2 kN 2 kN 500 N-m 500 N-m

forces in the chords CD,CI and IJ by the method of sections DONNÉ : 6 m H 6 m 4m- 1000 N Treillis à l'équilibre Poids des membrures négligeables 6 m

-100 30 A1 80 A 9, A3 200 1. What is the value of ybar from the 1-1 line [Select] 2. What is the value of centroidal MOI Ixx? [ Select] [ Select ) 3. What is the value of centroidal MOI lyy? >

The two forces acting on the handles of the pipe wrenches constitute a couple 'M'. Express the couple as a vector Z 150 N 250 mm B 150 N OM -75i+22.5j N.m OM -75i+2.5j N.m OM -85i+22.5j N.m 150 mm 250 mm

For the truss shown below, determine the forces in members UP, QL, JK. Assign a negative value for tensile forces and positive value for compressive forces. " Q R S U N. H `A DE F G P1 P1 P2 P2 P2 P1 P1 L2 L2 L2

SOVE FOR THE SHEAR AND MOMENT DIAGRAM: USE ONLY AREA METHOD. SHOW COMPLETE SOLUTION FOR DETERMINATION OF THE SHEAR AND MOMENT VALUES, THE CORRECT BEHAVIOR OF THE GRAPH, DEGREE OF CURVE, RATIO AND PROPORTION FOR ZERO SHEAR, AND MAXIMUM MOMENT WITH RESPECT TO THE ZERO SHEAR. P Pa 4m Sen

find the foree in members DF, DG , EG. B 20N lom H E ION 15N 10N lom lom 10m

Question 1) F=22 kN single load, M=24 kN.m moment and w=5 kN/m distributed load act on the beam whose loading condition is given in the figure. The length L is also given as L=4 m. The cross-sectional properties of the beam are; body height y g = 203 mm , body thickness x g = 19 mm, flange width x f = 172 mm , flange height y f =16 mm. Point E on the section is located just below the flange-body junction. It is desired to determine the stress state in the section taken from the B level of the beam. According to this; Question 1-E) Find the y distance of the section center with respect to the axis passing through the base of the section. ( Write your result in mm .) Question 1-F) section. (Do your operations by converting the lengths to meters. Take at least 4 digits for the decimal part of your result and use the expression E for the decimal part. Write it as 5E-3 instead of 0.005 .) Find the moment of inertia of the beam a section taken from point B of the beam; Find the normal stress…

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