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Section A: Long Answer Questions

Attempt all questions.

5 questions
1long10 marks

A column carries a total axial load of 800 kN800\ \text{kN} (including self-weight allowance) and is to be supported on an isolated square spread footing resting on a soil with safe bearing capacity qa=150 kN/m2q_a = 150\ \text{kN/m}^2.

(a) Explain the functions of a foundation and list the requirements of a good foundation.

(b) Determine the required plan size of the square footing.

(c) The same column is later required at a site where the safe bearing capacity is only 100 kN/m2100\ \text{kN/m}^2. Compute the new footing size and comment on which foundation type might be preferred if the load increases substantially.

(a) Functions of a foundation

A foundation is the lowest part of a structure (substructure) in direct contact with the soil. Its functions are:

  1. To distribute the superstructure load over a larger area so that the intensity of pressure on the soil is within its safe bearing capacity.
  2. To transfer loads (dead, live, wind, seismic) safely to the supporting strata.
  3. To provide a level, hard surface for building up the superstructure.
  4. To anchor the structure and give lateral stability against overturning and sliding.
  5. To prevent differential settlement and distribute load uniformly.

Requirements of a good foundation:

  • Located on sound strata at adequate depth (below zone of seasonal volume change / scour).
  • Must safely carry the load without shear failure of soil and without excessive settlement.
  • Settlement (total and differential) within permissible limits.
  • Resistant to deterioration (sulphate attack, moisture, frost).
  • Economical and constructable.

(b) Footing size for qa=150 kN/m2q_a = 150\ \text{kN/m}^2

Required area:

A=Pqa=800 kN150 kN/m2=5.333 m2A = \frac{P}{q_a} = \frac{800\ \text{kN}}{150\ \text{kN/m}^2} = 5.333\ \text{m}^2

For a square footing of side BB:

B=A=5.333=2.309 mB = \sqrt{A} = \sqrt{5.333} = 2.309\ \text{m}

Provide B=2.35 mB = 2.35\ \text{m} (rounded up to a practical size).

Check: Aprov=2.352=5.52 m2A_{prov} = 2.35^2 = 5.52\ \text{m}^2, pressure =800/5.52=144.9 kN/m2<150 kN/m2= 800/5.52 = 144.9\ \text{kN/m}^2 < 150\ \text{kN/m}^2. OK.

Provide a 2.35 m×2.35 m2.35\ \text{m} \times 2.35\ \text{m} square footing.

(c) Footing size for qa=100 kN/m2q_a = 100\ \text{kN/m}^2

A=800100=8.0 m2    B=8.0=2.828 mA = \frac{800}{100} = 8.0\ \text{m}^2 \implies B = \sqrt{8.0} = 2.828\ \text{m}

Provide B=2.85 mB = 2.85\ \text{m} square footing (Aprov=8.12 m2A_{prov}=8.12\ \text{m}^2, pressure =98.5 kN/m2=98.5\ \text{kN/m}^2 < 100). OK.

Comment: As the bearing capacity drops the footing grows rapidly (area 1/qa\propto 1/q_a). If the load increases substantially the isolated footings may overlap or become uneconomical; in that case a raft (mat) foundation is preferred when footing area exceeds about 50% of the plan area, or a pile foundation if a firm stratum lies at depth and the surface soil is weak/compressible.

foundationsbearing-capacityfooting-design
2long10 marks

A dog-legged staircase is to be provided in a residential building. The clear vertical distance between the two consecutive floors (floor-to-floor height) is 3.30 m3.30\ \text{m}. The available stair hall measures 2.60 m×5.00 m2.60\ \text{m} \times 5.00\ \text{m} (internal).

(a) Define the following stair terms: rise, going (tread), waist slab, landing, and pitch.

(b) Adopting a rise of 150 mm150\ \text{mm} and a going of 250 mm250\ \text{mm}, determine the number of risers, number of treads, and check the design rule 2R+G2R + G (it should lie between 550550600 mm600\ \text{mm}).

