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Section A: Long Answer Questions

Attempt all questions.

5 questions
1long10 marks

Two reinforced-concrete columns are to be supported on a single combined footing because the exterior column lies on the property line. Column AA (exterior, 400 mm×400 mm400\ \text{mm}\times400\ \text{mm}) carries a service axial load of 800 kN800\ \text{kN} and Column BB (interior, 400 mm×400 mm400\ \text{mm}\times400\ \text{mm}) carries 1200 kN1200\ \text{kN}. The columns are spaced 4.0 m4.0\ \text{m} centre to centre. The outer face of Column AA coincides with the property line, and the safe bearing capacity of the soil is 150 kN/m2150\ \text{kN/m}^2.

(a) Determine the position of the resultant of the two column loads measured from the property line. (3)

(b) Proportion a rectangular combined footing so that the soil pressure is uniform (i.e. the centroid of the footing plan coincides with the resultant), and check that the maximum pressure does not exceed the safe bearing capacity. (7)

Given: PA=800 kNP_A = 800\ \text{kN}, PB=1200 kNP_B = 1200\ \text{kN}, column spacing =4.0 m= 4.0\ \text{m} c/c, column size 0.4 m×0.4 m0.4\ \text{m}\times0.4\ \text{m}, SBC=150 kN/m2\text{SBC} = 150\ \text{kN/m}^2. Outer face of Column AA is on the property line.

Take the property line as origin and measure distances along the centre line of the footing.

  • Centre of Column AA: xA=0.4/2=0.2 mx_A = 0.4/2 = 0.2\ \text{m} from the property line.
  • Centre of Column BB: xB=0.2+4.0=4.2 mx_B = 0.2 + 4.0 = 4.2\ \text{m}.

(a) Resultant load and its position

R=PA+PB=800+1200=2000 kNR = P_A + P_B = 800 + 1200 = 2000\ \text{kN}

Taking moments about the property line:

xˉ=PAxA+PBxBR=800(0.2)+1200(4.2)2000=160+50402000=2.6 m\bar{x} = \frac{P_A x_A + P_B x_B}{R} = \frac{800(0.2) + 1200(4.2)}{2000} = \frac{160 + 5040}{2000} = 2.6\ \text{m}

The resultant acts 2.6 m from the property line.

(b) Proportioning the rectangular footing For uniform soil pressure the centroid of the footing plan must lie under the resultant. For a rectangle the centroid is at mid-length, and since one end starts at the property line:

L2=xˉ    L=2×2.6=5.2 m\frac{L}{2} = \bar{x} \;\Rightarrow\; L = 2 \times 2.6 = 5.2\ \text{m}

Required plan area for uniform pressure:

Areq=RSBC=2000150=13.33 m2A_{req} = \frac{R}{\text{SBC}} = \frac{2000}{150} = 13.33\ \text{m}^2

Required width:

breq=AreqL=13.335.2=2.56 mb_{req} = \frac{A_{req}}{L} = \frac{13.33}{5.2} = 2.56\ \text{m}

Adopt b=2.6 mb = 2.6\ \text{m}.

Pressure check

Aprov=L×b=5.2×2.6=13.52 m2A_{prov} = L\times b = 5.2 \times 2.6 = 13.52\ \text{m}^2 q=RAprov=200013.52=147.93 kN/m2q = \frac{R}{A_{prov}} = \frac{2000}{13.52} = 147.93\ \text{kN/m}^2

Since q=147.93 kN/m2SBC=150 kN/m2q = 147.93\ \text{kN/m}^2 \le \text{SBC} = 150\ \text{kN/m}^2, the footing is safe and the pressure is essentially uniform (the small eccentricity is removed because the centroid coincides with the resultant).

