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• Introduction
• Benefits
• Design Considerations
• Design Methodology
• Analysis of Flat Slab
• Detailing
What is a flat slab?
A reinforced concrete slab supported directly by concrete columns
without the use of beams
Uses of column heads :
• increase shear strength of slab
• reduce the moment in the slab by reducing the clear or
effective span
Flat slab with column head
Uses of drop panels :
• increase shear strength of slab
• increase negative moment capacity of slab
• stiffen the slab and hence reduce deflection
• Flexibility in room layout
• Saving in building height
• Shorter construction time
• Ease of installation of M&E services
• Prefabricated welded mesh
• Buildable score
Benefits . . .
• allows Architect to introduce partition walls anywhere
required
• allows owner to change the size of room layout
• allows choice of omitting false ceiling and finish soffit of
slab with skim coating
Benefits . . .
Benefits . . .
• Lower storey height will reduce building weight due to lower
partitions and cladding to façade
• approx. saves 10% in vertical members
• reduce foundation load
Beam
3.4m 2.8m
Slab
3.2m2.8m
Benefits . . .
flat plate design will facilitate the
use of big table formwork to
increase productivity
Benefits . . .
Benefits . . .
Living Roo m
Yard
30 Shower
75
26
0Kitchen 30 30
Toilet
Balcony
30
155
Flat Plate Slab
Single Level Ceiling
Simplified the table formwork needed
Benefits . . .
• all M & E services can be mounted directly on the
underside of the slab instead of bending them to avoid
the beams
• avoids hacking through beams
Benefits . . .
• Prefabricated in
standard sizes
• Minimised
installation time
• Better quality
control
Benefits . . .
• allows standardized structural members and
prefabricated sections to be integrated into the design
for ease of construction
• this process will make the structure more buildable,
reduce the number of site workers and increase the
productivity at site
• more tendency to achieve a higher Buildable score
Design Considerations. . . .
• Locate position of wall to maximise the structural
stiffness for lateral loads
• Facilitates the rigidity to be located to the centre of
building
Typical floor plan of Compass the Elizabeth
Design Considerations. . . .
• the sizes of vertical and structural structural members can
be optimised to keep the volume of concrete for the entire
superstructure inclusive of walls and lift cores to be in the
region of 0.4 to 0.5 m3 per square metre
• this figure is considered to be economical and comparable
to an optimum design in conventional of beam and slab
systems
Design Considerations. . . .
• necessary to include checking of the slab deflection for all
load cases both for short and long term basis
• In general, under full service load, < L/250 or 40 mm
whichever is smaller
• Limit set to prevent unsightly occurrence of cracks on
non-structural walls and floor finishes
Design Considerations. . . .
• advisable to perform crack width calculations based on
spacing of reinforcement as detailed and the moment
envelope obtained from structural analysis
• good detailing of reinforcement will
– restrict the crack width to within acceptable
tolerances as specified in the codes and
– reduce future maintenance cost of the building
Design Considerations. . . .
• No opening should encroach upon a column head or drop
• Sufficientreinforcementmust be providedto take care of
stress concentration
Design Considerations. . . .
• always a critical consideration in flat plate design around the
columns
• instead of using thicker section, shear reinforcement in the form
of shear heads, shear studs or stirrup cages may be embedded in
the slab to enhance shear capacity at the edges of walls and
columns
Design Considerations. . . .
Shear
Studs
Design Considerations. . . .
• critical for fast track project where removal of forms at
early strength is required
• possible to achieve 70% of specified concrete cube
strength within a day or two by using high strength
concrete
• alternatively use 2 sets of forms
Design Considerations. . . .
• buildings with flat plate design is generally less rigid
• lateral stiffness depends largely on the configuration of
lift core position, layout of walls and columns
• frame action is normally insufficient to resist lateral loads
in high rise buildings, it needs to act in tendam with walls
and lift cores to achieve the required stiffness
Design Considerations. . . .
MULTIPLE FUNCTION PERIMETER
BEAMS
• adds lateral rigidity
• reduce slab deflection
Design methodology .. .
• the finite element analysis
• the simplified method
• the equivalent frame method
Design methodology .. .
FINITE ELEMENT METHOD
• Based upon the division of complicated structures into smaller
and simpler pieces (elements) whose behaviour can be
formulated.