(c) Determine the width of each flight, the length occupied by the stepped portion, and verify the layout fits the available hall. Compute the pitch of the stair.

(a) Definitions

  • Rise (R): vertical distance between the top faces of two consecutive treads.
  • Going / Tread (G): horizontal distance between the faces of two consecutive risers (the usable depth of a step).
  • Waist slab: the inclined structural slab of uniform thickness that spans between landings/supports and on which the steps rest.
  • Landing: a horizontal platform provided at the end of a flight, used for change of direction and rest.
  • Pitch: the angle the line of nosings (slope of the stair) makes with the horizontal.

(b) Number of steps

Total rise =3.30 m=3300 mm= 3.30\ \text{m} = 3300\ \text{mm}.

Number of risers=3300150=22\text{Number of risers} = \frac{3300}{150} = 22

For a dog-legged stair the 22 risers are split into two flights of 11 risers each.

Number of treads == risers 1- 1 per straight run; since there is a mid-landing, each flight of 11 risers has 111=1011 - 1 = 10 treads. Total treads =20= 20.

Design-rule check:

2R+G=2(150)+250=550 mm2R + G = 2(150) + 250 = 550\ \text{mm}

This lies within 550550600 mm600\ \text{mm}. OK (comfortable step).

(c) Flight width, length and layout check

For a dog-legged stair the two flights run side by side. With a hall width of 2.60 m2.60\ \text{m}, allow a small central gap/string of 100 mm\approx 100\ \text{mm}:

Width of each flight=2.600.102=1.25 m\text{Width of each flight} = \frac{2.60 - 0.10}{2} = 1.25\ \text{m}

This exceeds the minimum 0.90 m\approx 0.90\ \text{m} for residential stairs. OK.

Horizontal length of stepped portion of one flight (10 treads):

Lsteps=10×250 mm=2500 mm=2.50 mL_{steps} = 10 \times 250\ \text{mm} = 2500\ \text{mm} = 2.50\ \text{m}

Provide a mid-landing of width 1.20 m1.20\ \text{m}. Total going length used along the 5.00 m5.00\ \text{m} direction:

2.50 (flight)+1.20 (landing)+1.20 (upper landing/entry)=4.90 m<5.00 m2.50\ (\text{flight}) + 1.20\ (\text{landing}) + 1.20\ (\text{upper landing/entry}) = 4.90\ \text{m} < 5.00\ \text{m}

Layout fits the available hall.

Pitch:

tanθ=RG=150250=0.60    θ=30.9631\tan\theta = \frac{R}{G} = \frac{150}{250} = 0.60 \implies \theta = 30.96^\circ \approx 31^\circ

This is within the recommended 2525^\circ4040^\circ range. Pitch 31\approx 31^\circ.

stairsgeometric-designdog-legged-stair
3long9 marks

(a) Differentiate between a load-bearing wall and a partition wall, and explain three common bonds used in brick masonry with neat sketches described in words.

(b) A one-brick-thick wall (230 mm230\ \text{mm}) is to be constructed 4.0 m4.0\ \text{m} long and 3.0 m3.0\ \text{m} high using modular bricks of nominal size 200×100×100 mm200 \times 100 \times 100\ \text{mm} (i.e. including a 10 mm10\ \text{mm} mortar joint). Estimate the number of bricks required (ignore openings).

(a) Load-bearing vs partition wall

FeatureLoad-bearing wallPartition wall
FunctionCarries superimposed loads (roof/floor) plus its own weight down to foundationOnly divides space; carries its own weight only
ThicknessThicker (usually 230 mm\geq 230\ \text{mm})Thin (often 115 mm\leq 115\ \text{mm} / half brick)
FoundationRequires its own foundationMay rest on floor slab
RemovalCannot be removed without affecting stabilityCan be removed/altered freely

Three common brick bonds:

  1. Stretcher bond: all bricks laid as stretchers (long face showing); used only for half-brick (115 mm) walls; weak for thicker walls.
  2. Header bond: all bricks laid as headers (short face showing); used for one-brick curved walls and footings; gives good transverse strength.
  3. English bond: alternate courses of headers and stretchers; the strongest bond, with a queen closer placed next to the quoin header to develop the lap. Widely used for load-bearing walls. (Flemish bond — headers and stretchers alternating in the same course — may also be cited; better appearance, slightly weaker than English bond.)

