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Section A: Long Answer Questions

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5 questions
1long10 marks

Define Ordinary Portland Cement (OPC) and explain the role of its four major Bogue compounds (C3SC_3S, C2SC_2S, C3AC_3A, C4AFC_4AF) in the hydration and strength development of cement. A sample of OPC clinker has the following oxide composition by mass: CaO=64%CaO = 64\%, SiO2=21%SiO_2 = 21\%, Al2O3=6%Al_2O_3 = 6\%, Fe2O3=3%Fe_2O_3 = 3\%. Using the Bogue equations, compute the percentage of each of the four compounds, and comment on which property the cement is likely to favour.

Ordinary Portland Cement (OPC): OPC is a hydraulic cement produced by finely grinding Portland cement clinker (formed by burning a properly proportioned mixture of calcareous and argillaceous materials at about 1450C1450^\circ C) together with a small amount (about 3–5%) of gypsum (CaSO42H2OCaSO_4\cdot2H_2O) to control the setting time.

Role of the four major Bogue compounds:

CompoundNameRole
C3SC_3S (Alite)Tricalcium silicateHydrates fast; responsible for early strength (up to ~28 days) and considerable heat of hydration.
C2SC_2S (Belite)Dicalcium silicateHydrates slowly; responsible for later/ultimate strength with low heat of hydration.
C3AC_3ATricalcium aluminateHydrates very fast, causes flash set (controlled by gypsum); high heat; vulnerable to sulphate attack.
C4AFC_4AFTetracalcium aluminoferriteHydrates fast but contributes little to strength; gives the grey colour; improves resistance to sulphate.

Bogue equations (for A/F0.64A/F \geq 0.64, which holds here since 6/3=2.06/3 = 2.0):

C3S=4.071CaO7.600SiO26.718Al2O31.430Fe2O32.852SO3C_3S = 4.071\,CaO - 7.600\,SiO_2 - 6.718\,Al_2O_3 - 1.430\,Fe_2O_3 - 2.852\,SO_3 C2S=2.867SiO20.7544C3SC_2S = 2.867\,SiO_2 - 0.7544\,C_3S C3A=2.650Al2O31.692Fe2O3C_3A = 2.650\,Al_2O_3 - 1.692\,Fe_2O_3 C4AF=3.043Fe2O3C_4AF = 3.043\,Fe_2O_3

No SO3SO_3 is given, so take SO3=0SO_3 = 0.

Step 1 — C3SC_3S:

C3S=4.071(64)7.600(21)6.718(6)1.430(3)C_3S = 4.071(64) - 7.600(21) - 6.718(6) - 1.430(3) =260.544159.60040.3084.290=56.346%= 260.544 - 159.600 - 40.308 - 4.290 = 56.346\%

Step 2 — C2SC_2S:

C2S=2.867(21)0.7544(56.346)=60.20742.508=17.699%C_2S = 2.867(21) - 0.7544(56.346) = 60.207 - 42.508 = 17.699\%

Step 3 — C3AC_3A:

C3A=2.650(6)1.692(3)=15.9005.076=10.824%C_3A = 2.650(6) - 1.692(3) = 15.900 - 5.076 = 10.824\%

Step 4 — C4AFC_4AF:

C4AF=3.043(3)=9.129%C_4AF = 3.043(3) = 9.129\%

Summary:

CompoundPercentage
C3SC_3S56.35%
C2SC_2S17.70%
C3AC_3A10.82%
C4AFC_4AF9.13%

Comment: The high C3SC_3S content (≈56%) indicates the cement will develop good early strength and generate appreciable heat of hydration. The relatively high C3AC_3A (≈10.8%) means it is not suited to sulphate-rich environments and is more typical of an ordinary/rapid-strength cement rather than a low-heat or sulphate-resisting cement.

cementhydrationcement-tests
2long10 marks

Explain the factors affecting the workability of fresh concrete. A concrete mix is designed with the proportion 1:1.8:3.21 : 1.8 : 3.2 (cement : fine aggregate : coarse aggregate) by mass and a free water–cement ratio of 0.480.48. The bulk specific gravities are: cement =3.15= 3.15, fine aggregate =2.65= 2.65, coarse aggregate =2.70= 2.70. Assuming no air voids, determine (i) the absolute volume of each ingredient per 50 kg50\ \text{kg} bag of cement, and (ii) the theoretical density (unit weight) of the fresh concrete in kg/m3\text{kg/m}^3.