• E.g of software includes SAFE, ADAPT, etc
• results includes
– moment and shear envelopes
– contour of structural deformation
Structural Analysis .. .
Structural Analysis .. .
Structural Analysis .. .
Structural Analysis .. .
Structural Analysis .. .
Design methodology .. .
SIMPLIFIED METHOD
Table 3.19 may be used provided
• Live load > 1.25 Dead load
• Live load (excluding partitions) > 5KN/m2
• there are at least 3 rows of panels of approximately
equal span in direction considered
• lateral stability is independent of slab column
connections
Design methodology .. ..
SIMPLIFIED METHOD
Table 3.19: BM and SF coefficients for flat slab or 3 or more equal spans
Outer Support Near centre
of 1st
span
First interior
span
Centre of
interior
span
Interior
span
Column Wall
Moment -0.04Fl* 0.086Fl 0.083Fl* -0.063Fl 0.071Fl -0.055Fl
Shear 0.45F 0.4F - 0.6F - 0.5F
Total
column
moments
0.04Fl - - 0.022Fl - 0.022Fl
* the design moments in the edge panel may have to be adjusted according to 3.7.4.3
F is the total design ultimate load on the strip of slab between adjacent columns considered
(1.4gk + 1.6 qk)
l is the effective span
Design methodology .. .
EQUIVALENT FRAME METHOD
• most commonly used method
• the flat slab structure is divided longitudinally and
transversely into frames consisting of columns
and strips of slabs with :
– stiffness of members based on concrete alone
– for vertical loading, full width of the slab is used to
evaluate stiffness
– effect of drop panel may be neglected if dimension <
lx/3
Design methodology .. .
EQUIVALENT FRAME METHOD
Plan of floor slab Step 1 : define line of support
in X & Y directions
Design methodology .. .
EQUIVALENT FRAME METHOD
9 10 10 9.2 0.8
DESIGN STRIP IN PROTOTYPE
9 10 10.6 10.5 0.8
STRAIGHTENED DESIGN STRIP
DESIGN STRIP IN ELEVATION
Step 2 : define design strips in
X & Y directions
Analysis of flat slab..
COLUMN HEAD
lho
lh max
lc
dh
lho
lh max
lc
dh
Effective dimension of a head , lh (mm) = lesser of lho or lh max
where lho = actual dimension, lh max = lc +2(dh-40)
(i) lh = lh, max (ii) lh = lho
Analysis of flat slab..
COLUMN HEAD
lho
lh max
lc
dh
(iv) lh = lho
lho
lh max
lc
dh
40
(iii) lh = lh,max
For circular column or column head,
effective diameter , hc = 4 x area/ < 0.25 lx
Analysis of flat slab..
DIVISION OF PANELS
lx/4
Columnstrip
lx/4
lx/4
The panels are divided into ‘column strips’ and middle strips’
in both direction.
(a) Slab Without Drops
Column strip
middle strip (ly-lx/2)
middle
strip
lx/4
lx(shorterspan)
ly (longer span)
Analysis of flat slab..
lx
Drop
middle strip (ly-drop size)
lx/4
middle
strip
Column strip
= drop size
ly (longer span)
note : ignore drop if dimension is less than lx/3
Drop
(b) Slab With Drops
Analysis of flat slab..
MOMENT DIVISION
Apportionment between column
and middle strip expressed as %
of the total negative design
moment
Column strip Middle strip
Negative 75% 25%
Positive 55% 45%
• Note : For slab with drops where the width of the middle strip
exceeds L/2, the distribution of moment in the middle strip should
be increased in proportion to its increased width and the moment
resisted by the column strip should be adjusted accordingly.
Analysis of flat slab..
MOMENT DIVISION - EXAMPLE
6000 6000 6000 6000 6000
5000
Layout of building
7000
5000
A floor slab in a building where stability is provided by shear walls
in one direction (N-S). The slab is without drops and is supported
internally and on the external long sides by square columns . The
imposed loading on the floor is 5 KN/m2 and an allowance of
2.5KN/m2 for finishes, etc. fcu = 40 KN/m2, fy = 460KN/m2
Analysis of flat slab..
MOMENT DIVISION - EXAMPLE
6000 60006000 6000
5000
7000
2500
1500
2750
4000
1250
3500 2500
3000 3000
3500 2500
Division of panels into strips in x and y direction
Analysis of flat slab..