Property line
   |<----------------- L = 5.2 m ----------------->|
   | A(800)            B(1200)                       |
   | x=0.2 m           x=4.2 m                        |
   |####|#############|####|##########################|  width b = 2.6 m
         R = 2000 kN at x = 2.6 m (centroid of plan)

Final answer: Resultant at 2.6 m from the property line; adopt a rectangular combined footing 5.2 m×2.6 m5.2\ \text{m}\times2.6\ \text{m} giving uniform pressure 147.93 kN/m2<150 kN/m2\mathbf{147.93\ kN/m^2 < 150\ kN/m^2}safe.

foundationscombined-footingbearing-pressure
2long10 marks

An open-well (open-newel) staircase is to be provided in a stair hall of a residential building. The vertical distance from floor to floor (floor-to-floor height) is 3.6 m3.6\ \text{m}. Adopt a riser of 150 mm150\ \text{mm} and a tread (going) of 300 mm300\ \text{mm}.

(a) Check the adopted riser and tread against the standard empirical rules for a comfortable stair. (3)

(b) Determine the total number of risers and treads, arrange them in three flights around an open well, and find the going (horizontal run) of one flight. (5)

(c) State two situations where an open-well stair is preferred over a dog-legged stair. (2)

Given: floor-to-floor height H=3.6 m=3600 mmH = 3.6\ \text{m} = 3600\ \text{mm}, riser R=150 mmR = 150\ \text{mm}, tread T=300 mmT = 300\ \text{mm}.

(a) Check of riser and tread (comfort rules)

  1. 2R+T=2(150)+300=600 mm2R + T = 2(150) + 300 = 600\ \text{mm} — lies within the recommended 550550650 mm650\ \text{mm}
  2. R+T=150+300=450 mmR + T = 150 + 300 = 450\ \text{mm} — within the recommended 400400450 mm450\ \text{mm}
  3. R×T=150×300=45000 mm2R \times T = 150 \times 300 = 45000\ \text{mm}^2 — within the recommended 41000\approx 4100045000 mm245000\ \text{mm}^2

All three rules are satisfied, so the chosen riser and tread give a comfortable stair.

(b) Number of risers, treads and going Number of risers:

nR=HR=3600150=24n_R = \frac{H}{R} = \frac{3600}{150} = 24

Number of treads:

nT=nR1=241=23n_T = n_R - 1 = 24 - 1 = 23

For an open-well stair the 2424 risers are arranged in three flights around the central open well, e.g. 8+8+8=248 + 8 + 8 = 24 risers per flight.

Going of one flight (a flight of 88 risers has 81=78 - 1 = 7 treads):

Going=(nR,flight1)×T=7×300=2100 mm=2.1 m\text{Going} = (n_{R,\text{flight}} - 1)\times T = 7 \times 300 = 2100\ \text{mm} = 2.1\ \text{m}
        Flight 2 (8 risers)
      +------------------------+
      |                        |
  F   |     OPEN  WELL         |  F
  l   |                        |  l
  i 1 |                        |  i 3
  g   |                        |  g
  h   +------------------------+  h
  t          landings              t

Summary table

QuantityValue
Total risers24
Total treads23
Risers per flight8 (×3 flights)
Going per flight2.1 m

(c) Two situations where an open-well stair is preferred

  1. When a wider stair hall is available and a more spacious, aesthetically pleasing layout with a central well (useful for a lift shaft) is required.
  2. When a smoother, more gradual ascent with intermediate quarter-space landings is desired, reducing the abruptness of a single 180180^\circ turn used in a dog-legged stair.

Final answer: 24\mathbf{24} risers, 23\mathbf{23} treads, arranged 8+8+88+8+8 in three flights, going per flight =2.1 m= \mathbf{2.1\ m}; adopted R=150R=150 mm, T=300T=300 mm satisfy all comfort rules.

stairsopen-well-stairstair-geometry
3long8 marks

(a) Classify roofs and state the factors governing the choice of a roof for a building. (3)

(b) With a neat labelled sketch (described in words / ASCII), explain the components of a king-post timber truss and state the function of each member. Mention the usual span range for which a king-post truss is suitable. (5)

(a) Classification of roofs and factors of choice

Roofs are broadly classified as:

  1. Pitched (sloping) roofs — surface inclined more than 1010^\circ to the horizontal; e.g. lean-to, couple, couple-close, collar-beam and trussed roofs. Suited to heavy rainfall/snow.
  2. Flat roofs — slope less than about 1010^\circ (just enough for drainage); e.g. RCC slab roofs. Provide usable terrace space.
  3. Curved (shell / dome / vault) roofs — used for large column-free spans such as auditoria and assembly halls.

