Will 9mm Penetrate a Brick Wall?

June 2026 · 8 min read · Physics-based analysis using Poncelet penetration model

It's one of the most searched questions in terminal ballistics: can a 9mm bullet go through a brick wall? The short answer is no — standard 9mm Luger rounds will not fully penetrate a standard red brick wall. But the full picture is more nuanced than a simple yes or no.

We ran 47 different 9mm Parabellum loads from our database of 3,300+ ammunition products through a physics-based penetration simulator. Here's what the math says.

The Physics Model

Our simulator uses the Poncelet penetration model with confinement correction, which is the standard analytical approach for projectile penetration into brittle materials. The key equation:

P = ln(1 + β·v²/α) / (2·β)
PONCELET PENETRATION MODEL α (static) Material resistance σ_c × A_projectile Brick: 60 MPa × 63mm² β (dynamic) Inertial resistance ½ρ × Cp × A / m Scales with v² v (velocity) Impact velocity After air drag loss 9mm: ~370 m/s @ 10m P (penetration) Result: depth in mm Logarithmic with v 2× velocity ≠ 2× depth Penetration vs Velocity (logarithmic): Impact velocity (m/s) P(mm) 9mm (370 m/s → 71mm) 120mm (full pen threshold)
Fig. 1 — Poncelet model parameters and logarithmic penetration curve. Note how the curve flattens at higher velocities.

Where P is penetration depth, v is impact velocity, α represents the static resistance of the material (related to compressive strength σ_c), and β captures the dynamic/inertial resistance. For red brick, we use σ_c = 20 MPa (static) with a dynamic increase factor of 3.0, giving an effective dynamic strength of 60 MPa.

Test Parameters

Target: Standard red clay brick — 120 mm (4.7 in) thick, σ_c = 60 MPa dynamic

Distance: 10 meters (typical indoor/urban engagement distance)

Ammunition: 47 different 9×19mm Parabellum loads (FMJ, JHP, +P, subsonic)

Weapons: Standard barrel length (4.0–4.5 inches)

Results: Penetration Depth by Bullet Type

AmmunitionMassv₀PenetrationP/TResult
Federal 9mm 124gr FMJ8.0g370 m/s71.3 mm0.59STOPPED
Winchester 9mm 115gr FMJ7.5g375 m/s66.8 mm0.56STOPPED
Hornady 9mm 135gr +P FlexLock8.7g355 m/s72.1 mm0.60STOPPED
Federal 9mm 147gr HST JHP9.5g305 m/s62.4 mm0.52STOPPED
Speer 9mm 124gr Gold Dot +P8.0g390 m/s78.2 mm0.65STOPPED
S&B 9mm 124gr FMJ8.0g370 m/s71.3 mm0.59STOPPED
Underwood 9mm +P+ 115gr7.5g420 m/s82.6 mm0.69STOPPED

None of the 47 loads achieved full penetration. The deepest penetrating round (Underwood 9mm +P+ 115gr at 420 m/s) reached 82.6 mm — still 37.4 mm short of exiting a 120 mm brick wall. That's a P/T ratio of 0.69, meaning the bullet used 69% of the brick's thickness before stopping.

9MM FMJ vs RED BRICK — CROSS SECTION P = 71.3 mm T = 120 mm 37.4 mm remaining 370 m/s Radial cracks Spall fragments RED BRICK
Fig. 2 — Cross section: 9mm FMJ penetration channel in 120mm red brick. Bullet stops at 71.3mm depth. Note spall cone on exit face and radial fracture cracks at entry.

Why 9mm Can't Get Through Brick

Red brick's compressive strength of 60 MPa (dynamic) creates enormous resistance. A 9mm bullet carries approximately 450–600 joules of kinetic energy at 10 meters. To fully penetrate 120 mm of brick, a 9mm projectile would need roughly 900+ joules — nearly double what even the hottest +P+ loads deliver.

The Poncelet model shows why: penetration depth scales logarithmically with velocity, not linearly. Doubling the velocity doesn't double penetration — it adds perhaps 40%. This is because the inertial resistance term (β·v²) grows quadratically while the log function compresses it.

But There's Still Damage

Even though 9mm doesn't penetrate through, it causes significant structural damage:

Fracture propagation: Our LEFM (Linear Elastic Fracture Mechanics) analysis shows that the stress intensity factor K_I exceeds the fracture toughness K_IC of brick (0.5–1.0 MPa·√m). This means radial cracks propagate outward from the impact point, weakening the wall.

Spallation: The reflected stress wave from the back face can eject material from the far side of the brick — even without full penetration. Our model predicts spall fragments in all 47 test cases, with spall cone diameters of 60–80 mm.

SPALLATION MECHANISM — STRESS WAVE REFLECTION ① Compression wave compression FRONT BACK ② Reflected = tension wave tension spall zone ③ Spall ejection ⚠ Back-face fragments ejected even WITHOUT full penetration Spallation occurs when reflected tensile stress exceeds the material's tensile strength (σ_t ≈ 0.1 × σ_c for brick).
Fig. 4 — Spallation mechanism: compression wave reflects off back face as tensile wave, ejecting material fragments from the exit side even without bullet penetration.

Cumulative damage: While one round won't penetrate, multiple rounds hitting the same area will progressively weaken the brick. After 3–5 impacts in a tight group, the remaining material may not withstand another impact.

What About Other Calibers?

For context, here's how other common calibers perform against the same 120 mm brick target:

CaliberTypical LoadPenetrationResult
.22 LR40gr, 330 m/s18.2 mmSTOPPED
9mm Luger124gr FMJ, 370 m/s71.3 mmSTOPPED
.45 ACP230gr FMJ, 260 m/s56.8 mmSTOPPED
5.56×45mm62gr M855, 940 m/s156.2 mmFULL PEN
.308 Win150gr FMJ, 860 m/s285.4 mmFULL PEN
12 GA Slug1oz Slug, 490 m/s198.6 mmFULL PEN

All common handgun calibers are stopped by brick. Rifle calibers (5.56 and above) punch through with significant residual velocity. The crossover point is roughly 1,500+ joules of kinetic energy with a high-velocity, small-diameter projectile.

PENETRATION DEPTH BY CALIBER — 120MM RED BRICK 120mm FULL PEN 0 50 100 150 200 300 Penetration depth (mm) 18mm .22 LR 57mm .45 ACP 71mm 9mm ★ 156mm 5.56mm 199mm 12GA Slug 285mm .308 Win STOPPED 9mm (this article) FULL PENETRATION
Fig. 3 — Penetration depth comparison across 6 calibers against 120mm red brick. Red dashed line = full penetration threshold. All handgun calibers stopped; rifle calibers penetrate through.

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Methodology Notes

All calculations use the Poncelet penetration model with confinement correction factor of 1.5× for brittle materials. Air drag is modeled using the standard drag equation with altitude-corrected air density. Material properties are based on published engineering data for standard red clay brick (EN 771-1). Error margins are ±15% based on natural variance in brick compressive strength.

This analysis is for educational purposes only. Real-world penetration depends on specific brick composition, mortar joints, wall construction (single vs. double wythe), angle of impact, and other variables not captured in a single-material model.