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Q2: Draw the influence lines for the members HC and CD of the truss shown in Fig. (2), and then determine the maximum tensile force that can be developed in member HC due to moving uniform distributed load of 3k/ft.

Н 18 B D с L 424-96 Fig. (2)

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Answer #1

H F 18 A B с D 4@24-96! When unit load is at A FHC - O Feo - O When unit load at B ΣΜΗ THG H 24RA - 18FBc = 0 FHC - FBC 24x0REF 1x2q = 0.25k FF G C F 72 FFC ME - 24Re - 18 Fe = 0 D ng FOD 24x0.25 / 3k - Foo = 0.333k is When. lood at c unit RA= FHG 솔is at D When unit lood 0 = 53.13 FHG RA 1x 24. 96 0.25k o THC A FBC B => 24RA - 18 FBC RA - FBC = 0.333k IMG → 48RA 24FBc - (Hс ILD for member б.4 (67 0.2 of 3 kx А W С 0.69 5 0.625 1). 0.4167 24 x Х 14. 4Maximum tensile force will develop in when le between y & E UDL will Area between y & { x 26-10-270-4167-{{<2**(04:67 26-3065

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