Factors governing the choice of a roof: climate (rainfall, snow, temperature), span to be covered, availability and cost of materials, required appearance, fire resistance, future use of roof space, and the type/importance of the building.

(b) King-post truss

A king-post truss is a triangular timber truss used for pitched roofs. Layout:

              Ridge / apex
                  /\
               P / |\ P     P = principal rafters
                /  |  \
        Strut /   K|   \ Strut   K = king post (central vertical)
              /    |    \
   ----------+-----+-----+----------
   Wall    Tie  king   Tie    Wall
   plate   beam  post  beam   plate

Components and their functions:

MemberFunction
Tie beamHorizontal bottom chord; ties the feet of the principal rafters together and prevents them from spreading outward; carries the ceiling.
Principal raftersThe two inclined top chords; support the purlins and transfer roof loads to the supports.
King postCentral vertical member connecting the apex to the middle of the tie beam; prevents the tie beam from sagging by hanging it from the apex.
StrutsInclined members from the foot of the king post to the principal rafters; prevent the rafters from bending/sagging under purlin loads.
PurlinsHorizontal members resting on the principal rafters; support the common rafters and roof covering.

Suitable span: A king-post truss is economical for spans of about 5 m to 8 m. (For larger spans up to about 12 m, a queen-post truss with two vertical posts is used instead.)

roofsroof-trussesking-post-truss
4long8 marks

(a) What is a cavity wall? With a neat labelled cross-sectional sketch (described in words / ASCII), explain its construction. (4)

(b) State four advantages of a cavity wall over a solid wall of the same thickness, and describe the function of wall ties and weep holes. (4)

(a) Cavity wall — definition and construction

A cavity wall (hollow wall) consists of two separate leaves (skins) of masonry — an outer leaf and an inner leaf — separated by a continuous air gap (cavity) of about 50 mm50\ \text{mm}, the two leaves being connected at intervals by metal wall ties.

   Outer leaf       Cavity (≈50 mm)      Inner leaf
   (½-brick, 115)   air gap              (½-brick, 115)
   |======|         |     |              |======|
   |======|  <----- |  o  | wall tie --->|======|
   |======|         |     |              |======|
   |======|=========|  o  |==============|======|  <- DPC level
   ground floor     weep hole at base of cavity

Typical construction:

  • Both leaves are usually a half-brick thick (115 mm\approx 115\ \text{mm} each), giving an overall wall thickness of about 115+50+115=280 mm115 + 50 + 115 = 280\ \text{mm}.
  • Galvanised steel or non-corrodible wall ties are embedded in the bed joints of both leaves at about 900 mm900\ \text{mm} horizontally and 450 mm450\ \text{mm} vertically (staggered).
  • The cavity is kept clean and is closed at the top, around openings, and at the base above the damp-proof course (DPC).
  • Weep holes are left in the outer leaf just above the DPC to drain any water collected in the cavity.

(b) Advantages, wall ties and weep holes

Four advantages of a cavity wall over a solid wall:

  1. Damp prevention — the air gap breaks the path of moisture so dampness cannot pass from the outer to the inner leaf.
  2. Thermal insulation — the still air in the cavity is a poor conductor of heat, keeping interiors warmer in winter and cooler in summer.
  3. Sound insulation — the discontinuous construction reduces transmission of airborne sound.
  4. Economy and lighter walls — it gives the above benefits with less material and lighter dead load than an equally insulating solid wall.

Function of wall ties: They bond the two independent leaves together so that they act as one structural unit and share lateral loads, while their drip/twist shape prevents moisture from bridging across the cavity.

