ΣF = 0 · ΣM = 0 · tap before it breaks
Read this first. Everything here is reference material. We can't hand in AI-written work, so write every section in your own words, check the course AI policy, and Leya redraws every diagram by hand.
Problem description is 20% of the grade and the final report is 60%. Here's the road to Nov 20.
| Position | Double leg lock, both athletes on their sides, head to feet |
|---|---|
| Plane | The mat plane (top view). Weight goes into the mat, so it drops out. |
| Members | His pelvis, 2 thighs, 2 shanks; her trunk, 2 legs = 8 |
| Questions | 1) Which joint gives out first, and how much effort? 2) All joint reactions. 3) Internal loads (N, V, M) in his left shin. |
| Limits | Knee 101 N·m [1], ankle eversion 47 N·m [2] |
| Scale | Wallet, 13.3 × 8.9 cm [4] |
| Person | Writes |
|---|---|
| Anusha | §1 Introduction and §3 Biomechanical system |
| Adithi | §2 Problem statement and §6 Solvability check |
| Veera | §4 Schematic + cover page |
| Leya | §5 FBDs, §7 Assumptions, all diagrams, formatting |
| Everyone | Add references as you go |
Tap your card to start your mission. Tap each task as you finish it. Upload your work after every step. When a step is done you get a stripe and jump to the next one.
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| # | Type | Value |
|---|
| Segment | Length | Fraction | Mass | Weight |
|---|
Proportions from Winter [3]: lengths as a fraction of height H, masses as a fraction of body mass M. Thigh = 0.245H and shank = 0.246H are the ones in our report.
Bar full = injury limit (ankle 47 N·m [2], knee 101 N·m [1]). From our solver: ankle = 0.00722·T + 0.00375·P, knee = 0.01422·T + 0.00509·P (N·m, forces in N).
Try it: push either slider up. The ankle bar always fills first.
1 lb = 0.45359 kg · g = 9.81 m/s² · 1 in = 2.54 cm · 1 N·m = 0.7376 lb·ft
| Her (attacker) | Him (defender) | |
|---|---|---|
| Height | 5′2″ · 157 cm | 5′9″ · 175 cm |
| Weight | 125 lb · 56.7 kg · 556 N | 125 lb · 56.7 kg · 556 N |
| Thigh 0.245H | 0.385 m | 0.429 m |
| Shank 0.246H | 0.386 m | 0.431 m |
| Women | Men | |
|---|---|---|
| Height | 63.5 in · 161 cm | 68.9 in · 175 cm |
| Weight | 171.8 lb · 77.9 kg | 199.0 lb · 90.3 kg |
| Waist | 38.5 in | 40.6 in |
CDC/NCHS FastStats, Body Measurements, NHANES Aug 2021–Aug 2023 [5]. Use it to say our athletes are close to average height but much lighter than average.
| Unknown | Value | Meaning |
|---|---|---|
| H_Ly | 111.5 N | His hip pin |
| K_Lx, K_Ly | 117.8, −158.1 N | His knee pin |
| M_KL | 19.3 N·m | Knee ligament moment |
| J_Lx, J_Ly | −701.4, 303.8 N | Her hip pin |
| N_X | 231.1 N | Shins pressing where they cross |
| W_L | 294.2 N | Her shin on his thigh |
| N_CL | 1115.1 N | His foot on her chest |
| Ankle | 11.0 N·m | Ankle moment |
| Max |M| shin | 23.2 N·m | At legs-cross point, 34.2 cm from knee |
Right side mirrors the left. All contact forces came out positive, so the model behaves physically.
Leya's statics study site. Use it for FBDs, frames, equilibrium and shear/moment diagrams. Need access? Post a request in the Team Hub and Leya will add you.
| Problem description | 20% | Due Nov 20 |
|---|---|---|
| Final report | 60% | Later |
| Extra credit | +10 pts | Most complex problem; shear/moment diagram |
Graded out of 100 + 10 extra credit, using the professor's final report rubric. Here's the split; change it if the group wants. The full sample is in Documents → Sample final report.
| Gives out first | Ankle, in every case |
|---|---|
| Squeeze = pull | 4.28 kN each |
| Max shin moment | 23.2 N·m at 34.2 cm |
| Solver | Documents → Solver code |
The professor's exact rubric for the problem description: 15 points, 5 per section. Each section needs all 5 of its criteria to get full points.
Choose a static biomechanical system (human or animal) that can be modeled as a frame or machine, with at least 3 members, 2 of them beams (3+ forces). Give a short description of the system and what we plan to solve, and a schematic of the frame or machine.
Ours goes beyond this: 8 members, 7 beams, full FBDs and a solvability check.
20 of 20 items finished. Anusha, Adithi, Veera and Leya just earned their stripe.