OTH396: Using the method of joints, determine the force in members BE, AD and BD for the truss shown in Figure Q1.: Civil Engineering Assignment, NUS, Singapore, Singapore

University National University of Singapore (NUS)
Subject OTH396 Civil Engineering Assignment

OTH396 BTech Engineering Bridging/Preparatory Unit: Civil Engineering

Question 1
Using the method of joints, determine the force in members BE, AD and BD for the truss shown in Figure Q1.

Using the method of joints, determine the force in members BE, AD and BD for the
truss shown in Figure Q1.

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Question 2
Determine the force in members DE and DJ of the truss shown in Figure Q2

Determine the force in members DE and DJ of the truss shown in Figure Q2.

Question 3
Determine the force in members AB, BD and BC of the truss shown in Figure Q3.

Determine the force in members AB, BD and BC of the truss shown in Figure Q3.

Question 4
Determine the components of the reactions at A and B:
a) if the 500 N load is applied as shown in Figure Q4,
b) if the 500 N load is moved along the line of action and is applied at point F.

if the 500 N load is applied as shown in Figure Q4,

Question 5

A vertical load P of magnitude 750 N is applied to member ABC as shown in Figure Q5. Members ABC and DEF are parallel and are placed between two frictionless walls and connected by the link BE. Knowing that a = 0.75m, determine the reactions

(a) Ax at point A,

(b) Cx at point C,

(c) Dx at point D,

(d) Dy at point D, and (d) Fx at point F.

A vertical load P of magnitude 750 N is applied to member ABC as shown in Figure Q5

Question 6

A force F is applied to each of the handles of a compound-lever cutting tool shown Figure Q6. Determine the cutting force between E and G, the vertical component of pin reactions on member ACDG at C and D. Also determine the tension or compression in member BH.

A force F is applied to each of the handles of a compound-lever cutting tool shown Figure Q6

Question 7
Knowing that mB = 18 kg and mC = 10 kg, determine the magnitude of the force P required to maintain equilibrium. (Use g = 10 m/s2).

Knowing that mB = 18 kg and mC = 10 kg, determine the magnitude of the force P required to
maintain equilibrium. (Use g = 10 m/s2
)

Question 8+
Determine the forces in members FC, CD and KL of the truss in Figure Q8.

Determine the forces in members FC, CD and KL of the truss in Figure Q8.

Question 9+
A uniform thin ring of radius R = 200 m and weight W is lodged between two pegs at A and B, as shown in Figure Q9. Neglecting friction, determine the distance 𝛿𝛿 and the normal reactions at pegs A and B in terms of W corresponding to equilibrium when α = 40 mm.

A uniform thin ring of radius R = 200 m and weight W is lodged between two pegs at A and B, as shown in Figure Q9.

Question 10*
(a) Calculate the tension T in the rod BD and the forces that act on each member of the pin-connected structure in Figure 10.

Calculate the tension T in the rod BD and the forces that act on each member of the
pin-connected structure in Figure 10.

(b) The pin D of the structure in part (a) may be placed anywhere along member CE. Determine the “best” location for D and give reasons for your choice.
Hint: Determine the forces in member AB and the forces that act on pins C, D and E. Tabulate or plot these forces as a function of distance x from pin E to D and choose a location for D. A B E D 30o C 0.5 m 6 m 10 kN 1.5 m 6.

Question 11+
The truss in Figure Q11 carries a load P = 60 kN applied at joint M. Answer the
following questions neglecting the weight of the construction:
a) Determine the reaction forces at the supports at A, B and C.
b) Identify all zero-force members.
c) Calculate the axial force in EF and FL.
d) Determine the axial forces in TU, QR and BO.

The truss in Figure Q11 carries a load P = 60 kN applied at joint M. Answer the
following questions neglecting the weight of the construction:

Question 12*
You are the engineer in-charge to design a new hanging traffic light system, as shown in the figure below. The system can be idealized as a cable subjected to multiple point loads.

To provide vehicle clearance, the mid-span sag (y2) must be less than 1.0 m. The client also requests that you use a cable with a maximum allowable tension of 1000 N.

Find the minimum cable length that satisfies the maximum sag and tension
requirements. Report the sag at all loading points according to the cable length you choose (g = 10 m/s2).

Hint: y2 and y1 have a certain relationship that must be satisfied for equilibrium.

You are the engineer in-charge to design a new hanging traffic light system, as shown in the figure below.

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