3000 3000
3500 2500
MOMENT DIVISION - EXAMPLE
6000 6000
200 200
35 35
3500 2500
200 200
369
Column strip
exterior support
centre of 1st span
1st interior support
= 0.75*35 on 2.5m strip = 10.5Knm
= 0.55*200 on 2.5 strip = 44KNm
= 0.75*200 on 3m strip = 50KNm
centre of interior span = 0.55 *369 on 3m strip = 67.7KNm
Middle strip
exterior support
centre of 1st span
1st interior support
= 0.25*35 on 2.5m strip = 3.5KNm
= 0.45*200 on 2.5 strip = 36KNm
= 0.25*200 on 3m strip = 16.7KNm
centre of interior span = 0.45 *369 on 3m strip = 55.4KNm
Analysis of flat slab..
DESIGN FOR BENDING
INTERNAL PANELS
• columns and middle strips should be designed to
withstand design moments from analysis
Analysis of flat slab..
DESIGN FOR BENDING
EDGE PANELS
• apportionment of moment exactly the same as internal
columns
• max. design moment transferable between slab and
edge column by a column strip of breadth be is
< 0.5 design moment (EFM)
< 0.7 design moment (FEM)
Otherwise structural arrangements shall be changed.
Mt, max = 0.15 be d2 fcu
Analysis of flat slab..
PUNCHING SHEAR
1. Calculate Veff =kVt at column
perimeter (approx. equal span)
Vt = SF transferred from slab
k = 1.15 for internal column, 1.25
corner columns and edge columns
where M acts parallel to free edge and
1.4 for edge columns where M acts at
right angle to free edge
2. Determine vmax= Veff /uod where uo is
the length of column perimeter
Check vma < 0.8 f cu or 5 N/mm2
3. Determine v=(Veff -V/ud) where u is
the length of perimeter A and V is the
column load and check v < vc
4. Repeat step 3 for perimeter B and C
Column perimeter
Perimeter A
Perimeter B
3d 3d
4 2
Column perimeter
Perimeter A
Perimeter B
Perimeter C 3d 3d 3d
4 4 2
 lx/3
Analysis of flat slab..
DEFLECTION
(i) use normal span/effective depth ratio if drop width >1/3
span each way; otherwise
(ii) to apply 0.9 modification factor for flat slab, or
where drop panel width < L/3
1.0 otherwise
Span/depth ratio
Cantilever 7
Simply supported 20
Continuous 26
Holes in areas bounded by the column strips may be formed providing :
• greatest dimension < 0.4 span length and
• total positive and negative moments are redistributed between the
remaining structure to meet the changed conditions
Analysis of flat slab..
ly (longer span)
lx(shorterspan)
Analysis of flat slab..
Holes in areas common to two column strips may be formed providing :
• that their aggregate their length or width does not exceed one-tenth of
the width of the column strip;
• that the reduced sections are capable of resisting with the moments;
and
• that the perimeter for calculating the design shear stress is reduced if
appropriate
ly (longer span)
lx(shorterspan)
Analysis of flat slab..
ly (longer span)
lx(shorterspan)
Holes in areas common to the column strip and the middle strip may be
formed providing :
• that in aggregate their length or width does not exceed one-quarter of
the width of the column strip and
• that the reduced sections are capable of resisting the design moments
Analysis of flat slab..
For all other cases of openings, it should be framed on all
sides with beams to carry the loads to the columns.
Analysis of flat slab..
Detailing of flat slab .. .
F-mesh- A mesh formed by main wire with cross wire at a fixed
spacing of 800 mm
Main wire - hard drawn ribbed wire with diameter and spacing
as per design
Cross wire - hard drawn smooth wire as holding wire
H8-800mm c/c for main wire diameter > 10mm
H7-800mm c/c for main wire diameter of 10mm and
below
Detailing of flat slab .. .
Main Wire
F-Mesh 2
Holding Wire
Holding Wire
(800mm c/c)
Main Wire
F-Mesh 1
TensionLap
= 45 dia.
Holding Wire
Main Wire
Holding
Wire
Main
Wire
Main
WirePlan View of Mesh Layout
Detailing of flat slab .. .
