CE-601 · Structural Design & Drawing (RCC-I)/Unsolved PYQ Paper
CE-601 Structural Design and Drawing (RCC-I) - May 2023 Question Paper
Under each question, How to answer lists the points an answer should cover, outlined by CampusPrep from the syllabus. Check the details against your textbook.
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7 MarksaExplain different properties of Concrete and Steel as per IS:456-2000 clearly.
How to answer
- State IS:456-2000 material properties for concrete: characteristic strength, stress-strain, modulus, creep, shrinkage, durability.
- State properties for steel: yield strength grades, stress-strain, modulus, ductility.
- Mention design assumptions and partial safety factors.
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7 MarksbExplain the under, over and balanced section with respect to limit state of RC Design.
How to answer
- Define balanced section with limiting neutral axis.
- Explain under-reinforced section behaviour and ductile failure.
- Explain over-reinforced section behaviour and brittle failure.
- Relate to limit state of collapse in flexure.
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14 MarksA R.C Beam $300\text{ mm} \times 450\text{ mm}$ is reinforced with 3 bars of $20\text{ mm}$ diameter with an effective cover of $50\text{ mm}$ in tension zone. The ultimate shear at the section is $210\text{ kN}$. Design the shear reinforcement Adopt M20 grade and Fe-415 Steel. Sketch the reinforcement details.
How to answer
- Calculate effective depth and shear strength of concrete.
- Check need for shear reinforcement for $V_u = 210\text{ kN}$.
- Design vertical stirrups spacing using M20 and Fe-415.
- Sketch cross-section and longitudinal reinforcement details.
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14 MarksA doubly reinforced beam of width $250\text{ mm}$ and $550\text{ mm}$ effective depth is reinforced with 2 bars of $16\text{mm}$ diameter as compression reinforcement at an effective cover of $50\text{mm}$ and 4 bars of $20\text{mm}$ diameter as tension steel. Find ultimate moment of resistance of beam using M20 concrete and Fe415 steel.
How to answer
- Calculate $A_{st}$ and $A_{sc}$ from bar diameters.
- Determine neutral axis depth and check section type.
- Apply doubly reinforced beam equilibrium for compression steel.
- Compute ultimate moment of resistance $M_u$.
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14 MarksDetermine the ultimate moment resistance of a T beam section using Fe-415 grade steel and M20 Concrete grade. Width of Flange is $= 800\text{ mm}$ Depth of slab $= 80\text{ mm}$ Width of rib $= 300\text{ mm}$, Area of steel $= 4$-$20\: \phi$ on tension side.
How to answer
- Determine flange and rib dimensions and $A_{st}$.
- Locate neutral axis: check if within flange or T-beam case.
- Apply IS:456 T-beam $M_u$ equations.
- Report ultimate moment of resistance.
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14 MarksDesign a simply supported roof slab for a room $8\text{m} \times 3.5\text{m}$ clear in size with wall thickness $230\text{ mm}$. If the super imposed load is $5\text{ kN/m}^2$ use M20 concrete and Fe415 steel.
How to answer
- Calculate effective span from clear size $8\text{m} \times 3.5\text{m}$ and wall thickness.
- Estimate loads: self-weight + superimposed $5\text{ kN/m}^2$.
- Design one-way/two-way slab thickness and reinforcement per IS:456.
- Detail main and distribution steel.
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14 MarksDetermine the reinforcement to be provided in a square column subjected to uni-axial bending with the following data
- i)Column size 450 mm x 450 mm
- ii)Grades M20 concrete and Fe415 steel
- iii)Axial load 2500 kN
- iv)Bending moment 200 kN-m
- v)Reinforcement is arranged on two sides and four sides
How to answer
- Compute $P_u/P_{uz}$ and $M_u$ ratios for $450\times450$ column.
- Use SP-16 interaction charts for uni-axial bending.
- Select reinforcement percentage for two-side/four-side arrangement.
- Detail longitudinal and lateral ties.
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14 MarksDesign the reinforcement for the short column $400\text{ mm} \times 600\text{ mm}$ Subjected to an ultimate axial load of $1600\text{ kN}$ together with ultimate moment of $120\text{ kN-m}$ and $90\text{ kN-m}$ about the major and minor axis respectively. Use M20 grade of concrete and Fe-415 grade steel.
How to answer
- Calculate eccentricities and check short column criteria.
- Use biaxial bending interaction / Bresler equation.
- Determine required steel for $P_u=1600\text{ kN}$, $M_x=120\text{ kN-m}$, $M_y=90\text{ kN-m}$.
- Detail $400\times600$ section reinforcement.
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14 MarksDesign a Dog-legged stair for building in which the vertical distance between the floors is $3.6\text{ m}$. The stair hall measures $2.5\text{ m} \times 5\text{ m}$. Allow the live load of $2.5\text{ kN/m}^2$, use M20 concrete and Fe415 steel.
How to answer
- Plan going, rise, tread for 3.6 m floor height and $2.5\times5$ m hall.
- Calculate waist slab thickness for live load $2.5\text{ kN/m}^2$.
- Design flight and landing reinforcement with M20/Fe415.
- Detail dog-legged layout in plan and section.
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