Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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- I need the answer quicklyarrow_forwardDetermine the Vertical Deflection at B. Indicate the negative sign if the answer is downward • Determine the vertical deflection at B E: 2910 Ksi I: 20 in 10 k lft D. 204 2 pt 201 21arrow_forwardFor the beam and loading shown, use discontinuity functions to compute(a) the slope of the beam at C (positive if counterclockwise and negative if clockwise).(b) the deflection of the beam at C.Assume LAB = 270 mm, LBC = 180 mm, LCD = 150 mm, LDE = 350 mm, MB = 330 N-m, P = 1700 N and a constant value of EI = 480 × 106 N-mm2 for the beam.arrow_forward
- 1. The rigid bar is supported by the pin-connected rod CB that has a cross-sectional area of 14 mm² and is made from 6061-T6 aluminum. Determine the vertical deflection of the bar at D when the distributed load is applied. Er-68.9 GPa 1.5 m -2 m B 300 N/m 2 marrow_forwardfons/1679264 Use Double Integration Method to analyze the deflection of the beam shown: (IS EN 6 N/o 160 O - 3 m -Sm Determine the following: (2 decimals for non-whole numbers) (a) C1 = kN-m2 %3D (b) C2 = kN-m2 (c) Ely under the 15kN load kN-m3 (d) upward(U) or downward(D)?arrow_forwardFor the beam shown, use the conjugate beam method to compute the vertical deflection at C. Use: E = 200 GPA IAC = 100 x 106 mm“ ICF = 50 x 106 mm4 10 kN D. E 100 kN-m te s m-t-5 m--k-5 m--ksm--k–10 m– O 41.65 mm O None of the Above O 42.65 mm O 43.65 mm O 44.65 mmarrow_forward
- 1. The rigid bar is supported by the pin-connected rod CB that has a cross-sectional area of 14 mm² and is made from 6061-T6 aluminum. Determine the vertical deflection of the bar at D when the distributed load is applied. Er-68.9 GPa 1.5 m -2 m B 300 N/m 2 marrow_forward4. For the beam loaded as shown, find the slope and deflection at point B. Use E = 200,000 MPa and I = 10 x 106 mm4. Use conjugate beam method CS Scanned with CamScanner 30 kN/m -5.0 m- bb -2.0 marrow_forwardPLEASE ANSWER IN 20 MINS, THANKYOUarrow_forward
- Derive the formula of the maximum slope and maximum deflection of the beam shown using Double Integration Method.arrow_forward(a) Derive the equations for deflection of the beam segment BC and AB the following beam by the double integration method. (b) Locate the point of maximum deflection in BC and compute its magnitude. (Hint : derive the deflection equation for BC first).arrow_forwardUsing double integration methodarrow_forward
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