Category Archives: Biomechanical Engineering

Need help;OH 45435 BME/ISE 3211 Human Biomechanics I

Need help;OH 45435 BME/ISE 3211 Human Biomechanics I

Department of Biomedical, Industrial, and Human Factors Engineering

Wright State University

• 3640 Colonel Glenn Hwy. • Dayton,

OH 45435 BME/ISE 3211 Human Biomechanics I

Course Project, Fall 2016 Due Date: 28 October 2016

Overview This document outlines the BME/ISE 3211 Human Biomechanics I Course Project in which biostatics analysis is used to design rehabilitation parameters for a patient with a torn distal biceps tendon. Each student will construct a free-body diagram of the human elbow/tendon system, perform static analysis of the system with an external load placed in the hand, calculate theoretical tendon tensions for a set of specified angles and loads, display data graphically, and design rehabilitation parameters within constraints set by an injury specialist. A formal report is to be submitted to a dropbox on Pilot with all relevant info and conclusions. Background You are a consulting biomedical/industrial engineer assisting an employer in a prominent regional manufacturing company. An employee has torn a distal biceps tendon and must undergo rehabilitation. An injury specialist has performed tests and advises that the injured tendon should not be subjected to forces exceeding 650 N during rehabilitation. The employee’s job requires routine handling of parts ranging from 3-6 kg. During manipulation of these parts, the employee must extend the arm with supinated palm and hold the forearm in a horizontal position such that the small angle between the long axis of the upper arm and the forearm ranges from 15°-75°. Your task is to perform biostatics analysis to determine if any of these loads causes tendon tension to exceed the value advised by the injury specialist. From this analysis, you will prepare a report for submission to the employer. Theoretical System Parameters for Biostatics Analysis Fig. 1 shows a pictorial diagram of the extended forearm holding a load in the supinated hand. Fig. 1: Pictorial diagram of the extended forearm handling a variable mass. Assume that the axis of rotation of the elbow is fixed at point O and the attachment point of the distal biceps tendon is located at point A, a = 5.7 cm from O. The mass of the entire forearm including hand is mB = 1.66 kg and its center of gravity is located at point B, b = 21.0 cm from O. Define the load in the hand as mC; its center of gravity is located at point C, c = 40.6 cm from O. Define FM as the biceps tendon tension. Assume that the line of action of FM is parallel to the long axis of the upper arm throughout the specified range of motion. Therefore, define θ as the angle FM makes with the forearm; i.e., with respect to horizontal. © 2016 J. Tritschler • Department of Biomedical, Industrial, and Human Factors Engineering Wright State University • 3640 Colonel Glenn Hwy. • Dayton, OH 45435 Report Guidelines and Grading Rubric 1) Prepare an electronically-generated free-body diagram of the system utilizing the parameters outlined above. You may use shapes in MS Word or the drawing program of your choice. Include all dimensional information and a coordinate system. (20%) 2) Derive an expression for the magnitude FM in terms of θ and mC. Hint: you only need one rotational equilibrium equation to do this. (20%) 3) Compute FM for each of seven masses placed in the hand [mC = 3.0, 3.5, 4.0, 4.5, 5.0, 5.5, and 6.0 kg] at each of seven angles of distal biceps tendon tension [θ = 15, 25, 35, 45, 55, 65, and 75°]. Prepare a table with these 49 values of distal biceps tendon tension, with θ placed along the x-axis (columns) and mC placed along the y-axis (rows). Label and caption this table. Highlight values that exceed the limit advised by the injury specialist in a suitable color. (20%) 4) Generate a graph with seven smoothed-line scatter plots (including data points) showing FM (y) vs. θ (x) for each of the seven masses using Excel or MatLab. Draw a heavy line on the graph in a suitable color indicating the tension limit advised by the specialist. Likewise, generate a similar graph showing FM (y) vs. mc (x) for each of the seven angles and a line indicating the advised tension limit. Label and caption both graphs. (20%) 5) Prepare a formal report in MS Word and submit a .docx file with the following sections: (20%) • Cover Page o name of the university and department o title of the report o submitted by: (your name) o submitted to: (Dr. Joe Tritschler) o date of submission • Introduction and Purpose o You may paraphrase the description of the problem in this assignment, but don’t simply copy and paste it. • Data and Results o Include all diagrams, derivations, equations, tables, and charts. • Discussion o Discuss the figures in the table and charts and address the following questions: What happens to the theoretical magnitude of distal biceps tendon tension as the arm becomes fully extended; i.e., θ approaches zero degrees? What does this suggest about the limitations of our analysis? • Conclusions and Recommendations o Should the injured employee undergo on-the-job rehabilitation? o Specify design parameters for a rehabilitation algorithm based on your computations. You may consult with a classmate regarding help with graphs or double-checking derivations, but all reports and corresponding work are individual for this assignment and will be checked by Please upload your .docx file to the specified dropbox in Pilot no later than 5:00p.m. EST Friday 28 October 2016.

Need Help-Homework #3; ME 633: Basic Biomechanics

Need Help-Homework #3; ME 633: Basic Biomechanics

Homework #3, Page 1 of 1

Homework #3

ME 633: Basic Biomechanics

University of Kansas

Solve the following Problems.


If a Kelvin model system experiences a step displacement (x0) for a long time, what is the steady state force for each component of the model? That is, after the displacement is held for an indefinitely long time, what is the steady state force of the spring with stiffness k

1, the spring with stiffness k0, and the dashpot with damping coefficient



2.Based on the discussion for section 2.6.1, show the steps to derive equation 2.14 for a Kelvin model from page 56 of the Ethier and Simmons text. Provide a solution for the following steps to get to the final answer.



Write an equation for the total displacement, in terms of each of the components



Write the equations of force for each element, in terms of Ẋ (1stderivative)



Write an equation for the total force (do any elements have the same force?)

At this point, some substitution and rearranging should get you to the final solution.



From Ethier and Simmons, Section 2.10, Complete Exercises:2.8, 2.9

Note for Exercise 2.8: Change these values for this problem! r0=25 mg/ml, A0=350mm2, and F = 650 x 10-9N.


Note for Exercise 2.9: b is called a “constant”, but it is a proportionality parameter that can clearly vary. Don’t let the term “constant” bother you, since your expression for b is to be dependent on bead position and time.For part b, change the following values:

b= 225 nNmm, viscosity = 2.5 g/(cm s), and the diameter of the beads was a full 5mm.


Acceptable design specs are when experimental error is < 5%.


Need Help-Homework #3; ME 633: Basic Biomechanics


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