(b) Number of bricks

Volume of wall (one-brick = 230 mm thick):

Vwall=4.0×3.0×0.23=2.76 m3V_{wall} = 4.0 \times 3.0 \times 0.23 = 2.76\ \text{m}^3

Volume of one brick with mortar (nominal size including joint):

Vbrick=0.20×0.10×0.10=0.0020 m3V_{brick} = 0.20 \times 0.10 \times 0.10 = 0.0020\ \text{m}^3

Number of bricks:

N=VwallVbrick=2.760.0020=1380N = \frac{V_{wall}}{V_{brick}} = \frac{2.76}{0.0020} = 1380

Adding about 2% for wastage: 1380×1.0214081380 \times 1.02 \approx 1408.

Approximately 13801380 bricks (≈ 14101410 including wastage).

wallsbrick-masonryestimation
4long9 marks

(a) Classify roofs and explain, with reasons, where a pitched (sloping) roof is preferred over a flat roof in the context of Nepal's climate.

(b) Name the principal members of a king-post truss and state the function of each.

(c) A pitched roof spanning a hall covers a plan area of 9.0 m×12.0 m9.0\ \text{m} \times 12.0\ \text{m}. The roof slope (rafter) makes 3030^\circ with the horizontal, with the ridge running along the 12 m12\ \text{m} length (symmetrical double slope). Estimate the total sloping roof surface area to be covered with CGI sheets.

(a) Classification of roofs and choice of pitched roof

Roofs are broadly classified as:

  1. Flat roofs — slope 10\leq 10^\circ (RCC slab roofs, used as terraces).
  2. Pitched / sloping roofs — appreciable slope (single, double/gable, hipped, etc.).
  3. Curved / shell roofs — domes, vaults, shells for large spans.

Why pitched roofs suit much of Nepal: Nepal's hills and Terai receive heavy monsoon rainfall and the hills have snow at altitude. A pitched roof sheds water and snow rapidly, reducing leakage and dead load from ponding. Pitched roofs (CGI/tile) are light, quick to erect, easily repaired, and provide an attic/insulating air space against heat and cold. Flat roofs, while giving usable terrace space, are more prone to leakage and need careful waterproofing in high-rainfall zones.

(b) Members of a king-post truss and functions

  • Tie beam (lower chord): the main horizontal member; takes tension and prevents the walls from spreading.
  • Principal rafters (upper chords): inclined members carrying the roof load; in compression.
  • King post: central vertical member connecting ridge to tie beam; in tension, it supports the tie beam at mid-span and prevents it from sagging.
  • Struts: inclined members from foot of king post to principal rafters; in compression, they support the rafters at mid-length.
  • Ridge / purlins / common rafters / battens: carry the covering and transfer loads to the trusses.

(c) Sloping roof surface area

The roof is a symmetrical double (gable) roof, ridge along the 12 m length. The horizontal projection of each slope =9.0/2=4.5 m= 9.0/2 = 4.5\ \text{m}.

True sloping length of each rafter run:

Lslope=4.5cos30=4.50.8660=5.196 mL_{slope} = \frac{4.5}{\cos 30^\circ} = \frac{4.5}{0.8660} = 5.196\ \text{m}

Area of one slope (length along ridge =12.0 m= 12.0\ \text{m}):

A1=5.196×12.0=62.35 m2A_1 = 5.196 \times 12.0 = 62.35\ \text{m}^2

Two slopes:

A=2×62.35=124.7 m2A = 2 \times 62.35 = 124.7\ \text{m}^2

Allowing ~5% extra for overlaps and eaves projection: 124.7×1.05131 m2124.7 \times 1.05 \approx 131\ \text{m}^2.

