Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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Calculate the deflection curve v(x) for Problem below please it should be explained clearly
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- ONLY SOLVE PART B Find the deflection y(x) differential equations where: a)The beam is embedded at x = L and a free end at x = 0. The applied load is w = w0*(1+Sin(πx/L)), wo is the maximum intensity of the load. B)Repeat part (a) for both embedded ends boundary conditions.arrow_forwardA cantilever beam has a length L =12 ft and a rectangular cross section (b= 16 in., h=24 in.), A linearly varying distributed load with peak intensity qoacts on the beam, (a) Find peak intensity q,if the deflection at joint Bis known to be 0.18 in. Assume that modulus E= 30,000 ksi. (b) Find the location and magnitude of the maximum rotation of the beam. TITT В h PROBLEM 9.3-15arrow_forwardh F The beam of length 5.9 (m) and cross section base 0.10 (m) and height 0.16 (m) shown is made of plain steel with a modulus of elasticity of 200 (Gpa) and an ultimate strength of 400 (Mpa). The load is 250 (N) and the point q is 4.0 (m) from the wall in the x direction. What is the magnitude of vertical deflection of the beam at point q in units of meters?arrow_forward
- and y vs. y (phase plot) 4. Consider the deflection v of the beam to the right. The beam is supported at each end and sags due to its own weight (a distributed load q = 50 kN/m). The equation describing the deflection is d'u qx (x- L) dx 2EI where L=5.0 m, I = 0.0052 m* and E = 1.0x1010 Pa. Use the method of your choosing (shooting or finite differences) to solve for: 1) the slope at each end of the beam; 2) the maximum deflection; and 3) the location of maximum deflection.arrow_forwardPin-joint construction supports point loads as shown below: P Al ΕΙ C B 2/3 L 1/3 L a) Find the equation for the deflection of the bar at point B! b) Determine the equation for the moment that occurs at point A!arrow_forwardI need correct answerarrow_forward
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