Function of weep holes: Small openings in the bed joints of the outer leaf, just above the DPC, that allow rainwater which has penetrated and run down the inside of the outer leaf to drain out of the cavity, keeping the inner leaf dry.

wallscavity-wallthermal-insulation
5long8 marks

(a) Define building byelaws and state any three of their objectives. (3)

(b) A residential plot has an area of 300 m2300\ \text{m}^2. The applicable municipal byelaws permit a maximum Floor Area Ratio (FAR) of 2.52.5 and a maximum ground coverage of 65%65\%.

(i) Compute the maximum permissible total floor area of the building. (2)

(ii) Compute the maximum permissible ground (plinth) area of one floor. (1.5)

(iii) If every floor is built to the maximum permitted ground coverage, how many floors can be constructed without exceeding the FAR limit? (1.5)

(a) Building byelaws — definition and objectives

Building byelaws are the legal rules and regulations framed by a local authority (municipality / metropolitan city) that control the design, construction, materials, and use of buildings within its jurisdiction.

Objectives (any three):

  1. To ensure safety of occupants against structural failure, fire, and earthquakes.
  2. To secure adequate light, air, ventilation and sanitation by controlling open spaces, set-backs and room sizes.
  3. To regulate the density of development and orderly growth of the area through FAR, ground coverage and height limits.
  4. To guide planned development and protect public health, traffic movement and the environment.

(b) Numerical computation

Given: plot area Ap=300 m2A_p = 300\ \text{m}^2, maximum FAR=2.5\text{FAR} = 2.5, maximum ground coverage =65%=0.65= 65\% = 0.65.

(i) Maximum permissible total floor area

Atotal=FAR×Ap=2.5×300=750 m2A_{\text{total}} = \text{FAR}\times A_p = 2.5 \times 300 = 750\ \text{m}^2

Maximum total floor area =750 m2= \mathbf{750\ m^2}.

(ii) Maximum permissible ground (plinth) area of one floor

Aground=0.65×Ap=0.65×300=195 m2A_{\text{ground}} = 0.65 \times A_p = 0.65 \times 300 = 195\ \text{m}^2

Maximum ground coverage =195 m2= \mathbf{195\ m^2}.

(iii) Number of floors If each floor is built to the full ground coverage of 195 m2195\ \text{m}^2:

n=AtotalAground=750195=3.85n = \frac{A_{\text{total}}}{A_{\text{ground}}} = \frac{750}{195} = 3.85

Since a fractional floor is not possible and the FAR must not be exceeded, round down:

n=3 floors at full coverage (3×195=585 m2)n = 3\ \text{floors at full coverage } (3\times195 = 585\ \text{m}^2)

A partial fourth floor of 750585=165 m2750 - 585 = 165\ \text{m}^2 (less than the 195 m2195\ \text{m}^2 coverage limit) may still be added within the FAR.

Final answer: Max total floor area =750 m2= \mathbf{750\ m^2}; max ground area =195 m2= \mathbf{195\ m^2}; 3 full floors (plus a possible reduced 4th floor of 165 m2165\ \text{m}^2) are permissible within the FAR of 2.52.5.

building-byelawsfarground-coverage
B

Section B: Short Answer Questions

Attempt all questions.

6 questions
6short6 marks

Define dampness in buildings. State any four sources/causes of dampness, and explain the requirements of an ideal damp-proofing material. Name three materials commonly used for a damp-proof course (DPC). (6)

Dampness is the presence and movement of unwanted moisture (water) within the components of a building — walls, floors, roofs — which causes deterioration of the structure and an unhealthy interior environment.

Causes / sources of dampness (any four):

  1. Rising damp — capillary rise of ground moisture through foundations, walls and floors.
  2. Rain penetration — driving rain through exposed walls, parapets, copings and defective joints.
  3. Faulty roof drainage / leaking pipes — defective gutters, downpipes and plumbing.
  4. Condensation — warm moist indoor air condensing on cooler wall/ceiling surfaces.
  5. Defective construction — poor workmanship, inadequate slopes, or absence/breakage of the DPC.

