Overseer Gr I/ Draftsman Gr I (Civil) Question Paper and Answer Key

 Question Code:028/2020

Medium of Question- ENGLISH

Name of Post: Overseer Gr I/ Draftsman Gr I (Civil) 

Department: Harbour Engineering

Cat. No. 301/2018

1. The ratio of the length of the drawing to the actual length of the object is
 A) Representative Fraction
 B) Diagonal Scale
 C) Vernier Fraction
 D) Refraction Index

 2. A conic section which have only one directrix is
 A) Circle
 B) Hyperbola
 C) Parabola
 D) Ellipse

 3. Rapid hardening Portland cement having quick rate of gain of strength due to higher content of
 A) Tricalcium Silicate
 B) Dicalcium Silicate
 C) Tricalcium Aluminates
 D) Tetracalcium Aluminates
 
4. The property of increase in volume of fine aggregate due to moisture is called
 A) Slacking
 B) Bulking
 C) Warping
 D) Shrinking

 5. Good brick earth this constituent imparts plasticity to the earth it can be moulded
 A) Lime
 B) Alumina
 C) Silica
 D) Oxide of Iron

 6. It is the liquid substance which hold the ingredient of paint in liquid suspension
 A) Base
 B) Driers
 C) Vehicles
 D) Colouring Pigments

 7. In chemical classification of rock, marble is known as
 A) Siliceous rock
 B) Metamorphic rock
 C) Calcareous rock
 D) Argillaceous rock

 8. The process of heating the limestone to redness in contact with air is termed as
 A) Calcinations
 B) Slacking of lime
 C) Fat lime
 D) Water lime

 9. The portion from which the branches is removed receives nourishments from the trunk and dark rings which are known as
 A) Knots
 B) Ring galls
 C) Medulla
 D) Pith

 10. It indicate the loss of water penetrated into the soil it may join some underground water
 A) Transpiration
 B) Surface runoff
 C) Percolation
 D) Infiltration
 
11. For potable water, the amount of chloride should not exceed
 A) 225 ppm
 B) 275 ppm
 C) 150 ppm
 D) 250 ppm

 12. The theoretical time taken by a particle of water to pass between entry and exit of a setting tank is known as
 A) Detention period
 B) Settling period
 C) Period of penetration
 D) Falling period

 13. The valve is an automatic device which allows water to go one direction only
 A) Relief valve
 B) Sluice valve
 C) Scour valve
 D) Reflex valve

 14. The term used to indicate the waste water from bathroom, kitchen etc.
 A) Night-soil
 B) Raw sewage
 C) Sullage
 D) Septic sewage

 15. It is constructed to provide a connection between the high level branch sewers to low level main sewer with a minimum amount of disturbances
 A) Drop Manhole
 B) Manhole
 C) Catch Basin
 D) Inlet

 16. Amount of oxygen required to carrying out the biological decomposition of dissolved solids in sewage under aerobic condition at standard condition
 A) Dissolved oxygen
 B) Chemical oxygen demand
 C) Biochemical oxygen demand
 D) Oxygen demand

 17. The term is used to indicate the sludge which is obtained by settling sewage in presence of abundant oxygen
 A) Activated Sludge
 B) Aeration
 C) Diffusers
 D) Mechanical Aeration

 18. The quantity of liquid waste which flows in sewers during the period of rainfall is known as
 A) Outfall sewage
 B) Septic sewage
 C) Chemical sewage
 D) Storm sewage

 19. What is the minimum amount of DO required for the survival of aquatic animals ?
 A) 8 mg/l
 B) 12 mg/l
 C) 2 mg/l
 D) 4 mg/l

 20. The length of a surveyor’s chain is
 A) 33ft
 B) 60ft
 C) 66ft
 D) 100ft

 21. The meridian through a point is the line in which a plane, passing that point and the north and south poles, intersection with surface of the earth
 A) Magnetic meridian
 B) Arbitrary meridian
 C) True meridian
 D) Magnetic bearing

 22. Convert the angle 327°24'00" to Quadrantal bearing
 A) N 32°36'00"W
 B) N 57°24'00"W
 C) S 32°36'00"E
 D) S 57°24'00"E
 
