compounds, calculate solution molarity from mass percent concentrations, and monitor chemical reaction progress in liquid mixtures.

⚙️

Engineering

Aerospace and mechanical engineers calculate structural mass-to-volume ratios to design lightweight aircraft alloys, optimize vehicle weight distribution, and select buoyant hull materials.

🏗️

Construction

Civil engineers compute concrete mix bulk density, soil compaction parameters, and load-bearing capacities for structural foundations and asphalt paving.

🍳

Food Industry

Food technologists measure sugar Brix density in fruit juices, alcohol proof in brewing, and fat density in dairy production for recipe standardization and automated filling line accuracy.

🩺

Medical Laboratories

Clinical diagnosticians measure urine specific gravity and blood plasma density via refractometry and hydrometry to diagnose patient dehydration, kidney function, and metabolic disorders.

Common Mistakes When Calculating Density

Avoid these 4 frequent mathematical and experimental errors to ensure accurate density results.

Incorrect Unit Conversion

Dividing mass in kilograms by volume in milliliters without adjusting units yields a figure off by 1,000. Always match mass and volume units (e.g. grams with mL, or kg with L).

Using Weight Instead of Mass

Weight is gravitational force (Newtons), whereas mass is matter quantity. Scale readings taken in non-standard gravity or ignoring air buoyancy displacement introduce minor errors.

Mixing Metric & Imperial Units

Dividing mass in pounds (lb) by volume in milliliters (mL) yields non-standard units (lb/mL) that cannot be directly compared against standard reference tables.

Incorrect Volume Measurement

Misreading liquid meniscuses in graduated cylinders or ignoring trapped air bubbles in solid displacement tests distorts volume inputs, creating significant density errors.

Calculation Pitfall vs. Correct Method Diagnostic

❌ Pitfall: Unmatched Units

Mass = 1.5 kg, Volume = 500 mL
ρ = 1.5 ÷ 500 = 0.003 (Mass was not converted to grams!)

✅ Correct: Matched Units

Mass = 1,500 g (1.5 kg × 1000), Volume = 500 mL
ρ = 1500 ÷ 500 = 3.000 g/mL (Accurate density result!)

Density Calculation Examples

Master density calculations with 5 fully solved real-world problems across liquids, solids, and oils.

Example 1

Density of Pure Water

Calculate the density of a 500 g water sample occupying 500.9 mL at 20 °C.

Given: m = 500 g, V = 500.9 mL
Formula: ρ = m ÷ V
Calculation: 500 ÷ 500.9
Result: ρ = 0.9982 g/mL
Example 2

Density of Honey

Find the density of a jar containing 710 grams of honey in a 500 mL volume.

Given: m = 710 g, V = 500 mL
Formula: ρ = m ÷ V
Calculation: 710 ÷ 500
Result: ρ = 1.420 g/mL
Example 3

Density of Aluminum Alloy

Compute the density of an aluminum component with a mass of 1,350 g and volume of 500 cm³.

Given: m = 1,350 g, V = 500 cm³
Formula: ρ = m ÷ V
Calculation: 1350 ÷ 500
Result: ρ = 2.700 g/cm³
Example 4

Density of Engine Oil

Calculate the density of 880 grams of automotive motor oil measuring 1,000 mL.

Given: m = 880 g, V = 1,000 mL
Formula: ρ = m ÷ V
Calculation: 880 ÷ 1000
Result: ρ = 0.880 g/mL
Example 5

Density of Bulk Dry Sand

A construction container holds 3,200 kilograms of dry aggregate sand occupying a volume of 2.0 cubic meters (m³). What is the bulk density?

Given: m = 3,200 kg, V = 2.0 m³
Formula: ρ = m ÷ V
Calculation: 3200 ÷ 2.0 = 1,600 kg/m³ (Equivalent to 1.60 g/cm³)
Result: ρ = 1,600 kg/m³ (1.600 g/cm³)

Density vs Mass vs Volume

Understand the key distinctions between mass, volume, and density in physical science.

In physics and thermodynamics, physical properties are classified as either extensive (dependent on sample quantity) or intensive (inherent material traits independent of sample size). Mass and volume are extensive properties, whereas density is an intensive ratio derived by combining both.

Physical Property Symbol Standard SI Unit Property Classification Physical Meaning
Mass m Kilogram (kg) / Gram (g) Extensive Property Measures total matter content within an object
Volume V Cubic Meter (m³) / Milliliter (mL) Extensive Property Measures 3D spatial capacity occupied by matter
Density ρ kg/m³ or g/mL Intensive Property Measures matter compactness ratio (Mass per unit Volume)

Frequently Asked Questions

Comprehensive answers to common questions about calculating density from mass and volume.

To calculate density from mass and volume, divide total mass by total volume: Density = Mass ÷ Volume (ρ = m / V). For example, 150 g of liquid occupying 100 mL yields 150 ÷ 100 = 1.50 g/mL.

The standard density formula is ρ = m / V, where ρ represents density, m represents mass, and V represents volume.

For laboratory metrics, use grams for mass and milliliters for volume (g/mL). In SI units, use kilograms for mass and cubic meters for volume (kg/m³). Note that 1 g/mL is equal to 1,000 kg/m³.

Pure water reaches its maximum density of exactly 1.0000 g/mL (1,000 kg/m³) at 4 °C (39.2 °F). At room temperature (20 °C), water density is 0.9982 g/mL.

Heating a substance increases atomic kinetic energy, causing thermal expansion that increases volume while mass remains constant. A larger volume for the same mass results in lower density.

Density has physical units (e.g. g/mL or kg/m³). Specific gravity is a unitless ratio comparing substance density directly to water's density (1.000 g/mL).

Density is an intensive property. It remains constant regardless of sample size—a drop of water has the exact same density as an entire ocean.

Use Archimedes' water displacement method: Submerge the irregular object in a graduated cylinder filled with water. The change in water level (final volume - initial volume) equals object volume.

Yes. Because pure metals possess distinct characteristic densities (e.g. Gold = 19.3 g/cm³, Lead = 11.34 g/cm³, Steel = 7.85 g/cm³), calculating sample density helps identify metals.

True density measures solid particle mass per solid volume without air gaps. Bulk density measures total mass divided by bulk volume including inter-particle void spaces.

Multiply density in g/mL by 62.42796. For example, water (1.000 g/mL) equals 1.000 × 62.428 = 62.428 lb/ft³.

When water freezes, hydrogen bonding forms an open hexagonal crystal lattice that expands volume by ~9%, lowering ice density to 0.9167 g/mL (less dense than liquid water's 1.000 g/mL).