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Calcimator

Asteroid Impact Energy

Calculate the kinetic energy and destructive potential of an asteroid impact from diameter, velocity, and density. Estimates crater size and earthquake equivalent.

About this calculator

This calculator estimates the kinetic energy released by an asteroid or comet impact from three inputs: diameter, impact velocity, and bulk density. It first finds the impactor's mass from the volume of a sphere and the chosen density, then applies the basic kinetic energy formula KE = 0.5 x mass x velocity^2, converting the result into megatons of TNT equivalent for an intuitive scale. Because energy scales with the CUBE of diameter but only the SQUARE of velocity, a modest increase in size dwarfs an equivalent percentage increase in speed -- doubling the diameter multiplies energy by roughly 8x, while doubling velocity only multiplies it by 4x, which is why diameter is the single most important input here.

From that energy figure the calculator derives several secondary, order-of-magnitude estimates: a crater diameter from a simplified empirical scaling relationship, a Richter-scale equivalent from a rough energy-to- magnitude conversion, a fireball radius, and a comparison to both the Hiroshima bomb and the Chicxulub impactor blamed for the end-Cretaceous extinction. These secondary figures are deliberately simplified: real crater formation and seismic coupling depend heavily on impact angle, target geology (rock versus water versus ice), and atmospheric entry effects that this calculator does not model, so treat them as illustrative, order-of-magnitude comparisons rather than a substitute for peer-reviewed impact physics modeling such as NASA's Earth Impact Effects Program.

Inputs

m
km/s
kg/m³

Results

Impact Energy

75.086 Mt TNT

Impact Energy

75,085.87 kt TNT

Crater Diameter

0.73 km

≈ 8 football fields

Earthquake Equivalent5.9 Richter
Fireball Radius2.11 km
Hiroshima Equivalents5,005.7×
Avg Years Between Impacts3,155 yr
Gigatons TNT0.08
How to Use This Calculator
  1. Enter the Asteroid Diameter (m) — Chelyabinsk was ~20 m, Tunguska ~50 m, the Chicxulub impactor ~10,000 m.
  2. Set Impact Velocity (km/s): typical near-Earth objects hit at 15–25 km/s; comets can exceed 60 km/s.
  3. Choose Asteroid Density (kg/m³): icy comets ~1,000, rubble-pile asteroids ~1,500, rocky bodies ~3,000, iron meteorites ~8,000.
  4. Read Impact Energy (Mt TNT) and Crater Diameter (km) to gauge destructive potential.
  5. Compare Hiroshima Equivalents and Avg Years Between Impacts to put the event in historical and probabilistic context.

How the result changes with Asteroid Diameter

Asteroid DiameterImpact EnergyImpact EnergyCrater Diameter
509.386 Mt TNT9,385.73 kt TNT0.42 km
7531.677 Mt TNT31,676.85 kt TNT0.58 km
150253.415 Mt TNT253,414.8 kt TNT1 km
2501,173.217 Mt TNT1,173,216.66 kt TNT1.48 km

What each input means

Asteroid Diameter
Diameter of the impacting body in meters (Chelyabinsk ~20m, Tunguska ~50m, Chicxulub ~10,000m)
Impact Velocity
Velocity at impact (typical NEOs: 15-25 km/s, comets: 30-70 km/s)
Asteroid Density
Bulk density (ice comet ~1000, rubble pile ~1500, rocky ~3000, iron ~8000 kg/m³)

How this is calculated

Formula

KE = ½ m v²; m = ρ × (4/3)πr³

Worked example, using the default values

  1. Identify Input Parameters
    3 parameters
    Asteroid Diameter = 100, Impact Velocity = 20, Asteroid Density = 3000 = 3 input(s) provided
  2. Calculate Impact Energy
    Impact Energy
    75.086 = 75.086
  3. Calculate Impact Energy
    Impact Energy
    75085.87 = 75085.87
  4. Calculate Crater Diameter
    Crater Diameter
    0.73 = 0.73
  5. Calculate Earthquake Equivalent
    Earthquake Equivalent
    5.9 = 5.9
  6. Calculate Fireball Radius
    Fireball Radius
    2.11 = 2.11

Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.

Frequently Asked Questions

Why does asteroid diameter matter so much more than impact velocity?

Kinetic energy is mass times velocity squared, but mass itself scales with the CUBE of diameter (volume of a sphere grows with the radius cubed) while velocity only enters the energy formula squared. Practically, doubling an asteroid's diameter multiplies its energy by about 8x, while doubling its velocity only multiplies energy by about 4x -- so a small increase in size has a much larger effect on destructive potential than the same percentage increase in speed.

How accurate is the crater diameter estimate?

It is a simplified empirical scaling relationship, not a rigorous impact- physics model. Real crater size depends on factors this calculator does not capture, including impact angle (a shallow oblique impact carves a different crater than a vertical one), target material (solid rock, sediment, and water each couple energy differently), and atmospheric effects that can slow or fully disrupt smaller impactors before they reach the ground. Treat the figure as an order-of-magnitude illustration, not an engineering-grade prediction.

What do the Hiroshima and Chicxulub comparisons mean?

They translate the impact's energy, in megatons of TNT equivalent, into two widely recognized reference points: the Hiroshima atomic bomb (about 15 kilotons) and the Chicxulub impactor linked to the end-Cretaceous mass extinction (roughly 100 million megatons). The Hiroshima multiple shows how a relatively small object can already carry city-scale destructive energy, while the Chicxulub fraction shows how astronomically larger a mass-extinction-class event is than even a very large regional impact.

Is the average years-between-impacts figure a real prediction?

No -- it is a very rough statistical approximation of how often objects near the entered diameter are estimated to strike Earth, based on a simplified power-law relationship between size and impact frequency. Actual near-Earth object population estimates come from ongoing survey programs (like NASA's Center for Near-Earth Object Studies) that track discovered objects and model the undiscovered population; this calculator's figure is a coarse illustration of the general trend that larger impactors are dramatically rarer, not a substitute for that survey data.

Why does bulk density matter if I don't know my asteroid's exact composition?

Density determines how much mass a given diameter actually represents, and real near-Earth objects vary enormously: icy comets are roughly 1,000 kg/m3, rubble-pile asteroids (loose aggregates of rock and dust) around 1,500 kg/m3, solid rocky bodies near 3,000 kg/m3, and iron-nickel meteorites up to about 8,000 kg/m3. If you don't know the specific composition, 3,000 kg/m3 (rocky) is a reasonable general-purpose default, since most cataloged near-Earth asteroids are stony rather than metallic or icy.

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