Requirements of an ideal damp-proofing material:

  • It should be impervious (completely watertight).
  • It should be durable and have a life equal to that of the building.
  • It should be strong enough to carry the superimposed load without crushing.
  • It should be dimensionally stable — should not crack or deform with movement or temperature.
  • It should be flexible so as to accommodate small structural movements without rupture.
  • It should be free from soluble salts and chemically inert.

Materials commonly used for DPC (any three):

  1. Bituminous / asphalt felt (bitumen).
  2. Mastic asphalt.
  3. Dense cement mortar (1:2 or 1:3) with a waterproofing compound, or dense cement concrete. (Other acceptable: metal sheets such as lead/copper, plastic/polythene sheets, engineering bricks.)
damp-proofingdpcmoisture-control
7short6 marks

A one-brick-thick brick wall is 5.0 m5.0\ \text{m} long, 3.0 m3.0\ \text{m} high and 0.23 m0.23\ \text{m} thick. Using modular bricks of nominal size 200 mm×100 mm×100 mm200\ \text{mm}\times100\ \text{mm}\times100\ \text{mm} (brick plus mortar joint), estimate (a) the number of bricks required, and (b) the volume of mortar used, taking the mortar as 25%25\% of the gross wall volume. (6)

Given: wall length L=5.0 mL = 5.0\ \text{m}, height h=3.0 mh = 3.0\ \text{m}, thickness t=0.23 mt = 0.23\ \text{m}; nominal brick (brick + joint) =0.20 m×0.10 m×0.10 m= 0.20\ \text{m}\times0.10\ \text{m}\times0.10\ \text{m}.

Gross volume of wall

Vwall=L×h×t=5.0×3.0×0.23=3.45 m3V_{wall} = L\times h\times t = 5.0 \times 3.0 \times 0.23 = 3.45\ \text{m}^3

(a) Number of bricks Volume occupied by one brick including its share of mortar joint (nominal size):

vb=0.20×0.10×0.10=0.002 m3v_b = 0.20 \times 0.10 \times 0.10 = 0.002\ \text{m}^3

Number of bricks per cubic metre:

10.002=500 bricks/m3\frac{1}{0.002} = 500\ \text{bricks/m}^3

Total number of bricks:

N=500×Vwall=500×3.45=1725 bricksN = 500 \times V_{wall} = 500 \times 3.45 = 1725\ \text{bricks}

Allowing 2%\approx 2\% for wastage \Rightarrow provide about 1725×1.0217601725\times1.02 \approx 1760 bricks.

(b) Volume of mortar

Vmortar=0.25×Vwall=0.25×3.45=0.8625 m3V_{mortar} = 0.25 \times V_{wall} = 0.25 \times 3.45 = 0.8625\ \text{m}^3

(This is the wet volume of mortar in joints.)

Final answer: Number of bricks 1725\approx \mathbf{1725} (say 1760\mathbf{1760} with wastage); mortar volume =0.86 m3= \mathbf{0.86\ m^3}.

wallsbrick-masonrymaterial-estimate
8short6 marks

Define plastering and state its objectives. A wall surface of 6.0 m×3.2 m6.0\ \text{m}\times3.2\ \text{m} is to be plastered with a 12 mm12\ \text{mm} thick coat of cement mortar of ratio 1:61:6 (cement : sand). Estimate the quantity of cement (in bags of 50 kg50\ \text{kg}) and the volume of sand required. Take a dry-volume allowance of 30%30\% over the wet mortar and 1 bag of cement=0.035 m31\ \text{bag of cement} = 0.035\ \text{m}^3. (6)

Plastering is the process of applying a thin coat of mortar (cement/lime mortar) over masonry surfaces to give a smooth, durable, hard and finished surface.

Objectives: to conceal defective workmanship and joints, to protect the wall from rain/weather, to provide a smooth even base for painting/decoration, and to improve appearance, durability and hygiene.