Total sloping roof area to cover 124.7 m2\approx 124.7\ \text{m}^2 (≈ 131 m2131\ \text{m}^2 with laps/overhang).

roofspitched-roofroof-covering
5long12 marks

(a) Define building byelaws and state four objectives of enforcing them.

(b) A residential plot has an area of 300 m2300\ \text{m}^2. As per the local byelaws, the permissible ground coverage is 60%60\% and the permissible Floor Area Ratio (FAR) is 2.52.5. Required setbacks are: front 3.0 m3.0\ \text{m}, rear 1.5 m1.5\ \text{m}, and 1.0 m1.0\ \text{m} on each side. The plot is 15.0 m15.0\ \text{m} (front width) ×20.0 m\times 20.0\ \text{m} (depth).

(i) Determine the maximum buildable footprint from setbacks and from ground coverage; state which governs. (ii) Determine the maximum permissible total floor area and the corresponding maximum number of storeys (using the governing footprint). (iii) If the byelaw also limits building height to 16.0 m16.0\ \text{m} and each storey is 2.9 m2.9\ \text{m} floor-to-floor with a 0.6 m0.6\ \text{m} parapet, check whether the storeys found in (ii) satisfy the height limit.

(a) Building byelaws

Definition: Building byelaws are the legal rules and regulations framed by a local authority (municipality / urban development authority) to control and regulate building activities — covering plot coverage, setbacks, height, FAR, light/ventilation, fire safety, parking and structural safety — within its jurisdiction.

Four objectives:

  1. To ensure safety of occupants against fire, structural failure and earthquake.
  2. To provide adequate light, air and ventilation by controlling open spaces and setbacks.
  3. To achieve orderly, planned development and prevent haphazard, congested construction.
  4. To safeguard public health, sanitation and amenity, and protect the rights of neighbouring properties.

(b)(i) Buildable footprint

From setbacks: the plot is 15.0 m×20.0 m15.0\ \text{m} \times 20.0\ \text{m}.

  • Buildable width =15.0(1.0+1.0)=13.0 m= 15.0 - (1.0 + 1.0) = 13.0\ \text{m}
  • Buildable depth =20.0(3.0+1.5)=15.5 m= 20.0 - (3.0 + 1.5) = 15.5\ \text{m}
Asetback=13.0×15.5=201.5 m2A_{setback} = 13.0 \times 15.5 = 201.5\ \text{m}^2

From ground coverage (60% of plot area):

Acoverage=0.60×300=180.0 m2A_{coverage} = 0.60 \times 300 = 180.0\ \text{m}^2

The footprint must satisfy both; the smaller value governs:

Acoverage=180.0 m2<Asetback=201.5 m2A_{coverage} = 180.0\ \text{m}^2 < A_{setback} = 201.5\ \text{m}^2

Ground coverage governs; maximum footprint =180.0 m2= 180.0\ \text{m}^2.

(b)(ii) Maximum floor area and storeys

Maximum permissible total floor area from FAR:

Afloor=FAR×plot area=2.5×300=750 m2A_{floor} = \text{FAR} \times \text{plot area} = 2.5 \times 300 = 750\ \text{m}^2

Maximum number of storeys using the governing footprint:

n=AfloorAfootprint=750180.0=4.17n = \frac{A_{floor}}{A_{footprint}} = \frac{750}{180.0} = 4.17

Since a partial storey is not built to full FAR efficiency, the maximum full storeys at the governing footprint =4= 4 storeys, using 4×180=720 m24 \times 180 = 720\ \text{m}^2, leaving 30 m230\ \text{m}^2 that could be added on a 5th (reduced) floor within the FAR cap.

Maximum permissible floor area =750 m2= 750\ \text{m}^2; about 44 full storeys at the 180 m2180\ \text{m}^2 footprint (a small 5th floor permissible within FAR).