Factors affecting workability of fresh concrete:

  1. Water content — more water increases fluidity (but reduces strength/durability).
  2. Water–cement ratio — higher ratio improves workability.
  3. Aggregate properties — size, shape (rounded > angular), texture (smooth > rough), grading.
  4. Aggregate–cement ratio — leaner mixes are less workable.
  5. Use of admixtures — plasticizers/superplasticizers greatly improve workability.
  6. Fineness of cement — finer cement needs more water.
  7. Ambient temperature and time — high temperature/long delay reduces workability.

Given: Mix 1:1.8:3.21:1.8:3.2 by mass, w/c=0.48w/c = 0.48, cement bag =50 kg= 50\ \text{kg}. Specific gravities: cement 3.153.15, FA 2.652.65, CA 2.702.70. Take density of water =1000 kg/m3= 1000\ \text{kg/m}^3.

Step 1 — masses per 50 kg bag of cement:

  • Cement =50 kg= 50\ \text{kg}
  • Fine aggregate =1.8×50=90 kg= 1.8 \times 50 = 90\ \text{kg}
  • Coarse aggregate =3.2×50=160 kg= 3.2 \times 50 = 160\ \text{kg}
  • Water =0.48×50=24 kg= 0.48 \times 50 = 24\ \text{kg}

Step 2 — absolute volume of each ingredient (V=massSG×1000)\left(V = \dfrac{\text{mass}}{\text{SG} \times 1000}\right):

Vcement=503.15×1000=0.015873 m3V_{cement} = \frac{50}{3.15 \times 1000} = 0.015873\ \text{m}^3 VFA=902.65×1000=0.033962 m3V_{FA} = \frac{90}{2.65 \times 1000} = 0.033962\ \text{m}^3 VCA=1602.70×1000=0.059259 m3V_{CA} = \frac{160}{2.70 \times 1000} = 0.059259\ \text{m}^3 Vwater=241×1000=0.024000 m3V_{water} = \frac{24}{1 \times 1000} = 0.024000\ \text{m}^3
IngredientMass (kg)Absolute volume (m³)
Cement500.015873
Fine aggregate900.033962
Coarse aggregate1600.059259
Water240.024000
Total3240.133094

Step 3 — theoretical density (no air voids):

ρ=Total massTotal absolute volume=3240.133094=2434.7 kg/m3\rho = \frac{\text{Total mass}}{\text{Total absolute volume}} = \frac{324}{0.133094} = 2434.7\ \text{kg/m}^3

Answers:

  • (i) Absolute volumes per 50 kg bag: cement =0.01587 m3= 0.01587\ \text{m}^3, FA =0.03396 m3= 0.03396\ \text{m}^3, CA =0.05926 m3= 0.05926\ \text{m}^3, water =0.02400 m3= 0.02400\ \text{m}^3.
  • (ii) Theoretical fresh density 2435 kg/m3\approx 2435\ \text{kg/m}^3.
concretemix-designwater-cement-ratio
3long8 marks

Describe timber as a building material. Explain (a) the structure of a tree trunk in cross-section, (b) the seasoning of timber and its objectives, and (c) any four natural defects in timber with neat sketches described in words.

Timber as a building material: Timber is wood obtained from trees that has been converted into a form suitable for construction (beams, planks, posts, formwork, doors, windows). It is renewable, has a high strength-to-weight ratio, good thermal insulation, ease of working and a pleasing appearance, but it is anisotropic, combustible and prone to moisture movement, decay and insect attack.

(a) Structure of a tree trunk (cross-section, from outside to inside):

  Bark (outer + inner) -> Cambium layer -> Sapwood -> Heartwood -> Pith (medulla)
  with Medullary rays radiating from centre and Annual rings (growth rings)
  • Pith (medulla): innermost soft core; first-formed wood.
  • Heartwood: inner, dark, dead but strong and durable wood; gives structural strength.
  • Sapwood: outer, lighter, living wood that conducts sap; less durable.
  • Cambium layer: thin growing layer between sapwood and bark; produces new cells.
  • Bark: outer protective covering.
  • Medullary rays: radial lines binding the annual rings and storing/transporting food.
  • Annual rings: concentric rings; one ring per year, used to estimate age.

(b) Seasoning of timber: Seasoning is the controlled process of reducing the moisture content of freshly felled (green) timber to a level in equilibrium with the surrounding atmosphere (usually 10–15%).

Objectives of seasoning:

  1. Reduce weight for easier handling and transport.
  2. Increase strength, stiffness and durability.
  3. Minimise shrinkage, warping and splitting after use.
  4. Improve resistance to decay and insect/fungal attack.
  5. Make timber suitable for painting, polishing and gluing.

Methods: Natural (air) seasoning — stacking timber on raised platforms with spacers under shade; cheap but slow. Artificial (kiln) seasoning — drying in a controlled kiln with regulated temperature, humidity and air circulation; fast and uniform. Other methods: water seasoning, chemical seasoning, electrical seasoning.

(c) Four natural defects in timber:

  1. Knots: Bases of branches embedded in the trunk; appear as dark, hard, roughly circular marks that interrupt the grain and reduce strength.
  2. Shakes: Cracks/separations in the wood. Heart shake radiates from pith outward; cup (ring) shake follows the annual rings; star shake radiates in a star pattern from the centre.
  3. Wane: Absence of wood or presence of bark along the edge/corner of a sawn timber piece, leaving a rounded/deficient edge.
  4. Twisted/cross grain: Fibres run spirally or at an angle to the axis instead of straight, weakening the timber and causing warping.

(Other acceptable defects: rind galls, upsets/rupture, dead wood, foxiness.)

timberwood-productsdefects
4long10 marks

Explain the classification of steel based on carbon content and describe the significance of the stress–strain curve of mild steel under tension. In a tension test on a mild steel rod of original diameter 16 mm16\ \text{mm} and gauge length 80 mm80\ \text{mm}, the yield load was 58 kN58\ \text{kN} and the ultimate load was 92 kN92\ \text{kN}. After fracture the gauge length became 98 mm98\ \text{mm} and the neck diameter was 11 mm11\ \text{mm}. Compute (i) yield stress, (ii) ultimate tensile strength, (iii) percentage elongation, and (iv) percentage reduction in area.

Classification of steel by carbon content:

TypeCarbon contentCharacteristics
Low carbon (mild) steel< 0.25%Ductile, malleable, weldable, moderate strength; used in structures, reinforcement.
Medium carbon steel0.25–0.6%Higher strength and hardness, less ductile; used in rails, gears, machine parts.
High carbon steel0.6–1.5%Very hard and strong but brittle; used for tools, springs, cutting edges.

Significance of the stress–strain curve of mild steel: When mild steel is loaded in tension the curve shows:

  • Proportional limit / elastic region (O–A): stress ∝ strain (Hooke's law), slope = Young's modulus EE.
  • Elastic limit (A): beyond this permanent set begins.
  • Upper & lower yield points (B–C): sudden yielding at nearly constant stress; the steel flows plastically.
  • Strain hardening (C–D): stress rises again to the ultimate strength at D.
  • Necking & fracture (D–E): local reduction of area, load falls, then the specimen fractures. The curve demonstrates ductility (large plastic strain before failure) and gives a clear, well-defined yield point — a key advantage of mild steel for structural use.

Given: d0=16 mmd_0 = 16\ \text{mm}, L0=80 mmL_0 = 80\ \text{mm}, yield load Py=58 kNP_y = 58\ \text{kN}, ultimate load Pu=92 kNP_u = 92\ \text{kN}, final length Lf=98 mmL_f = 98\ \text{mm}, neck diameter df=11 mmd_f = 11\ \text{mm}.

Step 1 — original cross-sectional area:

A0=π4d02=π4(16)2=201.062 mm2A_0 = \frac{\pi}{4}d_0^2 = \frac{\pi}{4}(16)^2 = 201.062\ \text{mm}^2

Step 2 — (i) Yield stress:

σy=PyA0=58000 N201.062 mm2=288.5 N/mm2\sigma_y = \frac{P_y}{A_0} = \frac{58\,000\ \text{N}}{201.062\ \text{mm}^2} = 288.5\ \text{N/mm}^2

Step 3 — (ii) Ultimate tensile strength:

σu=PuA0=92000 N201.062 mm2=457.6 N/mm2\sigma_u = \frac{P_u}{A_0} = \frac{92\,000\ \text{N}}{201.062\ \text{mm}^2} = 457.6\ \text{N/mm}^2

Step 4 — (iii) Percentage elongation:

%elongation=LfL0L0×100=988080×100=22.5%\%\,elongation = \frac{L_f - L_0}{L_0}\times100 = \frac{98 - 80}{80}\times100 = 22.5\%

Step 5 — (iv) Percentage reduction in area:

Af=π4(11)2=95.033 mm2A_f = \frac{\pi}{4}(11)^2 = 95.033\ \text{mm}^2 %reduction=A0AfA0×100=201.06295.033201.062×100=52.7%\%\,reduction = \frac{A_0 - A_f}{A_0}\times100 = \frac{201.062 - 95.033}{201.062}\times100 = 52.7\%

Answers:

  • (i) Yield stress =288.5 N/mm2= \mathbf{288.5\ \text{N/mm}^2}
  • (ii) Ultimate tensile strength =457.6 N/mm2= \mathbf{457.6\ \text{N/mm}^2}
  • (iii) Percentage elongation =22.5%= \mathbf{22.5\%}
  • (iv) Percentage reduction in area =52.7%= \mathbf{52.7\%}
steelmetalsstress-strain
5long10 marks

Define bitumen and asphalt and distinguish between them. Explain any three laboratory tests carried out on bitumen and the property each one measures. In a bituminous mix, the proportions by mass are bitumen 5.5%5.5\% and aggregate 94.5%94.5\%. The specific gravity of bitumen is 1.021.02 and of the aggregate is 2.652.65. For 1000 kg1000\ \text{kg} of the mix, compute the theoretical maximum specific gravity (GmmG_{mm}) assuming no air voids.

Definitions:

  • Bitumen: A black or dark-brown, sticky, highly viscous (or near-solid) hydrocarbon material obtained as a residue from the fractional distillation of crude petroleum. It is fully soluble in carbon disulphide and is used as a binder in road construction and waterproofing.
  • Asphalt: A mixture of bitumen (the binder) with mineral aggregate (and filler). In civil engineering practice, asphalt (bituminous concrete) is the compacted paving material; the term sometimes also refers to natural asphalt found as deposits.

Distinction:

BitumenAsphalt
Pure binder (hydrocarbon residue).Binder + aggregate mixture.
Soft, sticky, used as the adhesive.Hard composite used as pavement surfacing.
Specific gravity ≈ 1.0–1.1.Specific gravity ≈ 2.2–2.4 (compacted).

Three laboratory tests on bitumen:

  1. Penetration test: A standard needle under a 100 g load is allowed to penetrate the bitumen for 5 s at 25C25^\circ C; the depth in tenths of a mm is the penetration value. It measures the consistency/hardness (grade) of the bitumen.
  2. Softening point test (Ring and Ball): The temperature at which the bitumen softens enough for a steel ball to sink through a sample ring is found. It measures temperature susceptibility / suitability for hot climates.
  3. Ductility test: A briquette of bitumen is stretched at 27C27^\circ C at 50 mm/min; the elongation in cm at break is the ductility. It measures the ability to stretch/flexibility (resistance to cracking). (Other tests: flash & fire point, viscosity, specific gravity, solubility.)

Numerical — theoretical maximum specific gravity GmmG_{mm}:

Given: For 1000 kg of mix: bitumen =5.5%= 5.5\%, aggregate =94.5%= 94.5\%; Gb=1.02G_b = 1.02, Gagg=2.65G_{agg} = 2.65.

Step 1 — masses:

  • Bitumen =0.055×1000=55 kg= 0.055 \times 1000 = 55\ \text{kg}
  • Aggregate =0.945×1000=945 kg= 0.945 \times 1000 = 945\ \text{kg}

Step 2 — using mass fractions (Pb=5.5, Pagg=94.5)\left(P_b = 5.5,\ P_{agg} = 94.5\right):

Gmm=100PaggGagg+PbGb=10094.52.65+5.51.02G_{mm} = \frac{100}{\dfrac{P_{agg}}{G_{agg}} + \dfrac{P_b}{G_b}} = \frac{100}{\dfrac{94.5}{2.65} + \dfrac{5.5}{1.02}}

Step 3 — evaluate:

94.52.65=35.6604,5.51.02=5.3922\frac{94.5}{2.65} = 35.6604, \qquad \frac{5.5}{1.02} = 5.3922 Gmm=10035.6604+5.3922=10041.0526=2.4359G_{mm} = \frac{100}{35.6604 + 5.3922} = \frac{100}{41.0526} = 2.4359

Check by volume (1000 kg): Vb=55/1.02=53.922 LV_b = 55/1.02 = 53.922\ \text{L}, Vagg=945/2.65=356.604 LV_{agg} = 945/2.65 = 356.604\ \text{L}, total =410.526 L= 410.526\ \text{L}. Gmm=1000/410.526=2.436G_{mm} = 1000/410.526 = 2.436. ✓

Answer: Theoretical maximum specific gravity Gmm2.44G_{mm} \approx \mathbf{2.44}.

bitumenasphaltbitumen-tests
B

Section B: Short Answer Questions

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6 questions
6short6 marks

Describe the classification of bricks (first, second, third class) based on field characteristics. A first-class brick of size 240×115×70 mm240 \times 115 \times 70\ \text{mm} fails in a compression test at a crushing load of 310 kN310\ \text{kN}. Determine its compressive strength in N/mm2\text{N/mm}^2 and state whether it satisfies the minimum requirement of 10.5 N/mm210.5\ \text{N/mm}^2 for a first-class brick.

Classification of bricks by field characteristics:

ClassCharacteristics
First classWell burnt, uniform deep-red colour, regular shape with sharp edges and true rectangular faces, smooth surface; gives a clear metallic ringing sound when struck; low water absorption (≤ 20%); high strength. Used for important/permanent work and exposed masonry.
Second classSlightly over/under burnt, fair shape with slightly rough surface and edges, may be slightly irregular; gives a fairly good ring; water absorption up to ~22%. Used where surface is plastered.
Third classUnder burnt, soft, yellowish, irregular shape with rough surface; gives a dull/blunt sound when struck; high water absorption (> 25%); low strength. Used only for temporary or unimportant work.

Numerical — compressive strength:

Given: brick size 240×115×70 mm240 \times 115 \times 70\ \text{mm}, crushing load P=310 kN=310000 NP = 310\ \text{kN} = 310\,000\ \text{N}. Load is applied on the largest (bed) face 240×115 mm240 \times 115\ \text{mm}.

Step 1 — loaded area:

A=240×115=27600 mm2A = 240 \times 115 = 27\,600\ \text{mm}^2

Step 2 — compressive strength:

σ=PA=31000027600=11.23 N/mm2\sigma = \frac{P}{A} = \frac{310\,000}{27\,600} = 11.23\ \text{N/mm}^2

Conclusion: Compressive strength =11.23 N/mm2>10.5 N/mm2= \mathbf{11.23\ \text{N/mm}^2} > 10.5\ \text{N/mm}^2, so the brick satisfies the minimum requirement for a first-class brick.

bricksbrick-testsclassification
7short6 marks

Define fineness modulus of an aggregate and state its significance. A sieve analysis of a fine aggregate sample of mass 500 g500\ \text{g} gave the following retained masses: 4.75 mm=10 g4.75\ \text{mm} = 10\ \text{g}, 2.36 mm=45 g2.36\ \text{mm} = 45\ \text{g}, 1.18 mm=90 g1.18\ \text{mm} = 90\ \text{g}, 600 μm=130 g600\ \mu m = 130\ \text{g}, 300 μm=145 g300\ \mu m = 145\ \text{g}, 150 μm=70 g150\ \mu m = 70\ \text{g}, pan =10 g= 10\ \text{g}. Compute the fineness modulus.

Fineness modulus (FM): It is an empirical index of the average particle size of an aggregate, obtained by adding the cumulative percentages of mass retained on each of the standard IS sieves and dividing by 100. A higher FM means a coarser aggregate.

Significance: It indicates the coarseness/fineness and helps in classifying sand (fine, medium, coarse), proportioning mixes, and assessing grading consistency for concrete.

Step 1 — set up the table (total sample =500 g= 500\ \text{g}):

SieveRetained (g)% RetainedCumulative % Retained
4.75 mm102.02.0
2.36 mm459.011.0
1.18 mm9018.029.0
600 µm13026.055.0
300 µm14529.084.0
150 µm7014.098.0
Pan102.0— (not counted)

Step 2 — sum of cumulative % retained (standard sieves, pan excluded):

Σ=2.0+11.0+29.0+55.0+84.0+98.0=279.0\Sigma = 2.0 + 11.0 + 29.0 + 55.0 + 84.0 + 98.0 = 279.0

Step 3 — fineness modulus:

FM=Σ cumulative % retained100=279.0100=2.79FM = \frac{\Sigma\ \text{cumulative \% retained}}{100} = \frac{279.0}{100} = 2.79

Answer: Fineness modulus =2.79= \mathbf{2.79}, which lies in the range 2.6–2.9, indicating a medium (Zone II) sand suitable for general concrete work.

aggregatesgradingfineness-modulus
8short6 marks

State the desirable qualities of a good building stone. A stone specimen weighs 2480 g2480\ \text{g} when oven-dry and 2620 g2620\ \text{g} after immersion in water for 24 hours. If the bulk volume of the specimen is 1000 cm31000\ \text{cm}^3, determine its (i) water absorption (%) and (ii) bulk density, and comment on its suitability for external use.

Desirable qualities of a good building stone:

  1. Strength — high compressive strength to carry loads.
  2. Durability — resistance to weathering, frost and chemical action.
  3. Hardness & toughness — resistance to abrasion and impact.
  4. Low water absorption / low porosity — less than ~5% to resist frost damage.
  5. Appearance & colour — uniform, pleasing colour for facing work.
  6. Workability — easy to cut, dress and carve economically.
  7. Fire resistance and good seasoning without developing cracks.
  8. Sound (free from cavities/cracks) giving a clear ring when struck.

Numerical:

Given: dry mass Wd=2480 gW_d = 2480\ \text{g}, saturated mass Ww=2620 gW_w = 2620\ \text{g}, bulk volume V=1000 cm3V = 1000\ \text{cm}^3.

Step 1 — (i) water absorption:

Water absorption=WwWdWd×100=262024802480×100=1402480×100=5.65%\text{Water absorption} = \frac{W_w - W_d}{W_d}\times100 = \frac{2620 - 2480}{2480}\times100 = \frac{140}{2480}\times100 = 5.65\%

Step 2 — (ii) bulk density:

ρ=WdV=2480 g1000 cm3=2.48 g/cm3=2480 kg/m3\rho = \frac{W_d}{V} = \frac{2480\ \text{g}}{1000\ \text{cm}^3} = 2.48\ \text{g/cm}^3 = 2480\ \text{kg/m}^3

Comment: The water absorption of 5.65% is slightly above the desirable limit of about 5% for a good building stone, so the stone is marginally porous and would be only moderately suitable for severe external/exposed use (risk of frost damage). Its bulk density of 2480 kg/m³ is satisfactory and typical of a fairly dense stone.

building-stonesstone-propertieswater-absorption
9short6 marks

Classify lime used in construction and distinguish between fat lime and hydraulic lime. Briefly explain the slaking of lime and what is meant by the setting of lime mortar.

Classification of lime (based on IS / impurity content):

  1. Class A — Eminently hydraulic lime: high clay content (~20–30%); sets under water; used for heavy/wet masonry and foundations.
  2. Class B — Semi-hydraulic lime: moderate clay; partial hydraulic property; general masonry and plaster.
  3. Class C — Fat (high calcium / non-hydraulic) lime: very pure, made from pure limestone; sets only by carbonation in air; used for plastering, whitewashing, finishing.
  4. Class D — Magnesian/dolomitic lime and Class E — Kankar lime (impure, used locally).