Numerical estimate

Given: area A=6.0×3.2=19.2 m2A = 6.0 \times 3.2 = 19.2\ \text{m}^2, thickness t=12 mm=0.012 mt = 12\ \text{mm} = 0.012\ \text{m}, mix 1:61:6, dry allowance 30%30\%, cement bag =0.035 m3= 0.035\ \text{m}^3.

Wet volume of mortar

Vwet=A×t=19.2×0.012=0.2304 m3V_{wet} = A\times t = 19.2 \times 0.012 = 0.2304\ \text{m}^3

Dry volume of mortar (add 30%30\%)

Vdry=1.30×Vwet=1.30×0.2304=0.2995 m3V_{dry} = 1.30 \times V_{wet} = 1.30 \times 0.2304 = 0.2995\ \text{m}^3

Proportioning (1:61:6, sum of parts =1+6=7= 1 + 6 = 7)

Cement volume:

Vc=17×Vdry=0.29957=0.0428 m3V_c = \frac{1}{7}\times V_{dry} = \frac{0.2995}{7} = 0.0428\ \text{m}^3

Cement in bags:

Nbags=Vc0.035=0.04280.035=1.22 bags    say 1.25 bags (≈ 61 kg)N_{bags} = \frac{V_c}{0.035} = \frac{0.0428}{0.035} = 1.22\ \text{bags}\;\Rightarrow\; \text{say } 1.25\ \text{bags (≈ 61 kg)}

Sand volume:

Vs=67×Vdry=67×0.2995=0.257 m3V_s = \frac{6}{7}\times V_{dry} = \frac{6}{7}\times 0.2995 = 0.257\ \text{m}^3

Final answer: Cement =1.22 bags= \mathbf{1.22\ bags} (provide ≈ 1.251.25 bags); sand =0.257 m3= \mathbf{0.257\ m^3}.

plasteringcement-mortarmaterial-estimate
9short6 marks

Differentiate between a lintel and an arch. Define the terms springing line, crown, voussoir and keystone of an arch. A semicircular arch is built over an opening of clear span 1.2 m1.2\ \text{m}; determine its rise, and explain why an odd number of voussoirs is usually preferred. (6)

Difference between a lintel and an arch

LintelArch
A horizontal member placed over an opening to carry the load above it.A curved structural member spanning an opening, made of wedge-shaped units.
Carries the load mainly in bending (flexure).Carries the load mainly in compression, transferring it to the abutments as thrust.
Simple to construct; suited to small spans.More complex; economical and strong for larger spans.
Exerts only vertical reaction on supports.Exerts an inclined thrust that the abutments must resist.

Terms of an arch

  • Springing line: the imaginary horizontal line from which the arch curve springs (the level at which the arch starts from the supports/skewbacks).
  • Crown: the highest point of the extrados (top) of the arch.
  • Voussoir: each of the individual wedge-shaped units (blocks) that make up the arch ring.
  • Keystone: the central, topmost voussoir at the crown that locks the other voussoirs in place.

Rise of the semicircular arch For a semicircular arch the curve is a half-circle, so the radius equals half the span and the rise equals the radius:

rise=span2=1.22=0.6 m\text{rise} = \frac{\text{span}}{2} = \frac{1.2}{2} = 0.6\ \text{m}

Rise =0.6 m= 0.6\ \text{m}.

Why an odd number of voussoirs? An odd number of voussoirs allows a single keystone to be placed exactly at the crown (centre) of the arch. This gives a symmetrical arrangement about the centre line, locks the two halves together neatly, and is more pleasing in appearance; an even number would place a joint (instead of a solid block) at the crown, which is structurally and aesthetically less desirable.

building-componentsarcheslintels
10short6 marks

Explain the purpose of a plate load test in foundation engineering. In such a test on cohesionless (sandy) soil, a square test plate of side 0.30 m0.30\ \text{m} settled by 8 mm8\ \text{mm} under the design pressure. Estimate the probable settlement of a square footing of side 1.50 m1.50\ \text{m} carrying the same intensity of pressure on the same soil, using

Sf=Sp[Bf(Bp+0.3)Bp(Bf+0.3)]2S_f = S_p\left[\frac{B_f\,(B_p + 0.3)}{B_p\,(B_f + 0.3)}\right]^2

where BB is in metres. (6)

Purpose of a plate load test: It is a field test in which a rigid steel plate is loaded in increments at the proposed founding level and the settlement is measured for each load. From the load–settlement curve, the ultimate bearing capacity and the safe bearing capacity of the soil and the probable settlement of the actual footing are estimated. It is a quick in-situ assessment of the soil's behaviour under load.