(b)(iii) Height-limit check

Take the 4 full storeys from (ii). Building height:

H=(4×2.9)+0.6=11.6+0.6=12.2 mH = (4 \times 2.9) + 0.6 = 11.6 + 0.6 = 12.2\ \text{m} 12.2 m<16.0 mOK12.2\ \text{m} < 16.0\ \text{m} \quad \textbf{OK}

Even a 5th storey would give H=(5×2.9)+0.6=15.1 m<16.0 mH = (5 \times 2.9) + 0.6 = 15.1\ \text{m} < 16.0\ \text{m}, which is also within the height limit. Therefore the FAR (not the height limit) governs the number of storeys here: the building is limited to about 44 full storeys plus a partial 5th floor by FAR, and this is well within the 16.0 m16.0\ \text{m} height cap.

building-byelawssetbackfar
B

Section B: Short Answer Questions

Attempt all questions.

6 questions
6short5 marks

What is dampness in buildings? List the main causes and ill-effects of dampness, and explain two methods of damp proofing including the use of a damp-proof course (DPC).

Dampness: the presence of unwanted/excess moisture in building components (walls, floors, roofs) that finds its way into the structure through capillarity, leakage or condensation.

Main causes:

  • Rising of ground moisture by capillary action through foundations/walls.
  • Rain penetration through walls, roofs and around openings.
  • Defective construction — poor joints, bad slopes, inadequate DPC.
  • Condensation of water vapour on cold surfaces.
  • Leaking/defective plumbing and drainage.

Ill-effects:

  • Unsightly patches, efflorescence and peeling of plaster/paint.
  • Decay of timber, corrosion of reinforcement and metal fittings.
  • Growth of mould/fungus → health hazards.
  • Softening and crumbling of masonry; reduced durability and warmth.

Methods of damp proofing:

  1. Damp-proof course (DPC): an impervious horizontal/vertical barrier (bitumen, mastic asphalt, PCC with waterproofing compound, or polythene sheet) laid in walls at plinth level (typically 150 mm\approx 150\ \text{mm} above ground) to block rising capillary moisture. Vertical DPC is provided to basement walls.
  2. Integral / surface treatment: adding water-proofing admixtures to concrete and mortar, or applying guniting / cement-based or bituminous coatings, plus providing good slopes, weep holes and cavity walls to drain water away.

(Other valid methods: membrane/integral waterproofing, cavity-wall construction, proper site drainage.)

damp-proofingdpcmoisture-control
7short5 marks

(a) State the objectives of plastering and name two common types of plaster finish.

(b) A wall surface of 5.0 m×3.0 m5.0\ \text{m} \times 3.0\ \text{m} is to be plastered 12 mm12\ \text{mm} thick using cement mortar of ratio 1:61:6 (cement:sand by volume). Estimate the volume of wet mortar required and, taking a dry-to-wet bulking factor of 1.271.27, the dry volume of mortar.

(a) Objectives of plastering

  • To provide a smooth, even, durable finished surface for decoration.
  • To conceal defective workmanship, joints and porous masonry.
  • To protect surfaces from rain, atmospheric agencies and dampness.
  • To provide a base for paint/whitewash and improve hygiene (easy to clean).

Two common finishes: smooth-cast (trowelled) finish and rough-cast (pebble-dash) finish. (Sand-faced and textured finishes are also acceptable.)

(b) Mortar estimate

Plaster area =5.0×3.0=15.0 m2= 5.0 \times 3.0 = 15.0\ \text{m}^2. Thickness =12 mm=0.012 m= 12\ \text{mm} = 0.012\ \text{m}.

