RI6-9. Beam ABC is supported by beam DBE andfixed at C. Determine the reactions at B and C. Thebeams are made of the same material having amodulus of elasticity E = 200 GPa, and the momentof inertia of both beams is I = 25.0(106)mmt.9 kN/mDEACSection a-a

Consider the diagram shown below for the cantilever beam under UDL as shown below. The bending…

Answered: RI6-9. Beam ABC is supported by beam…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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The opposite beam is loaded with two forces P=19.2 KN and distributed load w=24 KN/m as shown. The reaction at A is P P W D E A В 1.8 m '0.6 m'0.6 m'0.6 m'
Determine the slopes and deflections at points B and C of the cantilever beam shown using the moment-area method.
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For the beams loaded as shown in the figures, write explicit expressions for M(x)'s along the spans. Assume the origins of x at A. Since the applied loads are discontinuous, different functions apply for regions AC and CB.
The beam ABis attached to the wall in the zz plane by a fixed support at A. A force of F = (- 156i + 58.0j + 350k) N is applied to the end of the beam at B. The weight of the beam can be modeled with a uniform distributed load of intensity w = 65.0 N/m acting in the negative z direction along its entire length. Find the support reactions at Á. F B y а Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value 5.80 m 5.00 m 3.80 m A = i+ j- k) N MA = k) N-m
Determine the vertical reaction (A y - kN) and the reactive moment (M A - kN·m) at the support at A considering thestock values: M = 10·a + 30·b + 20·c + 200 {kN·m}, q = 20·(a + b) + 10·c + 100 {kN/m} and F = 30· (a + b+ c) + 50 {kN}. The beams AB and BC of the beam are interconnected by a smooth pin at B. Assume minimum accuracyof 6 significant figures. (a = 7; b=1 ; c=1) Ay= MA=
Analyze the propped beam loaded as shown below: use either double integration or area moment method. 12 kN/m A В 4 m 4 m Determine the reaction at the roller support. Ans.: RA = Blank 1 kN Blank 1 Add your answer
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A beam 3 m long is simply supported at each end and subjected to a moment of 9 kNm at a point B, 2 m from the left end as shown. Determine the slope at B. [EI = 30 kNm²] RA A- 2 m MB 1m -C Rc
Two (2) beams are subjected to different loading condition and position as shown. A w1 w2 P x1 x2 x3 8 w1 kN/m Horizontal Reaction at A= Moment at A = Vertical Reaction at B = Vertical Reaction at C = x1 Horizontal Reaction at C = 3 4 12 5 3 3 23 kN/m kN/m KN m m m deg 3m kN-m Determine the Reactions at Fixed Support A, Roller Support B and Hinge Support C. ALL ANSWERS IN ABOSULTE VALUE AND IN THREE (3) DECIMAL PLACES INCLUDING ZEROS Vertical Reaction at A = KN KN KN B KN x2 KN W2 kN/m P 2m x3 e 1m C
The beam supports the distributed load shown. Determine theresultant loadings acting on the cross-section e-e at point D.Assume the reactions at the supports A and B are vertical.

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RI6-9. Beam ABC is supported by beam DBE and fixed at C. Determine the reactions at B and C. The beams are made of the same material having a modulus of elasticity E = 200 GPa, and the moment of inertia of both beams is I = 25.0(106)mmt. 9 kN/m DE AC Section a-a