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USN 14CIV13
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First Semester B.E. Degree Examination, Dec.2014/Jan.2015
Elements of Civil Engineering and Engineering Mechanics
Time: 3 hrs. Max. Marks:100
Note: Answer FIVE full questions, selecting at least ONE question from each part
PART 1
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- Briefly explain the role of civil engineers in the infrastructural development. (10 Marks)
- In the triangle ABC, a force at 'A' produces a clockwise moment of 90 kN-m at B and an anticlockwise moment of 45 kN-m at C. Find the magnitude and direction of the force. (06 Marks)
- Define force and its characteristics. (04 Marks)
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- Explain the following With neat sketches: i) Principle of superposition of forces. ii) Principle of transmissibility of forces. iii) Couple and its characteristics. (10 Marks)
- Draw typical cross section of a road and explain the parts. (10 Marks)
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PART : 2
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- Four co-planar forces acting at a point are shown in Fig. Q3 (a). One of the forces is unknown and its magnitude is shown by `P.'. The resultant has a magnitude of 500 N and is acting along the x-axis. Determine the unknown force 'P' and its inclination with x-axis (08 Marks)
- State and prove Varignon's theorem of moments. (06 Marks)
- State and prove parallelogram law of forces. (06 Marks)
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- Determine the magnitude, direction of the resultant force for the force system as shown in Fig. Q4 (a). Locate the resultant force with respect to point D. (08 Marks)
- 26 kN force is the resultant of the two forces, one of which is as shown in Fig. Q4 (b). Determine the other force. (08 Marks)
- Explain the principle of resolved parts. (04 Marks)
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PART – 3
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- Determine the reactions at contact points for spheres A, B and C as shown in Fig. Q5 (a). It is given that wA = 4kN, wB = 4kN, wC = 6 kN, dA = dB = 500 mm, dC = 800 mm (12 Marks)
- For the beam with loading shown in Fig. Q5 (b), determine the reactions at the supports. (08 Marks)
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- State and prove Lami's theorem. (08 Marks)
- The ladder shown in Fig. Q6 (b) is 4 m long and is supported by a horizontal floor and vertical wall. The co-efficient of friction at the wall is 0.25 and at the floor is 0.50. The weight of the ladder is 200 N, considered concentrated at `G'. The ladder supports a vertical load of 1000 N at 'C'. Determine the reactions 'A' and 'B' and compute the least value of `a' at which, the ladder may be placed without slipping. (08 Marks)
- State laws of friction. (04 Marks)
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PART - 4
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- Determine the centroid of a semi-circular lamina of radius 'R' by method of integration. (08 Marks)
- Determine the moment of inertia of the section shown in Fig. Q7 (b) about its centroidal axes. Calculate the least radius of gyration for the section as well. (12 Marks)
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- State and prove parallel axis theorem. (06 Marks)
- Locate the centroid of the shaded area as shown in Fig. Q8 (b). (08 Marks)
- Derive an expression for moment of inertia of a triangle with respect to horizontal centroidal axis. (06 Marks)
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PART — 5
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- What is centrifugal force? What is super elevation? (04 Marks)
- Determine the position at which the ball is thrown up the plane will strike the inclined plane as shown in Fig. Q9 (b). The initial velocity is 30 m/s and angle of projection is tan-1(4/3) with horizontal. (08 Marks)
- A stone is dropped from the top of the tower 50 m high. At the same time another stone is thrown up from the tower with a velocity of 25 m/s. At what distance from the top and after how much time the two stones cross each other? (08 Marks)
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- What is a projectile? Define the following terms briefly: i) Angle of projection ii) Horizontal range iii) Vertical height iv) Time of flight. (10 Marks)
- A burglar's car starts at an acceleration of 2 m/s². A police vigilant party came after 5 s and continued to chase the burglar's car with a uniform velocity of 20 m/s. Find the time taken in which the police van will overtake the car. (10 Marks)
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