Estimate of footing settlement

Given: plate width Bp=0.30 mB_p = 0.30\ \text{m}, plate settlement Sp=8 mmS_p = 8\ \text{mm}, footing width Bf=1.50 mB_f = 1.50\ \text{m}, same pressure intensity, cohesionless soil.

Using the given relation:

Sf=Sp[Bf(Bp+0.3)Bp(Bf+0.3)]2S_f = S_p\left[\frac{B_f\,(B_p + 0.3)}{B_p\,(B_f + 0.3)}\right]^2

Substitute the values:

Sf=8[1.50(0.30+0.30)0.30(1.50+0.30)]2=8[1.50×0.600.30×1.80]2S_f = 8\left[\frac{1.50\,(0.30 + 0.30)}{0.30\,(1.50 + 0.30)}\right]^2 = 8\left[\frac{1.50 \times 0.60}{0.30 \times 1.80}\right]^2 =8[0.900.54]2=8(1.6667)2=8×2.7778=22.22 mm= 8\left[\frac{0.90}{0.54}\right]^2 = 8\,(1.6667)^2 = 8 \times 2.7778 = 22.22\ \text{mm}

Final answer: The probable settlement of the 1.5 m1.5\ \text{m} footing 22.2 mm\approx \mathbf{22.2\ mm}.

Note: because settlement of footings on sand increases with footing size, the larger footing settles considerably more than the small test plate even under the same pressure intensity.

foundationsplate-load-testsettlement
11short6 marks

(a) State the requirements of a well-designed window and name four types of windows commonly used in buildings. (3)

(b) With the help of a labelled single-line sketch (described in words / ASCII), explain the principal components of a panelled door. (3)

(a) Requirements of a good window and types

Requirements of a well-designed window:

  • It should admit sufficient natural light and provide adequate ventilation (air movement).
  • Its size and position should suit the function of the room (rule of thumb: glazed area \approx 18\tfrac{1}{8} to 110\tfrac{1}{10} of the floor area).
  • It should give a good outside view and privacy where needed.
  • It should be weather-tight, durable, easy to operate and clean, and offer security.

Four common types of windows: casement window, sliding window, pivoted window, and bay window. (Also acceptable: sash, louvered/ventilator, dormer, corner windows.)

(b) Components of a panelled door

   +=====================+  <- Head / top rail
   ||  stile |  stile   ||
   ||  +----+   +----+  ||
   ||  |PANE|   |PANE|  ||  <- upper panels (in panels)
   ||  +----+   +----+  ||
   ||========= lock rail ||  <- middle (lock) rail
   ||  +----+   +----+  ||
   ||  |PANE|   |PANE|  ||  <- lower panels
   ||  +----+   +----+  ||
   +=====================+  <- bottom rail
   ^left stile      ^right stile

Principal components:

ComponentDescription / function
StilesThe two vertical outer members of the shutter; they form the sides and house the hinges.
Top (head) railThe horizontal member at the top of the shutter.
Bottom railThe horizontal member at the bottom; gives stability.
Lock (middle) railThe intermediate horizontal rail at lock height where the handle/lock is fixed.
PanelsThe thinner timber/glass/plywood pieces fitted into the grooves of the stiles and rails.
Mullion / muntinVertical intermediate member dividing the shutter into bays of panels.

The shutter so framed is hung on hinges to the door frame (which itself has a head, two posts and a sill/threshold).

doors-windowsfixturesventilation

Frequently asked questions

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