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Determine the forces in the members of truss shown in Fig.(a).

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Σ Forces in horizontal direction = 0, gives,

Joint A: ΣV = 0 → FAB = 60 kN (Comp.) 

ΣH = 0 → FAF = 20 kN (Tensile)

Joint E: ΣV = 0, gives, FED = 90 kN (Comp.) 

ΣH = 0, gives, FEF = 0

Joint B: Noting that inclined member is at 45°

ΣV = 0; gives, 

– FBF sin 45° – 30 + 60 = 0

Joint C: ΣV = 0, gives FCF = 50 kN [Comp.] 

ΣH = 0, gives 30 – FCD = 0 

or FCD = 30 kN [Comp.]

Joint D: Noting that DF is at 45° as shown in Fig. (f) 

ΣV = 0 → 

– FDF cos 45° + 90 – 40 = 0

FDF\(\frac{50}{cos\,45^\circ}\) = 70.71 kN [Tensile]

Check ΣH = 0, gives 

– FDF cos 45° + 30 + 20 = 0 or FDF = 70.71 kN checked. 

Final result is shown in Fig.(g)

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