FOR INTERNAL PANELS
Thank you
Mr. VIKAS MEHTA
School of Mechanical and civil engineering
Shoolini University
Village Bajhol, Solan (H.P)
vikasmehta@shooliniuniversity.com
+91 9459268898

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flat Slab

  • 1.
  • 2. • Introduction • Benefits • Design Considerations • Design Methodology • Analysis of Flat Slab • Detailing
  • 3. What is a flat slab? A reinforced concrete slab supported directly by concrete columns without the use of beams
  • 4.
  • 5. Uses of column heads : • increase shear strength of slab • reduce the moment in the slab by reducing the clear or effective span Flat slab with column head
  • 6. Uses of drop panels : • increase shear strength of slab • increase negative moment capacity of slab • stiffen the slab and hence reduce deflection
  • 7. • Flexibility in room layout • Saving in building height • Shorter construction time • Ease of installation of M&E services • Prefabricated welded mesh • Buildable score
  • 8. Benefits . . . • allows Architect to introduce partition walls anywhere required • allows owner to change the size of room layout • allows choice of omitting false ceiling and finish soffit of slab with skim coating Benefits . . .
  • 9. Benefits . . . • Lower storey height will reduce building weight due to lower partitions and cladding to façade • approx. saves 10% in vertical members • reduce foundation load Beam 3.4m 2.8m Slab 3.2m2.8m
  • 10. Benefits . . . flat plate design will facilitate the use of big table formwork to increase productivity Benefits . . .
  • 11. Benefits . . . Living Roo m Yard 30 Shower 75 26 0Kitchen 30 30 Toilet Balcony 30 155 Flat Plate Slab Single Level Ceiling Simplified the table formwork needed
  • 12. Benefits . . . • all M & E services can be mounted directly on the underside of the slab instead of bending them to avoid the beams • avoids hacking through beams
  • 13. Benefits . . . • Prefabricated in standard sizes • Minimised installation time • Better quality control
  • 14. Benefits . . . • allows standardized structural members and prefabricated sections to be integrated into the design for ease of construction • this process will make the structure more buildable, reduce the number of site workers and increase the productivity at site • more tendency to achieve a higher Buildable score
  • 15. Design Considerations. . . . • Locate position of wall to maximise the structural stiffness for lateral loads • Facilitates the rigidity to be located to the centre of building Typical floor plan of Compass the Elizabeth
  • 16. Design Considerations. . . . • the sizes of vertical and structural structural members can be optimised to keep the volume of concrete for the entire superstructure inclusive of walls and lift cores to be in the region of 0.4 to 0.5 m3 per square metre • this figure is considered to be economical and comparable to an optimum design in conventional of beam and slab systems
  • 17. Design Considerations. . . . • necessary to include checking of the slab deflection for all load cases both for short and long term basis • In general, under full service load, < L/250 or 40 mm whichever is smaller • Limit set to prevent unsightly occurrence of cracks on non-structural walls and floor finishes
  • 18. Design Considerations. . . . • advisable to perform crack width calculations based on spacing of reinforcement as detailed and the moment envelope obtained from structural analysis • good detailing of reinforcement will – restrict the crack width to within acceptable tolerances as specified in the codes and – reduce future maintenance cost of the building
  • 19. Design Considerations. . . . • No opening should encroach upon a column head or drop • Sufficientreinforcementmust be providedto take care of stress concentration
  • 20. Design Considerations. . . . • always a critical consideration in flat plate design around the columns • instead of using thicker section, shear reinforcement in the form of shear heads, shear studs or stirrup cages may be embedded in the slab to enhance shear capacity at the edges of walls and columns
  • 21. Design Considerations. . . . Shear Studs