Wet volume of mortar:

Vwet=15.0×0.012=0.18 m3V_{wet} = 15.0 \times 0.012 = 0.18\ \text{m}^3

Dry volume (apply bulking/voids factor 1.271.27):

Vdry=0.18×1.27=0.2286 m30.229 m3V_{dry} = 0.18 \times 1.27 = 0.2286\ \text{m}^3 \approx 0.229\ \text{m}^3

(For information — split for 1:61:6: total parts =7=7; cement =0.2286/7=0.0327 m3= 0.2286/7 = 0.0327\ \text{m}^3, i.e. 0.0327×1440/500.94\approx 0.0327 \times 1440/50 \approx 0.94 bags; sand =6×0.0327=0.196 m3= 6 \times 0.0327 = 0.196\ \text{m}^3.)

Wet mortar =0.18 m3= 0.18\ \text{m}^3; dry mortar 0.229 m3\approx 0.229\ \text{m}^3.

plasteringfinishingestimation
8short5 marks

(a) Sketch (describe) and label the principal components of a panelled door.

(b) State the empirical thumb rule for the minimum area of windows for adequate natural lighting and ventilation in terms of floor area, and apply it to a room of 4.0 m×5.0 m4.0\ \text{m} \times 5.0\ \text{m}.

(a) Components of a panelled door

A panelled door consists of a timber frame enclosing one or more panels. Principal components:

  • Door frame: the surrounding frame fixed to the wall, made of two vertical posts (jambs) and a horizontal head (and sometimes a sill).
  • Stiles: the outer vertical members of the door shutter.
  • Top rail, lock (middle) rail, bottom rail: horizontal members of the shutter; the lock rail carries the handle/lock.
  • Muntin (mullion): intermediate vertical member dividing panels.
  • Panels: the infill boards (timber/glass/ply) set in grooves of stiles and rails.
  • Hinges, hold-fasts, fittings: fix the shutter to the frame and the frame to the wall.
  ____Head (frame)____
 |  ___top rail___    |
 |J| panel | panel |  |J   <- Jambs / posts
 |a|--lock rail-----|  |a
 |m| panel | panel |  |m
 |b|__bottom rail___|  |b
 |________sill________|

(b) Window-area thumb rule

Empirical rule: the total window (glazed) area should be about 18\tfrac{1}{8} to 110\tfrac{1}{10} of the floor area of the room (often taken as 10%\geq 10\% of floor area) for adequate light and ventilation.

Floor area =4.0×5.0=20.0 m2= 4.0 \times 5.0 = 20.0\ \text{m}^2.

Required window area:

Awin=18×20.0=2.5 m2to110×20.0=2.0 m2A_{win} = \frac{1}{8} \times 20.0 = 2.5\ \text{m}^2 \quad\text{to}\quad \frac{1}{10} \times 20.0 = 2.0\ \text{m}^2

Provide window area of about 2.02.02.5 m22.5\ \text{m}^2 (e.g. one window 1.2 m×1.5 m=1.8 m21.2\ \text{m} \times 1.5\ \text{m} = 1.8\ \text{m}^2 plus a small ventilator, or two windows).

doors-windowscomponentsventilation
9short5 marks

(a) What are the requirements of a good floor?

(b) Describe the layers, from bottom to top, of a typical ground-floor cement-concrete (PCC) flooring and state the purpose of each layer.

(a) Requirements of a good floor

  • Hard-wearing / durable and able to resist abrasion and loads.
  • Damp-proof and impervious to moisture.
  • Easy to clean and maintain; non-absorbent and hygienic.
  • Fire-resistant and reasonably sound/heat insulating.
  • Smooth but non-slippery, with good appearance.
  • Economical in initial cost and maintenance.

(b) Layers of a ground-floor cement-concrete floor (bottom to top)

  1. Subgrade (earth base): the natural/compacted soil, well rammed and consolidated to give a firm, even base.
  2. Sub-base / soling: a layer of compacted granular fill or brick-bat/stone soling (≈ 75–100 mm) to spread the load and break capillary rise.
  3. Base concrete (PCC): lean cement concrete, e.g. 1:4:81:4:8 or 1:3:61:3:6, about 7575100 mm100\ \text{mm} thick, providing the main load-bearing slab and a rigid bed.
  4. Damp-proofing layer (where needed): a polythene membrane or DPC over the base to stop rising damp.
  5. Topping / wearing surface: a 404050 mm50\ \text{mm} rich cement-concrete topping (1:2:41:2:4) or a cement screed, finished smooth (trowelled), forming the wearing surface.