23. The process of determining the plotted position of the station occupied by the plane table, by means of sight taken towards known point, location of which have been plotted
 A) Intersection
 B) Orientation
 C) Radiation
 D) Resection

 24. It is the method of direct leveling the object of which is solely to determine the difference in two point regardless of the horizontal position of the point with respect of each other
 A) Profile leveling
 B) Reciprocal leveling
 C) Precise leveling
 D) Fly leveling

 25. Contour lines of different elevation can intersect only in the case of
 A) Vertical cliff
 B) Overhanging cliff
 C) Uniform surface
 D) Hill

 26. It is the line passing through the intersection of the horizontal and vertical cross hairs and optical centre of the object glass and its continuation
 A) Axis of the level tube
 B) Horizontal axis
 C) Line of collimation
 D) Axis of collimation

 27. An angle is measured two or more times by allowing the vernier to remain clamped each time at the end of each measurement instead of setting it back at zero when sighting at the previous station
 A) Repetition method
 B) Reiteration method
 C) Direction method
 D) Direct angle method
 
28. It is a combination of an electronic theodolite and an electronic distance meter
 A) Geodimeter
 B) Distomat
 C) Total station
 D) Tellurometer
 
29. A small pocket instrument used for measuring horizontal and vertical angle
 A) Box sextant
 B) Pantograph
 C) Clinometer
 D) Hand level
 
30. When the vertical circle of a theodolite is on the right side of the observer, the position is
 A) Face left
 B) Changing face
 C) Swinging
 D) Face right
 
31. In an open traverse the included angle at a station is 209°16'00", deflection angle at that point is
 A) 29°16'00"
 B) 59°44'00"
 C) 150°44'00"
 D) 318°16'00"

 32. Which method is used for balancing the traverse when angular and linear measurements are equally precise ?
 A) Bowditche’s rule
 B) Transit rule
 C) Sine rule
 D) Cosine rule

 33. Point where alignment changes from curve to straight
 A) Point of curve
 B) Point of intersection
 C) Point of tangency
 D) Reverse curve

 34. The process of collecting information about an object or an area without being the direct contact
 A) Geographical information system
 B) Global positioning system
 C) Remote sensing
 D) Astronomical survey

 35. The value of the strength of the material below which not more than 5 percent of the test results are expected to fall
 A) Allowable strength
 B) Working strength
 C) Maximum strength
 D) Characteristic strength

 36. In limit state of flexure the maximum strain in concrete at the outermost compression fiber in bending is taken as
 A) 0.0035
 B) 0.00035
 C) 0.002
 D) 0.035

 37. The maximum spacing of shear reinforcement measured along the axis of the member should not exceed
 A) 350 mm
 B) 450 mm
 C) 400 mm
 D) 380 mm

 38. The strength of a compression member with helical reinforcement the strength of similar member with lateral ties is
 A) 1.50 times
 B) 1.05 times
 C) 1.15 times
 D) 1.10 times

 39. The member subjected to torsion shall be designed for fictitious shear which is function of the actual shear and torsion
 A) Critical shear
 B) Equivalent shear
 C) Theoretical shear
 D) Design shear

 40. Minimum size of longitudinal bars in a column shall be
 A) 10 mm
 B) 12 mm
 C) 16 mm
 D) 8 mm

 41. In RCC retaining wall extra bars provided to satisfy the bearing pressure are known as
 A) Torsion bars
 B) Dowel bars
 C) Anchor bars
 D) Main bars

 42. The minimum elongation percentage on standard gauge of mild steel is
 A) 32%
 B) 25%
 C) 20%
 D) 23%

 43. A member if a truss which is under compressive force is known as
 A) Tie
 B) Collar
 C) Strut
 D) Beam

 44. Distance from centre of bolt-hole to the nearest edge is known as
 A) Throat thickness
 B) Edge distance
 C) Throat distance
 D) Pitch distance

 45. Minimum pitch of bolts shall not be less than
 A) 1.7d
 B) 1.5d
 C) 2.5d
 D) 2.7d

 46. Least value of design strength of bolt in bearing, design strength of bolt in shear is known as
 A) Shear value
 B) Gauge value
 C) Bolt value
 D) Edge value

