GOSPEEDRACEWAY

Calculation
Methodology & Sources

How GoSpeedRaceway handles units, formulas, empirical models, worked examples, sources and calculation review.

01

Units before arithmetic

Calculations use meters, kilograms, kilowatts, meters per second and newton-meters internally. Imperial inputs are converted at the boundary. Horsepower means mechanical horsepower rather than metric horsepower.

Values are rounded for display, while intermediate calculations retain floating-point precision. Input ranges define supported calculation domains and are not hardware operating ratings.

Length

in ↔ m

1 in = 0.0254 m

Mass

lb ↔ kg

1 lb = 0.45359237 kg

Speed

MPH ↔ m/s

1 MPH = 0.44704 m/s

Power

hp ↔ W

1 hp = 745.6998716 W

Torque

N·m

Newton-meters

Precision

Rounded for display

Full floating-point arithmetic
Go-kart on a circuit, illustrating a real-world application of geometric calculations
02

Three different kinds of result

Geometric and kinematic relationships: tooth ratios, wheel speed, circumference, pitch diameter and entered-acceleration calculations.

Physical approximations: two-sprocket chain length and ideal moist-air density with inverse standard-atmosphere altitude.

Scenario and empirical worksheets: drag-racing coefficients, an entered eighth-mile factor, a selected drivetrain loss and a margin applied to measured ETs.

Every tool identifies assumptions in its own page. No empirical model is represented as a calibrated vehicle prediction.

03

Independently check a worked example

Use exact relationships where possible: a 12/60 pair gives 5:1; 3,600 rpm therefore gives 720 wheel rpm. Equal 20-tooth sprockets with 0.5-inch pitch at 10-inch centers give 60 chain pitches. In the ET model, 3,200 lb divided by 400 hp is 8, whose cube root is exactly 2.

These algebraic checks verify implementation behavior. They do not establish real-world accuracy for empirical coefficients. Automated test execution and its limits are recorded in the project’s QA report.

CN₁N₂
Illustrative equal-sprocket geometry · not to scale
L ≈ 2C/p + (N₁ + N₂)/2 + (N₂ − N₁)²/(4π²C/p)
04

Sources and derivations

The tools use dimensional derivations, published technical references and explicit model assumptions. Key sources include:

05

Updates and review

Initial method documentation is dated October 18, 2026. No professional review or manufacturer validation is claimed. Corrections should identify the method, inputs, units and supporting evidence.

Prepare a correction report
Engineering model on a laptop