Each upper layer rests on and is supported by the layer below; together they transfer floor loads to the subgrade while keeping the surface dry, level and hard-wearing.

floorsflooring-materialsconstruction
10short5 marks

Using Rankine's formula, determine the minimum depth of a foundation in a cohesionless soil having unit weight γ=18 kN/m3\gamma = 18\ \text{kN/m}^3, angle of internal friction ϕ=30\phi = 30^\circ, when the soil can safely carry an intensity of pressure p=200 kN/m2p = 200\ \text{kN/m}^2. State one assumption of the formula.

Rankine's minimum depth formula:

Dmin=pγ(1sinϕ1+sinϕ)2D_{min} = \frac{p}{\gamma}\left(\frac{1-\sin\phi}{1+\sin\phi}\right)^2

where pp = intensity of bearing pressure, γ\gamma = unit weight of soil, ϕ\phi = angle of internal friction.

Substituting values: sin30=0.5\sin 30^\circ = 0.5

1sinϕ1+sinϕ=10.51+0.5=0.51.5=0.3333\frac{1-\sin\phi}{1+\sin\phi} = \frac{1-0.5}{1+0.5} = \frac{0.5}{1.5} = 0.3333 (0.3333)2=0.1111\left(0.3333\right)^2 = 0.1111 Dmin=20018×0.1111=11.111×0.1111=1.235 mD_{min} = \frac{200}{18}\times 0.1111 = 11.111 \times 0.1111 = 1.235\ \text{m}

Minimum depth of foundation 1.24 m\approx 1.24\ \text{m}.

Assumption: Rankine's theory assumes the soil is dry, cohesionless (granular) and homogeneous, the ground surface is horizontal, and the foundation imparts pressure such that the soil is on the verge of a Rankine active/passive state (it neglects cohesion and surcharge).

foundationsdepth-rankinesoil
11short5 marks

Write short notes on any two of the following: (a) Cavity wall and its advantages (b) Lintel and arch (difference and where each is used) (c) Scaffolding and shoring (purpose of each)

(a) Cavity wall

A cavity wall consists of two parallel leaves (skins) of masonry separated by a continuous air gap (cavity) of about 505075 mm75\ \text{mm}, tied together at intervals by metal wall ties. The cavity may be kept empty or partly filled with insulation; weep holes drain any water at the base. Advantages: excellent thermal insulation (air gap reduces heat transfer), good sound insulation, prevents rain/damp penetration to the inner leaf (moisture in the outer leaf drains out via weep holes), and lighter/economical compared with a solid wall of equal performance.

(b) Lintel vs arch

AspectLintelArch
ActionA horizontal beam over an opening carrying load mainly by bendingA curved structure spanning an opening carrying load mainly by compression, transferring thrust to abutments
Material efficiencySimple, needs tensile material (RCC, steel, stone)Economical in materials weak in tension (brick/stone) but needs strong abutments
UseCommon modern openings (RCC lintels over doors/windows)Larger spans, decorative work, bridges, where compression material is used

(c) Scaffolding vs shoring

  • Scaffolding: a temporary working platform (with standards, ledgers, putlogs/transoms, braces) erected to support workers and materials during construction/repair at height. Its purpose is access and support of workmen, not support of the permanent structure.
  • Shoring: temporary support given to an unsafe or weakened structure (raking shores, flying shores, dead/vertical shores) to prevent collapse during repairs, demolition of adjacent buildings, or when walls bulge/crack. Its purpose is to support the existing structure until permanent repairs are done.

(Answer any two; full marks for two correctly explained notes.)

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