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| body | --uriencoded--\ell%5e%7BMT%7D = 40~\text%7Bcm%7D |
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- activation
- pennation angle
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(b) Now assume that the tendon is compliant with stiffness
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| body | --uriencoded--k = 100~\text%7BN/cm%7D |
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. Further assume that both the muscle and tendon have linear force–length relationships (see figures below). Design an algorithm (using pseudocode or a flowchart) to solve for the muscle force (
), starting from an initial guess for muscle length (
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| body | --uriencoded--\ell%5eM |
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) and iterating until a stopping condition is met. Just describe the algorithm (do not try to solve for
).
| t Image Added |
(c) Complete one iteration of the algorithm you designed in part (b) using the properties and scenario described above. Use the initial guess
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| body | --uriencoded--\ell%5eM = 22.5~\text%7Bcm%7D |
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. Based on your calculations, how should you change your guess to get closer to the point where the muscle and tendon are in equilibrium?
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