If k is wobble correction factor, $μ$ is coefficient of friction between the duet surface and the curve of tendon of radius R, the tension ratio at a distance x from either end, is

- 1
  
  $1 + k x - \frac{μ x}{R}$
- 2
  
  $1 + k x + \frac{μ x}{R}$
- 3
  
  $1 - k x - \frac{μ x}{R}$
- 4
  
  $1 + k x + \frac{μ x}{R}$

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