 47. The member of a roof truss subjected to transverse load and rest on rafters are known as
 A) Cleat
 B) Rafter
 C) Tie beam
 D) Purlins

 48. To minimize the wind forces on the roof, the slope of the roof in degrees should not exceed
 A) 30°
 B) 25°
 C) 27°
 D) 32°

 49. The ratio of lateral strain to axial strain is a constant for a homogeneous material
 A) Poisson’s ratio
 B) Shear modulus
 C) Bulk modulus
 D) Young’s modulus

 50. The maximum energy stored at elastic limit of a material is known as
 A) Resilience
 B) Bulk resilience
 C) Proof resilience
 D) Modulus of resilience

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

  54. A circular column of diameter ‘d’ under any load will have compressive stress throughout the section of the load act within concentric circle known as core, of diameter
 A) d/8
 B) d/3
 C) d/2
 D) d/4

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


 58. The tendency of a material to fracture without appreciable deformation is called
 A) Ductility
 B) Malleability
 C) Toughness
 D) Brittleness

 59. When a body is fully immersed in water, the point through which the resultant pressure act is known as
 A) Total pressure
 B) Centre of pressure
 C) Gauge pressure
 D) Absolute pressure
 
60. A flow in which the velocities of liquid particles at all section of the pipe or channel are equal is called
 A) Uniform flow
 B) Steady flow
 C) Streamline flow
 D) Compressible flow
 
61. It is an instrument to determine the velocity at required point in the flowing stream
 A) Venturi meter
 B) Orifice meter
 C) Pitot tube
 D) Viscosity meter

 62. It is a velocity at which the flow changes laminar flow to the turbulent flow
 A) Inlet velocity
 B) Velocity of flow
 C) Critical velocity
 D) Uniform velocity

 63. It is a tank is also provided just on the upstream of the power to control the pressure variation and eliminate the effect of water hammer
 A) Surge tank
 B) Flushing tank
 C) Overhead tank
 D) Orifice tank

 64. I is the ratio of inertia force to the gravity force
 A) Froude’s number
 B) Reynolds’s number
 C) Mach’s number
 D) Euler’s number

 65. It is defined as the fall of moisture from the atmosphere to the earth surface in any form
 A) Transpiration
 B) Runoff
 C) Percolation
 D) Precipitation

 66. The permeable formation having structure which permits appreciable quantity of water to move through them under ordinary field condition
 A) Aquiclude
 B) Aquifuge
 C) Specific yield
 D) Aquifer

 67. It is the overflow portion of dam, over which surplus discharge flow from the reservoir to the down stream
 A) Spillway
 B) Diversion head works
 C) Weir
 D) Regulator works

 68. An embankment protected on all sides by stone or concrete block, built at right angle to the axis of the weir separation of the weir and the under sluices
 A) Wing wall
 B) Barrage
 C) Groyne
 D) Abutment

 69. The crops which cannot normally be grown without irrigation water are called
 A) Wet crops
 B) Dry crops
 C) Perennial crops
 D) Seasonal crops

 70. The relation between the area irrigated and the quantity of water used is expressed as
 A) Duty
 B) Delta
 C) Base period
 D) Crop period

 71. The amount of water stored in river channel without any artificial storage is known as the
 A) Dam
 B) Diversion dam
 C) Valley storage
 D) Dead storage

 72. The area of the land which drain into the stream of reservoir is called
 A) Cultivated area
 B) Commanded area
 C) Reservoir area
 D) Catchment area

 73. Canal normally used for diversion or flood water of river is
 A) Contour canal
 B) Ridge canal
 C) Perennial canal
 D) Inundation canal

 74. It is defined as the slope of the line joining the crown and the edge of the surface
 A) Camber
 B) Super elevation
 C) Gradient
 D) Carriage way

 75. The solution of bitumen, asphalt or coal tar in solvents is
 A) Emulsion
 B) Cut backs
 C) Bitumen macadam
 D) Sheet asphalt