  • 22. Design Considerations. . . . • critical for fast track project where removal of forms at early strength is required • possible to achieve 70% of specified concrete cube strength within a day or two by using high strength concrete • alternatively use 2 sets of forms
  • 23. Design Considerations. . . . • buildings with flat plate design is generally less rigid • lateral stiffness depends largely on the configuration of lift core position, layout of walls and columns • frame action is normally insufficient to resist lateral loads in high rise buildings, it needs to act in tendam with walls and lift cores to achieve the required stiffness
  • 24. Design Considerations. . . . MULTIPLE FUNCTION PERIMETER BEAMS • adds lateral rigidity • reduce slab deflection
  • 25. Design methodology .. . • the finite element analysis • the simplified method • the equivalent frame method
  • 26. Design methodology .. . FINITE ELEMENT METHOD • Based upon the division of complicated structures into smaller and simpler pieces (elements) whose behaviour can be formulated. • E.g of software includes SAFE, ADAPT, etc • results includes – moment and shear envelopes – contour of structural deformation
  • 32. Design methodology .. . SIMPLIFIED METHOD Table 3.19 may be used provided • Live load > 1.25 Dead load • Live load (excluding partitions) > 5KN/m2 • there are at least 3 rows of panels of approximately equal span in direction considered • lateral stability is independent of slab column connections
  • 33. Design methodology .. .. SIMPLIFIED METHOD Table 3.19: BM and SF coefficients for flat slab or 3 or more equal spans Outer Support Near centre of 1st span First interior span Centre of interior span Interior span Column Wall Moment -0.04Fl* 0.086Fl 0.083Fl* -0.063Fl 0.071Fl -0.055Fl Shear 0.45F 0.4F - 0.6F - 0.5F Total column moments 0.04Fl - - 0.022Fl - 0.022Fl * the design moments in the edge panel may have to be adjusted according to 3.7.4.3 F is the total design ultimate load on the strip of slab between adjacent columns considered (1.4gk + 1.6 qk) l is the effective span
  • 34. Design methodology .. . EQUIVALENT FRAME METHOD • most commonly used method • the flat slab structure is divided longitudinally and transversely into frames consisting of columns and strips of slabs with : – stiffness of members based on concrete alone – for vertical loading, full width of the slab is used to evaluate stiffness – effect of drop panel may be neglected if dimension < lx/3
  • 35. Design methodology .. . EQUIVALENT FRAME METHOD Plan of floor slab Step 1 : define line of support in X & Y directions
  • 36. Design methodology .. . EQUIVALENT FRAME METHOD 9 10 10 9.2 0.8 DESIGN STRIP IN PROTOTYPE 9 10 10.6 10.5 0.8 STRAIGHTENED DESIGN STRIP DESIGN STRIP IN ELEVATION Step 2 : define design strips in X & Y directions
  • 37. Analysis of flat slab.. COLUMN HEAD lho lh max lc dh lho lh max lc dh Effective dimension of a head , lh (mm) = lesser of lho or lh max where lho = actual dimension, lh max = lc +2(dh-40) (i) lh = lh, max (ii) lh = lho
  • 38. Analysis of flat slab.. COLUMN HEAD lho lh max lc dh (iv) lh = lho lho lh max lc dh 40 (iii) lh = lh,max For circular column or column head, effective diameter , hc = 4 x area/ < 0.25 lx
  • 39. Analysis of flat slab.. DIVISION OF PANELS lx/4 Columnstrip lx/4 lx/4 The panels are divided into ‘column strips’ and middle strips’ in both direction. (a) Slab Without Drops Column strip middle strip (ly-lx/2) middle strip lx/4 lx(shorterspan) ly (longer span)
  • 40. Analysis of flat slab.. lx Drop middle strip (ly-drop size) lx/4 middle strip Column strip = drop size ly (longer span) note : ignore drop if dimension is less than lx/3 Drop (b) Slab With Drops
  • 41. Analysis of flat slab.. MOMENT DIVISION Apportionment between column and middle strip expressed as % of the total negative design moment Column strip Middle strip Negative 75% 25% Positive 55% 45% • Note : For slab with drops where the width of the middle strip exceeds L/2, the distribution of moment in the middle strip should be increased in proportion to its increased width and the moment resisted by the column strip should be adjusted accordingly.
