Question

2. For each of the following elements of a continuum mechanics problem, give an example of a specific property or application of this elements of a continuum mechanics problem applied to biomechanics or physiology (a) The geometry and structure (b) The boundary conditions (c) The constitutive equatiorn (d) The conservation of mass (e) The conservation of linear momentum

0 0
Add a comment Improve this question Transcribed image text
Answer #1

2. a. gemoetry or structure :
   while making customised shoes for athletes, the shame and geometry of their foot is taken on clay models ( or plaster of paris for that matter), and then the shoes are made employing the continuos nature of the physical modification to the clay when settling in athletes foot

   b. boundary conditions : for a swimmer boundary conditions along the body inside water play an important role in deciding the power required by the athlete to swim to its fullest potential


   c. the constitutive equation : like the hookes law is used to find the tensile strength of the bones and the loads that can actually be supported by human limbs

   d. conservation of mass : total material intake in a person's body ( for a particular material like Ca ++ ions in electrolyte), the electrolyte levels in the body will always follow laws of conservation of mass by keeping some of these ions in the body and ejecting others as waste while following the law of conservation of mass

   e. conservation of linear momentum : collsion of two athletes on an american soccer field may be injurious to various body parts and the effect of this potentially injurious situation can be found using conservation of momentum equations

Add a comment
Know the answer?
Add Answer to:
2. For each of the following elements of a continuum mechanics problem, give an example of...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Problem 6.101: A structure is composed of two CST elements, and is subjected two concentrated forces...

    Problem 6.101: A structure is composed of two CST elements, and is subjected two concentrated forces at the center node of the structure as shown in the figure. Please take advantages of the symmetry of structure to simplify the analysis of the problem with dimension D-10. Answer the following questions (hand-calculation only): 1) Show your FE models with proper boundary conditions and applied loads; 2) Compute reduced stiffness matrix and loads vector of your models; and 3) Compute the nodal...

  • Problem 2: Haley's Comet (A Real Life Example): Important: for this problem, complete all numerical work...

    Problem 2: Haley's Comet (A Real Life Example): Important: for this problem, complete all numerical work to a precision of at least six significant digits. Specifically: use the following precise values for astronomical constants: • Mass of the Sun = 1.98855 x 1030 kg • 1 AU = 149,597,870,700 meters . G=6.67384 x 10-11 N·m²/kg? Neptune Uranus Saturn Jupiter 05 2000 2005 2000----1995 2010 19921989 1988 1987 2024 1986 2061 2040 2060 2045 2050 2055 2056 2057 2058 2059 In...

  • Grid 4 Grid 3 Po 15 in Grid 1 Grid 2 10 in Figure 1: Problem...

    Grid 4 Grid 3 Po 15 in Grid 1 Grid 2 10 in Figure 1: Problem 1 Schematic Problem 1 The truss (all joints are pinned) structure in figure 1 is made of members with cross sectional area A- 1 in2, with a linear elastic, homogeneous, isotropic material with an elastic modulus, E, 10E6 psi and a coefficient of thermal expansion. α-6E-6 op-1. The structure starts out at a uniform temperature of 65°F and is raised to a final temperature...

  • Problem 1 The truss (all joints are pinned) structure in figure 1 is made of members with cross s...

    We were unable to transcribe this imageProblem 1 The truss (all joints are pinned) structure in figure 1 is made of members with cross sectional area A = 1 in, with a linear elastic, homogeneous, isotropic material with an elastic modulus. E-10E6 psi and a coefficient of thermal expansion, α-6E-6 °F-ι. The structure starts out at a uniform temperature of 65°F and is raised to a final temperature of 120°F while being subjected to a concentrated load Po- 5,000 lbs...

  • 2. Define the following terms and give an example for each (5 points): a) Nucleophile b)...

    2. Define the following terms and give an example for each (5 points): a) Nucleophile b) Electrophile c) Enantiomers d) Copolymer e) Condensation polymer

  • Problem3 The following problem is intended to be solved by hand. For the structure shown below A.) Label the structure degrees of freedom (free only) and number the elements B.) For each element, det...

    Problem3 The following problem is intended to be solved by hand. For the structure shown below A.) Label the structure degrees of freedom (free only) and number the elements B.) For each element, determine the stiffness matrix in global element coordinates. Label each row and column of each element matrix with its corresponding global DoF. C.) Assemble the structure stiffness matrix Kfr from the element global stiffness matrices D.) Calculate the deflection of the free DoFs. 5 ft 500 k...

  • Question 2 (a) Explain what is meant by the effectiveness of a strut or beam. b) Give an example of each of these scaling effects: (i) fundamental scaling (ii) atomic effects on scaling. (c) An e...

    Question 2 (a) Explain what is meant by the effectiveness of a strut or beam. b) Give an example of each of these scaling effects: (i) fundamental scaling (ii) atomic effects on scaling. (c) An example of a quasi-fundamental scaling effect is that the natural frequency fo of a beam changes according to its dimensions only - E and p are independent of scale. If the scale of a beam is denoted by L, and given that: nc vent no...

  • Exercise 2: Finite element method We are interested in computing numerically the solution to a 2D...

    Exercise 2: Finite element method We are interested in computing numerically the solution to a 2D Laplace equation u 0, The triangulated domain is given in the file mesh.mat on Blackboard. which contains the V × 2 nnatrix vertices storing the two coordinates of the vertices and a F × 3 matrix triangles in which each ro w J contains the indices in {1,····V) of the three vertices of the j-th triangle. a) Using for example MATLAB's triplot or trimesh...

  • Section 4. Total points 26 1. Give one example of each of the following name reactions....

    Section 4. Total points 26 1. Give one example of each of the following name reactions. For each reaction, you MUST INCLUDE: i) IUPAC Name of the reactant ii) IUPAC Name of the product iii) Reagents and reaction conditions (4points X 4 = 16 points) a. H.V.Z reaction b. Crossed aldol reaction between an aldehyde and a ketone 2-Propanone Benzaldehple c. Michael reaction between an a.ß unsaturated aldehyde and a B-diketone. d. Dieckman Condensation to have a cyclic product with...

  • The simple pendulum is often given as an example of simple harmonic motion. In this problem...

    The simple pendulum is often given as an example of simple harmonic motion. In this problem will will see how accurate this is. (a) Imagine a vertical pendulum of length l and mass m. Using the forces on the pendulum and applying Newton’s second law, obtain a differential equation in terms of θ (the angle with respect to the vertical axis) and its time derivatives. Please work in polar coordinates. (b) Show that in the limit where θ is small...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT