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Drag racing ET/MPH, circle track banking, road course lap times & performance analysis

1/4 Mile Drag Strip

ET: 11.50 seconds | MPH: 115

60-foot: 1.65 seconds

Predicted 1/4 Mile ET

11.50
seconds

Trap Speed

115
MPH

Power-to-Weight

8.0
lbs/HP

60-foot Time

1.65
seconds

1/8 Mile ET

7.35
seconds

1/8 Mile MPH

95
MPH
Performance Classification:
Street Performance (11-13s)

Oval Track Analysis

Banking: 12° | Speed: 145 MPH

G-Force: 2.1g

Maximum Corner Speed

145
MPH

Lateral G-Force

2.1
g

Lap Time Estimate

28.5
seconds

Average Speed

189
MPH

Road Course Analysis

Sector Time: 45.2s | Avg Speed: 87 MPH

Corner Entry: 105 MPH

Estimated Lap Time

95.6
seconds

Average Lap Speed

94
MPH

Corner Exit Speed

78
MPH

Braking Distance

320
feet

0-60 MPH

4.5
seconds

0-100 MPH

11.2
seconds

Average G-Force

0.61
g

60-0 Braking

110
feet

Vehicle Speed

142
MPH

Tire RPM

1608
RPM

Gear Reduction

3.73
:1

MPH per 1000 RPM

23.7
MPH

Racing Vehicle Presets

Racing Performance Analysis & Track Dynamics

Drag Racing Fundamentals

Drag racing is the purest form of acceleration competition, where vehicles compete to cover a fixed distance in the shortest time. The most common distances are 1/8 mile (660 feet) and 1/4 mile (1320 feet).

Key Drag Racing Formulas:

ET Prediction (Roger Huntington Formula):
ET = 5.825 × ³√(Weight ÷ Horsepower)

Trap Speed from HP/Weight:
MPH = 224 × ³√(HP ÷ Weight)

1/8 to 1/4 Mile Conversion:
1/4 Mile ET ≈ 1/8 Mile ET × 1.57
1/4 Mile MPH ≈ 1/8 Mile MPH × 1.20

The 60-foot time is often considered the most critical measurement in drag racing. It represents the time to travel the first 60 feet and indicates how well the car launches. A good 60-foot time can overcome a horsepower disadvantage:

Vehicle Class Typical 60-foot 1/4 Mile ET Power/Weight
Top Fuel Dragster 0.8-0.9 seconds 3.6-3.8 seconds 2.5-3.0 lbs/HP
Pro Stock 1.0-1.1 seconds 6.4-6.6 seconds 2.2-2.5 lbs/HP
Super Street 1.2-1.4 seconds 8.0-9.5 seconds 6-8 lbs/HP
Street Car (Modified) 1.4-1.8 seconds 10-13 seconds 8-12 lbs/HP
Stock Street Car 1.8-2.2 seconds 13-16 seconds 12-20 lbs/HP

Circle Track Physics and Banking

Oval track racing involves complex physics, particularly regarding banking angles and centripetal force. Banking allows cars to maintain higher speeds through corners by using both friction and gravity.

Circle Track Physics:

Maximum Speed on Banked Turn:
V = √(g × r × (μ × cos(θ) + sin(θ)))

Where:
• V = velocity (ft/s)
• g = gravity (32.2 ft/s²)
• r = radius of turn (feet)
• μ = coefficient of friction
• θ = banking angle

Lateral G-Force:
G = V² ÷ (g × r)

Famous NASCAR tracks demonstrate how banking affects racing:

Road Course Dynamics

Road course racing combines elements of straight-line speed, cornering ability, braking performance, and driver skill. Unlike oval tracks, road courses feature:

Lap time is affected by the corner exit speed more than corner entry speed. A car that exits corners 5 MPH faster will gain significant time down the following straight.

Acceleration Physics

Vehicle acceleration depends on several factors beyond just horsepower. The key relationship is between power, weight, and grip:

Acceleration Calculations:

Theoretical 0-60 Time:
Time = 2.3 × √(Weight ÷ (HP × Traction))

G-Force from 0-60 Time:
G = 27.8 ÷ (0-60 time in seconds)

Braking Distance:
Distance = V² ÷ (2 × g × μ)
Where V = initial velocity, μ = tire friction

Gear Ratios and Speed Calculations

Understanding gear ratios is crucial for optimizing performance across different track types. The relationship between engine RPM and vehicle speed depends on:

The total gear reduction determines how much the engine revs relative to wheel speed. Lower ratios provide more acceleration but limit top speed, while higher ratios do the opposite.

Modern Racing Technology

Aerodynamics: Modern race cars generate substantial downforce. A Formula 1 car produces over 1,000 pounds of downforce at 150 MPH, effectively doubling its weight for cornering purposes.

Tire Technology: Racing tires operate in a narrow temperature window. Too cold, and they don't grip; too hot, and they degrade rapidly. Different compounds (soft, medium, hard) offer different grip vs. longevity trade-offs.

Data Acquisition: Modern race cars collect hundreds of data channels - from wheel speeds and suspension travel to brake temperatures and tire pressures. This data helps optimize setup and driving technique.

Driver Factor

While calculations provide theoretical performance, real-world lap times depend heavily on driver skill:

Even with identical cars, professional drivers typically lap 5-10 seconds faster than amateurs on a 2-3 minute road course, demonstrating the critical importance of skill and experience in racing performance.