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Bottom Fibre Stresses - Prestressed Concrete - Old Exam Paper, Exams of Materials science

Main points of this past exam are: Bottom Fibre Stresses, Site Stage Stresses, Transfer Stresses, Service Stresses, Depth to Neutral Axis, In-Situ Concrete Topping, Strand Breaking Load, Initial Jacking Force, Continuous Beams

Typology: Exams

2012/2013

Uploaded on 03/28/2013

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CORK INSTITUTE OF TECHNOLOGY
INSTITIÚID TEICNEOLAÍOCHTA CHORCAÍ
Autumn Examinations 2011
Module Title: Prestresssed Concrete
Module Code: CIVL 8013
School: Building and Civil Engineering
Programme Title: Bachelor of Engineering (Honours) in Structural Engineering
Programme Code: CSTRU_8_Y4
External Examiner(s): Dr. Mark G. Richardson, Mr John O’Mahony
Internal Examiner(s): Mr. Brian D. O’Rourke
Instructions: Three Question are to be attempted
Questions 1 and 2 are compulsory
Attempt either Question 3 or Question 4
Total 100 marks
Duration: 2 hours
Sitting: Autumn 2011
Requirements for this examination: Mathematics Tables. Students may use their
Extracts to the British Standards PP 7312 and the Approved Design Aids booklet.
Note to Candidates: Please check the Programme Title and the Module Title to ensure that you have received the
correct examination paper.
If in doubt please contact an Invigilator.
pf3
pf4
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CORK INSTITUTE OF TECHNOLOGY

INSTITIÚID TEICNEOLAÍOCHTA CHORCAÍ

Autumn Examinations 2011

Module Title: Prestresssed Concrete

Module Code: CIVL 8013

School: Building and Civil Engineering

Programme Title: Bachelor of Engineering (Honours) in Structural Engineering

Programme Code: CSTRU_8_Y

External Examiner(s): Dr. Mark G. Richardson, Mr John O’Mahony

Internal Examiner(s): Mr. Brian D. O’Rourke

Instructions: Three Question are to be attempted

Questions 1 and 2 are compulsory

Attempt either Question 3 or Question 4

Total 100 marks

Duration: 2 hours

Sitting: Autumn 2011

Requirements for this examination: Mathematics Tables. Students may use their

Extracts to the British Standards PP 7312 and the Approved Design Aids booklet.

Note to Candidates: Please check the Programme Title and the Module Title to ensure that you have received the correct examination paper. If in doubt please contact an Invigilator.

L L

W - 0.125 W

0.375^ 1.25 0.

0.070 0.

Moment = coefficient x W x L Reaction = coefficient x W W = total load on one span

Coefficients for equal span continuous beams with uniform loading

A precast and prestressed concrete 60mm thick solid plate floor slab with a composite 140mm in-situ concrete topping screed is to span 6.6m simply supported. The over-all depth of the composite slab is 200 mm. In addition to self-weight, the imposed design load on the slab is 4. kN/m^2. The precast slab is manufactured in standard widths of 2.4 m and is prestressed with 18 x 9.3mm steel strands over that width. The manufacturer of the precast slab specifies that the precast slab must be propped at mid-span on site before topping screed is placed and that this propping must remain in position until it reaches its specified strength.

From consideration of top and bottom fibre stresses at mid-span only , check (a) Transfer stresses

(b) Site stage stresses (assume imposed loading due to workmanship = 1.5 kN/m^2 ). Do not assume loss of prestress at service has occurred.

(c) Service stresses

Design Data:

Precast slab data Design width = 2400 mm Ixx (^) precast slab = 43.2x 10^6 mm^4 Depth to neutral axis from top of Precast slab = 30 mm Cross-sectional area, A = 144000 mm^2

Concrete properties f ci = 35 N/mm^2 f cu Precast slab = 50 N/mm^2 f cu in-situ concrete topping = 35 N/mm^2 E (^) f cu = 50 N/mm^2 (short-term) = 30 kN/mm^2 E (^) f cu = 35 N/mm^2 (short-term) = 27 kN/mm^2 Unit weight of concrete = 24kN/m^3

Strand data 18 x 9.3 mm diameter standard strands to BS Strand inset = 25 mm from bottom of precast slab Nominal cross-sectional area = 52 mm^2 Strand breaking load = 92 kN Initial jacking force = 70% of breaking load Prestress losses at service = 20% (α =0.8)

Allowable stresses Transfer: f o max = 17.5 N/mm^2 , f o min = - 2.75 N/mm^2 Service: f s max = 16.67 N/mm^2 , f s min = -3.20 N/mm^2

750mm

200mm 350mm 200mm

480mm

270mm

FIGURE Q

Use a first principles approach to determine the ultimate moment of resistance of the beam section shown in Figure Q. 3 in accordance with the short term stress strain curve for prestressing tendons, Figure 2.3 BS 8110. (20 marks)

h = 1200mm

b = 400mm

Aps = 3300 mm^2

e prestress= - 175 mm

Ptransfer = 1200 kN

Eps = 195000 N/mm^2

Ec = 36000 N/mm^2

f cu = 50 N/mm^2

f pu = 1 686 N/mm^2

prestress loss factor α = 0.

175mm

N.A.

FIGURE Q. 3