I need the answer as soon as possible PrinciplesofStru.->SIOWN IN Fig. ri-z and use it to determine the critical load of the column.Fig. P1-2Fig. P1-3At its lower end the column is completely fixed. At the upper end the column isprevented from rotating, but free to translate laterally. (Pe, = R El/L?)1.3 Find the critical load of the one-degree-of-freedom model of a column shownin Fig. PI-3. The model consists of two rigid bars pin connected to each otherand to the supports. A linear rotational spring of stiffness C = M/0, whereM is the moment at the spring and 0 is the angle between the two bars, alsoconnects the two bars to each other. (Per = 2C|L)1.4 Using the model in Fig. P1-3, obtain and plot relationships for load versuslateral deflection when(a) the lateral deflections are large,(b) the load is applied eccentrically,(c) the model has an initial lateral deflection do.Which fundamental characteristics of an actual column are demonstrated bythese models?1.5the critical load of the column on three supports shown in Fig. PI-4.15LFig. PI-4(Hint: Write separate equations for each span and make use of the conditionsof continuity at the center support.)1.6 Using the tabulated stainless-steel stress-strain data, construct a column designspdf.com

1.3) Given, Linear rotational spring Stiffness, C= M/theta where M is the moment at the spring.…

Fig. Pl-2 Fig. P1-3 At its lower end the column is completely fixed. At the upper end the column is prevented from rotating, but free to translate laterally. (P., = R³E1{L²) 1.3 Find the critical load of the one-degree-of-freedom model of a column shown in Fig. PI-3. The model consists of two rigid bars pin connected to each other and to the supports. A linear rotational spring of stiffness C = M/0, where M is the moment at the spring and 0 is the angle between the two bars, also connects the two bars to each other. (Per 2C|L) %3D

Fig. Pl-2 Fig. P1-3 At its lower end the column is completely fixed. At the upper end the column is prevented from rotating, but free to translate laterally. (P., = R³E1{L²) 1.3 Find the critical load of the one-degree-of-freedom model of a column shown in Fig. PI-3. The model consists of two rigid bars pin connected to each other and to the supports. A linear rotational spring of stiffness C = M/0, where M is the moment at the spring and 0 is the angle between the two bars, also connects the two bars to each other. (Per 2C|L) %3D

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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