Ballistic Coefficient Calculator

Calculate your projectile's Ballistic Coefficient (BC) using either the form-factor model or the drag-coefficient model. Enter your bullet weight, diameter, and either a form factor (i) or drag coefficient (Cd) — and get back the BC value that quantifies how efficiently your projectile cuts through air resistance. A higher BC means a flatter trajectory and better energy retention at distance.

Enter bullet weight in grains (most common for firearms)

Enter diameter in selected unit (e.g. 0.308 inches for .308 Win)

Select a shape to auto-fill the form factor, or choose Custom

Shape factor i — lower values = more aerodynamic. Overridden by shape preset unless Custom is selected.

Used only in Drag Coefficient mode. Typical rifle bullets range from 0.20 to 0.40.

Results

Ballistic Coefficient (BC)

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Projectile Mass

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Diameter (converted)

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Frontal Area (A)

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BC Rating

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BC vs Common Reference Values

Frequently Asked Questions

What is Ballistic Coefficient (BC)?

Ballistic Coefficient is a number that describes how efficiently a projectile overcomes air resistance during flight. A higher BC means the bullet retains velocity better, resulting in a flatter trajectory, less wind drift, and more energy at the target. BCs typically range from around 0.1 for blunt pistol bullets to over 0.7 for long, sleek rifle bullets.

What is the formula used to calculate BC?

There are two common methods. The form-factor model uses BC = m / (i × d²), where m is mass in kg, i is the form factor (shape coefficient), and d is the diameter in meters. The drag-coefficient model uses BC = m / (Cd × A), where Cd is the aerodynamic drag coefficient and A is the frontal cross-sectional area (π × d² / 4).

Are calculated BCs as accurate as manufacturer-provided BCs?

Not always. Calculated BCs based on shape presets and simple formulas are useful approximations, but manufacturers derive BCs from live-fire testing over measured distances using Doppler radar or chronographs. For long-range shooting beyond 400–500 yards, always use the manufacturer's published BC for best accuracy.

Why do BCs change with velocity?

Air drag behaves differently across subsonic, transonic, and supersonic flight regimes. The G1 and G7 drag models each assume a specific reference projectile shape, and real bullets deviate from these at different velocities. That's why many manufacturers publish multiple BCs at different velocity ranges — the BC is essentially an average fit for a given speed window.

What is a form factor (i) and how does it relate to bullet shape?

The form factor i quantifies how a bullet's drag compares to a standard reference projectile. A value of 1.0 means the bullet behaves exactly like the reference; lower values indicate less drag (more aerodynamic), while higher values indicate more drag. Boattail spitzer bullets typically have i values near 1.0, while round-nose bullets may be 1.5 or higher.

What is the difference between G1 and G7 BC?

G1 and G7 refer to different standard drag models. G1 uses a flat-based, blunt-nosed reference bullet and is traditional for handgun and older rifle data. G7 uses a long, boat-tailed reference that better matches modern long-range rifle bullets. G7 BCs are numerically smaller but more consistent across velocities for high-BC rifle projectiles.

How does BC affect bullet drop and wind drift?

A higher BC means the bullet loses velocity more slowly, so it drops less over a given distance and is pushed less by crosswind. For example, a bullet with BC 0.5 will have significantly less drop at 500 yards than one with BC 0.3 fired at the same muzzle velocity. This is why competitive long-range shooters prioritize high-BC bullets.

What units should I use when entering values?

This calculator accepts mass in grains, grams, or kilograms, and diameter in inches, centimeters, or meters — all converted internally to SI units (kg and meters) for calculation. For most rifle and handgun applications, entering bullet weight in grains and diameter in inches (e.g. 0.308 for a .30 caliber bullet) is the most practical approach.

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