  • 42. Analysis of flat slab.. MOMENT DIVISION - EXAMPLE 6000 6000 6000 6000 6000 5000 Layout of building 7000 5000 A floor slab in a building where stability is provided by shear walls in one direction (N-S). The slab is without drops and is supported internally and on the external long sides by square columns . The imposed loading on the floor is 5 KN/m2 and an allowance of 2.5KN/m2 for finishes, etc. fcu = 40 KN/m2, fy = 460KN/m2
  • 43. Analysis of flat slab.. MOMENT DIVISION - EXAMPLE 6000 60006000 6000 5000 7000 2500 1500 2750 4000 1250 3500 2500 3000 3000 3500 2500 Division of panels into strips in x and y direction
  • 44. Analysis of flat slab.. 3000 3000 3500 2500 MOMENT DIVISION - EXAMPLE 6000 6000 200 200 35 35 3500 2500 200 200 369 Column strip exterior support centre of 1st span 1st interior support = 0.75*35 on 2.5m strip = 10.5Knm = 0.55*200 on 2.5 strip = 44KNm = 0.75*200 on 3m strip = 50KNm centre of interior span = 0.55 *369 on 3m strip = 67.7KNm Middle strip exterior support centre of 1st span 1st interior support = 0.25*35 on 2.5m strip = 3.5KNm = 0.45*200 on 2.5 strip = 36KNm = 0.25*200 on 3m strip = 16.7KNm centre of interior span = 0.45 *369 on 3m strip = 55.4KNm
  • 45. Analysis of flat slab.. DESIGN FOR BENDING INTERNAL PANELS • columns and middle strips should be designed to withstand design moments from analysis
  • 46. Analysis of flat slab.. DESIGN FOR BENDING EDGE PANELS • apportionment of moment exactly the same as internal columns • max. design moment transferable between slab and edge column by a column strip of breadth be is < 0.5 design moment (EFM) < 0.7 design moment (FEM) Otherwise structural arrangements shall be changed. Mt, max = 0.15 be d2 fcu
  • 47. Analysis of flat slab.. PUNCHING SHEAR 1. Calculate Veff =kVt at column perimeter (approx. equal span) Vt = SF transferred from slab k = 1.15 for internal column, 1.25 corner columns and edge columns where M acts parallel to free edge and 1.4 for edge columns where M acts at right angle to free edge 2. Determine vmax= Veff /uod where uo is the length of column perimeter Check vma < 0.8 f cu or 5 N/mm2 3. Determine v=(Veff -V/ud) where u is the length of perimeter A and V is the column load and check v < vc 4. Repeat step 3 for perimeter B and C Column perimeter Perimeter A Perimeter B 3d 3d 4 2 Column perimeter Perimeter A Perimeter B Perimeter C 3d 3d 3d 4 4 2  lx/3
  • 48. Analysis of flat slab.. DEFLECTION (i) use normal span/effective depth ratio if drop width >1/3 span each way; otherwise (ii) to apply 0.9 modification factor for flat slab, or where drop panel width < L/3 1.0 otherwise Span/depth ratio Cantilever 7 Simply supported 20 Continuous 26
  • 49. Holes in areas bounded by the column strips may be formed providing : • greatest dimension < 0.4 span length and • total positive and negative moments are redistributed between the remaining structure to meet the changed conditions Analysis of flat slab.. ly (longer span) lx(shorterspan)
  • 50. Analysis of flat slab.. Holes in areas common to two column strips may be formed providing : • that their aggregate their length or width does not exceed one-tenth of the width of the column strip; • that the reduced sections are capable of resisting with the moments; and • that the perimeter for calculating the design shear stress is reduced if appropriate ly (longer span) lx(shorterspan)
  • 51. Analysis of flat slab.. ly (longer span) lx(shorterspan) Holes in areas common to the column strip and the middle strip may be formed providing : • that in aggregate their length or width does not exceed one-quarter of the width of the column strip and • that the reduced sections are capable of resisting the design moments
  • 52. Analysis of flat slab.. For all other cases of openings, it should be framed on all sides with beams to carry the loads to the columns. Analysis of flat slab..
  • 53. Detailing of flat slab .. . F-mesh- A mesh formed by main wire with cross wire at a fixed spacing of 800 mm Main wire - hard drawn ribbed wire with diameter and spacing as per design Cross wire - hard drawn smooth wire as holding wire H8-800mm c/c for main wire diameter > 10mm H7-800mm c/c for main wire diameter of 10mm and below
  • 54. Detailing of flat slab .. . Main Wire F-Mesh 2 Holding Wire Holding Wire (800mm c/c) Main Wire F-Mesh 1
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  • 60. Detailing of flat slab .. . FOR INTERNAL PANELS
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  • 71. Thank you Mr. VIKAS MEHTA School of Mechanical and civil engineering Shoolini University Village Bajhol, Solan (H.P) vikasmehta@shooliniuniversity.com +91 9459268898