1. For the figure shown,L₁=500 mm, L₂=350 mmDiameter of the cable CD = 12 mmDiameter of the cable EF = 10 mmThe link AB is rigid.There is a pin connection at point A.b=300 mmbLIL₂DFBb.Calculate the allowable maximum value of the force P against yielding. The cables DC and EF are made of 304stainless steel.

Answered: Image /qna-images/answer/ac04bf84-2bf1-4bee-91e9-2526b958b625.jpg

Answered: 1. For the figure shown, L₁=500 mm,…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Determine the magnitude of the pin force at A. Assume W = 875 lb, a = 3.8 ft, b = 2.6 ft, r = 8 in. W lb C Answer: A = i B A D b
It takes a force of 21,882 lb to compress a coil spring assembly from its free height of 6 inches to its fully compressed height of 3 inches. a. What is the assembly's force constant? b. How much work does it take to compress the assembly the first half inch? the second half inch? Answer to the nearest in-lb. a. k= lb/in
A basket of flowers of mass 3 kg is placed on a flat grassy slope that makes an angle θ with the horizontal. The coefficient of static friction between the basket and the slope is 0.45 and the basket is on the point of slipping down the slope. Model the basket of flowers as a particle and the grassy slope as a plane. Take the magnitude of the acceleration due to gravity, g, to be 9.8 m s−2 Express the forces in component form, in terms of θ and unknown magnitudes where appropriate. Write down the equilibrium condition for the basket and hence show that tan θ = 0.45. Determine the angle, in degrees, that the slope makes with the horizontal.
3. A resistance of 11 Q2 is connected to a battery having an electromotive find: a. current b. battery terminal voltage C. d. force of 6 V and an internal resistance of 1 Q power delivered by electromotive force power delivered to external resistance
A catenary cable is one which is hung between two points not in the same vertical line. As depicted in figure(right) it is subject to no loads other than its own weight. Thus, its weight acts as a uniform load per unit length along the cable w (N/m). A free-body diagram of a section AB is depicted in Fig. P6.17b, where TA and Tâ are ... the tension forces at the end. Based on horizontal and verti- cal force balances, the following differential equation model of the cable can be derived: W= ws (a) (b) 2 d²y dx² (dy` 1+ dx w %3D Calculus can be employed to solve this equation for the height of the cable y as a function of distance x: w TA y = cosh х) + yo — w w (a) Use a numerical method to calculate a value for the parameter TA given values for the parameters w = 10 and yo = 5, such that the cable has a height of y = 15 at X=200 The value of Ta is Blank 1. Express your answer in decimal with two decimal digits after the decimal point.
3) Three cables are used to tether a balloon as shown. Knowing that the tension in cables AD and AB are 1158 N, and 1036 N, respectively, what is the tension in cable AC? What Is the vertical force P exerted by the balloon at A? B 4.20 m 2.40 m y A C 4.20 m 5.60 m 3.30 m x
Determine where the resultant force acts measured from point O. 200 N/m 4 m 3 m Select one: O a. x=2.82 m O b. x=3.09 m C. X=3.09 m O d. x=2.68 m
Determine the moment about the axis AB of the 325-N given force exerted at point C. 150 mm y 325 N A C 125 mm 100 mm B -300 mm- 150 mm x

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