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- PROBLEMS IN EQUILIBRIUM OF PARALLEL:For the following figure b is the distance to the center of gravity of the arm segment, W is the weight of the arm of mass, m, moving the arm in abduction/adduction. If we had radius of gyration ratio to segment k's (k1 is for the Antero-posterior axis, k2 is the transverse axus, and k3 is for the longitudinal axis of the segment). What is the mass moment of inertia?Her foot pivots as a single structure about a single pivot in her ankle. When she stands on tiptoe, her foot pivots about her ankle. As shown in the foot diagram and the free-body diagram below, the forces on one foot are an upward force on her toes from the floor, a downward force on her ankle from the lower leg bone (called the Tibia), and an upward force on the heel of her foot from her Achilles Tendon. Suppose a 61.3 kg woman stands on one foot, on tiptoe, with the sole of her foot making a 25.0 degree angle with the floor, and with the distances are as shown in the figure.
- A circular solid disc of uniform thickness 20 mm, radius 200 mm and 20 kg, is used as a flywheel If it rotates at 600 rpm, what is the kinetic energy of the flywheel.1. A non-uniform is 4.5m long and weighs 640N. It is balance when a 270N weight is hung 0.800m from the light end of the bar and the bar is pivoted at its center. Where is the center of gravity of the bar? 2.Two workers carry a non-uniform beam weighing 730N. The beam is 2.6m long and its center of gravity is 1.1 m from one end. If the workers hold the beam at its end, how much does each worker lift?Page 425, Concept Problem 6.2. Solve this problem completely,butwith the following changes (Note that itinvolves the Sample Problem 5.7 on Page 376) (1)Changethedistributedload from 400 lb/ft to 550 lb/ft.Keep inmind that this change will result in many other changes across the board.Discuss all practical issues in your findings.Important: you must also show all your new intermediate results from Sample Problem 5.7.
- A mass weighing 11.5 kg falls a distance of 1.5 m upon the top of a helical compression spring. Determine the force applied on the spring if it compressed 203mm. Please show your full solution with unit analysis. Subject: Machine DesignTwo masses A and B are 5kg and 2kg respectively rotating in a shaft. The corresponding radii of rotation are 0.2m and 0.3m respectively and the angle between the masses is 600. Find the position and magnitude of the balance mass required, if its radius of rotation is 200 mm using graphical method and also verify your answer with analytical method.Derive the stiffness matrix for a spring.
- You are working with an imagined cubical pot of water, 1 meter on each side, sitting on a stove. Heat is applied to the bottom of the pot from the stovetop. The pot has been on the stove for a while, so the stovetop is hot and some heat has already been added to the water. Assume the water at the bottom of the pot is held at 99 degrees C , while the water at the top of the pot is cold, 4 degrees C. Compute the heat delivered by that 1 g of water at 99 °C into the layer of water at the top of the pot, assuming the latter is 1 meter square, 1 cm deep, and 4 °C. Start by solving the calorimetry problem (Section 14-4 in the text) to determine the final temperature of the top layer plus hot 1 gram from below. Then use that to determine how much heat was delivered in the hot waterChapter 7, Problem 63, there is an 'h' value that is solved when expressing half the width of the Rankine Oval that I am not quite understanding the process by which the value is solved for. Could you break down the process by which h=0.02423 m? It's been a while since I was last in school, so the mathematical method by which 'h' was solved is a little unclear to me.A schematic diagram of the knee joint is shown in Fig, where Cdenotes the effective center of rotation of the knee and P is the point of insertion of the quadriceps tendon to the patella. The distance from C to P is 10 cm. The quadriceps, responsible for extension of the knee, are known to produce maximum isometric tetanic tension at an effective optimal length of 30 cm. This occurs when the knee flexion angle, θ, is 45◦. Obtaining muscle performance data from the appropriate figure in this chapter, determine the range of knee flexion angles for which the quadriceps produce an isometric tetanic tension at least 80% of maximal. Hint: be careful to use radians (rather than degrees) in this question when appropriate.