 76. It is a safety island and serves the dual purpose of affording the protection to the pedestrians and segregating the traffic into the proper channel
 A) Refuge island
 B) Traffic island
 C) Turbine island
 D) Multiple junction

 77. The pavement which can resist tensile stresses and having very little resistance to deformation under the wheel load
 A) Flexible pavement
 B) WBM pavement
 C) Shoulder pavement
 D) Rigid pavement

 78. The longitudinal movement of the rails in a track due to various reasons
 A) Creeping of rails
 B) Derailment
 C) Leed rails
 D) Hogged rails

 79. Clear horizontal distance between inner face of two rails forming the track at the top is
 A) Gauge
 B) Sleeper density
 C) Rail length
 D) Packing space

 80. Arrangement to divert train from one track to another is known as
 A) Turn out
 B) Crossing
 C) Curves
 D) Suspended joint

 81. Station which are meant only for the control of the track is called
 A) Terminals
 B) Flag station
 C) Junction
 D) Cabin station

 82. Paved surface used for landing and take-off of aircraft is known as
 A) Rolling
 B) Taxiway
 C) Apron
 D) Runway

 83. Upstream nose of a bridge pier shaped for easy and smooth flow of water through it is known as
 A) Easy water
 B) Clearance water
 C) Cut water
 D) Free water

 84. The supports provided to the super structure of the bridge at the abutments and piers allowing free longitudinal or angular movements to the main girders or trusses of bridge
 A) Railing
 B) Free board
 C) Clearance
 D) Bearings

 85. A bridge having maximum span 6 m is called
 A) Minor bridge
 B) Major bridge
 C) Culvert
 D) Straight bridge

 86. The formal approval by the department concerned of the project proposal for incurring the expenditure on a work initiated is
 A) Technical sanction
 B) Government sanction
 C) Administration sanction
 D) Expert committee sanction

 87. Determination of rate of an item of work from quantities of materials and labours are and their cost is
 A) Supplementary rate
 B) Revised rate
 C) Detailed rate
 D) Analysis of rate

 88. The total area of floor in between walls and consists of floor of all rooms, verandahs, passages, corridors etc. are known as
 A) Carpet area
 B) Plinth area
 C) Floor area
 D) Circulation area

 89. One cubic meter of Portland cement weights
 A) 1400 kg
 B) 1440 kg
 C) 1540 kg
 D) 1340 kg

 90. The term used to denote the gradual reduction in the useful life of the asset is
 A) Annual depreciation
 B) Capital depreciation
 C) Depreciation
 D) Sinking fund

 91. The value at the end of the utility period without being dismantled
 A) Scrap value
 B) Salvage value
 C) Book value
 D) Market value

 92. The capacity of doing work by an artisan or skilled labour in the form of quantity of work per day is known as
 A) Out tern work
 B) Over out turn work
 C) Present turn work
 D) In tern work

 93. The expected out tern of cement concrete 1 : 2 : 4 per mason per day is
 A) 4.5 m3
 B) 5.0 m3
 C) 5.5 m3
 D) 6 m3

 94. The drafting setting used to constrain the movement of cursor either horizontal or vertical direction is
 A) SNAP command
 B) O-SNAP command
 C) Ortho command
 D) GRID command

 95. The command used to set drawing boundaries in AUTO CAD is
 A) Areas
 B) Boundaries
 C) Drafting
 D) Limits

 96. Volume right cone having 20 cm base diameter and 15 cm height
 A) 1470 cm3
 B) 1570 cm3
 C) 1670 cm3
 D) 1750 cm3

 97. The price Rs. 100 of an object is increased twice 10% then the present price is
 A) 112
 B) 121
 C) 122
 D) 120

 98. Set back distance required at rear of a building is
 A) 1.25 m
 B) 1.50 m
 C) 1.75 m
 D) 2.00 m

 99. Minimum area of bathroom with water closet
 A) 2.1 m2
 B) 2.25 m2
 C) 2.5 m2
 D) 2.65 m2

 100. Minimum width of tread without nosing in residential building is
 A) 22.50 cm
 B) 25.00 cm
 C) 20.00 cm
 D) 30.00 cm




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