Fat lime vs hydraulic lime:

Fat lime (non-hydraulic)Hydraulic lime
Made from pure limestone (clay < 5%).Made from impure limestone (clay 5–30%).
Slakes vigorously, increases ~2–2.5 times in volume.Slakes slowly with little expansion.
Sets only in air by absorbing CO₂ (carbonation).Sets under water (hydraulic set) as well as in air.
White, used for whitewash, plaster, finishing.Greyish, used for masonry in damp/wet locations.
Lower strength.Higher strength and durability.

Slaking of lime: It is the chemical reaction of quicklime (calcium oxide, CaOCaO) with water to form slaked lime (calcium hydroxide), accompanied by heat and expansion:

CaO+H2OCa(OH)2+heatCaO + H_2O \rightarrow Ca(OH)_2 + \text{heat}

The resulting hydrated lime can then be used to make mortar/putty.

Setting of lime mortar: Setting is the hardening of the lime mortar after placing.

  • For fat lime it occurs by carbonation — slaked lime reacts with atmospheric carbon dioxide and reverts to calcium carbonate:
Ca(OH)2+CO2CaCO3+H2OCa(OH)_2 + CO_2 \rightarrow CaCO_3 + H_2O

This is slow and needs air, so fat lime cannot set under water.

  • For hydraulic lime setting occurs by hydraulic action — the silicates/aluminates formed from the clay impurities react with water (similar to cement), allowing it to set and harden even under water.
limemortarbinders
10short6 marks

What are the objectives of painting a surface? Describe the basic constituents (ingredients) of an oil paint and the function of each. Differentiate between a paint and a varnish.

Objectives of painting a surface:

  1. To protect the surface (wood, metal, plaster) from moisture, corrosion, weathering and decay.
  2. To give a decorative, pleasing appearance and desired colour.
  3. To provide a smooth, hygienic, washable surface that resists dirt.
  4. To increase durability and reduce maintenance.
  5. To make the surface fire / weather resistant and, for metals, to prevent rusting.

Basic constituents of an oil paint and their functions:

IngredientFunction
Base (e.g. white lead, zinc oxide, titanium dioxide)Principal solid pigment; gives body, opacity (hiding power) and protection.
Vehicle / binder (drying oil — linseed oil)Holds the pigment together, allows spreading and forms the film on drying; gives adhesion and durability.
Pigment / colouring matterProvides the desired colour and improves opacity.
Solvent / thinner (e.g. turpentine)Reduces viscosity for easy application; evaporates after application.
DrierAccelerates the drying/oxidation of the oil film.
Extender / filler (e.g. barytes, chalk)Cheapens the paint and modifies properties (gloss, body).

Difference between paint and varnish:

PaintVarnish
Opaque coating containing pigment.Transparent/translucent coating, generally pigment-free.
Hides the surface and gives colour.Shows the natural grain/texture of the surface (especially wood).
Made of base, vehicle, pigment, solvent, drier.Made of resin/gum dissolved in oil or spirit (solvent), plus drier.
Mainly protective + decorative (colour).Mainly protective + glossy finish that enhances appearance.
Used on wood, metal, plaster.Used mostly on wood (and over paint) to give a glossy protective film.
paintsvarnishessurface-protection
11short2 marks

Define smart materials and give any two examples used in civil engineering. Also state one important property each of glass and plastics that makes them useful as building materials.

Smart materials: Smart (intelligent) materials are engineered materials whose one or more properties (shape, stiffness, colour, electrical/optical behaviour) can change significantly and reversibly in a controlled way in response to an external stimulus such as stress, temperature, moisture, electric or magnetic field, or pH.

Two examples used in civil engineering:

  1. Shape memory alloys (SMA) — e.g. Nitinol; recover their original shape on heating, used in seismic dampers and self-centring/retrofitting devices.
  2. Piezoelectric materials — generate an electric charge under mechanical stress (and vice versa); used in structural health monitoring sensors and energy harvesting. (Other valid examples: self-healing concrete, electrochromic/smart glass, magnetorheological dampers.)

One important property of each:

  • Glass: Transparency (transmits light) — making it ideal for windows, facades and daylighting (also rigid, hard and chemically inert).
  • Plastics: Light weight combined with corrosion resistance (and easy moulding) — useful for pipes, fittings, cladding and waterproofing.
smart-materialsglassplastics

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