Additional Information

RSCE CONSULTING ENGINEERS
Chartered Civil Engineers
Building and Structural Designers
Geotechnical and Foundations Consultants
55 Garstang Road, Preston PR1 1LB
Tel. (01772) - 250163
STRUCTURAL CALCULATIONS
: Garstang – 10 Maple Road
: Structural Calculations
: 2576-001
: 10th June 2014
:
PROJECT
SECTION(S)
DRAWING No.
DATE
REVISION
1. Arrangement
Refer to RSCE Drawing No. 2576-001
new vert. dpc
block up ex. window and door openings
utility
room
kitchen
sun room
2 No. UB's
.
min r
m. clea
no
00
10
ry
da
un
bo
fenc
e
PROPOSED GROUND FLOOR LAYOUT PLAN (1 : 100)
2.
Steel Beams
Inner Beam
Dead : 100 blk wall
floor
1.8kn/m2 x 3.5m
0.6kn/m2 x 5.0m/2
= 6.3kn/m
= 1.5kn/m
7.8kn/m
Live : floor
1.5kn/m2 x 5.0m/2
= 3.8kn/m
3.8kn/m
Max. clear span = 3.3 metres
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Sheet 1 of 13
STEEL BEAM ANALYSIS & DESIGN (EN1993-1-1:2005)
In accordance with EN1993-1-1:2005 incorporating Corrigenda February 2006 and April 2009 and the
UK national annex
TEDDS calculation version 3.0.10
Load Envelope - Com bination 1
16.482
0.0
mm
A
3300
1
B
Support conditions
Support A
Vertically restrained
Rotationally free
Support B
Vertically restrained
Rotationally free
Applied loading
Beam loads
Permanent self weight of beam  1
Permanent full UDL 7.8 kN/m
Variable full UDL 3.8 kN/m
Load combinations
Load combination 1
Support A
Permanent  1.35
Variable  1.50
Span 1
Permanent  1.35
Variable  1.50
Support B
Permanent  1.35
Variable  1.50
Analysis results
Maximum moment;
Mmax = 22.4 kNm;
Mmin = 0 kNm
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Sheet 2 of 13
Maximum shear;
Vmax = 27.2 kN;
Vmin = -27.2 kN
Deflection;
max = 6.4 mm;
min = 0 mm
Maximum reaction at support A;
RA_max = 27.2 kN;
RA_min = 27.2 kN
Unfactored permanent load reaction at support A;
RA_Permanent = 13.2 kN
Unfactored variable load reaction at support A;
RA_Variable = 6.3 kN
Maximum reaction at support B;
RB_max = 27.2 kN;
Unfactored permanent load reaction at support B;
RB_Permanent = 13.2 kN
Unfactored variable load reaction at support B;
RB_Variable = 6.3 kN
RB_min = 27.2 kN
Section details
Section type;
UKB 178x102x19 (Corus Advance);
Steel grade;
S275
Section classification;
Class 1
Check shear - Section 6.2.6
Design shear force;
VEd = 27 kN;
Design shear resistance;
Vc,Rd =
156.4 kN
PASS - Design shear resistance exceeds design shear force
Check bending moment - Section 6.2.5
Design bending moment;
MEd = 22.4 kNm;
Des.bending resist.moment;
Mc,Rd = 47.1
Limiting slenderness ratio;
LT,0 =
kNm
Slenderness ratio for lateral torsional buckling
LT = 1.308;
LTB slenderness ratio;
0.400
LT > LT,0 - Lateral torsional buckling cannot be ignored
Design resistance for buckling - Section 6.3.2.1
Des.buckling resist.moment;
Mb,Rd = 24.5 kNm
PASS - Design buckling resistance moment exceeds design bending moment
Check vertical deflection - Section 7.2.1
Consider deflection due to permanent and variable loads
Limiting deflection;
lim = 9.2 mm;
Maximum deflection;
 = 6.392
mm
PASS - Maximum deflection does not exceed deflection limit
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Sheet 3 of 13
Outer Beam
Dead : 100 bwk wall 2.6kn/m2 x 3.5m
roof
1.0kn/m2 x 5.0m/2
= 9.1kn/m
= 2.5kn/m
11.6kn/m
Live : floor
= 1.9kn/m
1.9kn/m
0.75kn/m2 x 5.0m/2
Max. clear span = 3.3 metres
STEEL BEAM ANALYSIS & DESIGN (EN1993-1-1:2005)
In accordance with EN1993-1-1:2005 incorporating Corrigenda February 2006 and April 2009 and the
UK national annex
TEDDS calculation version 3.0.10
Load Envelope - Com bination 1
18.816
0.0
mm
A
3300
1
B
Support conditions
Support A
Vertically restrained
Rotationally free
Support B
Vertically restrained
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Rotationally free
Applied loading
Permanent self weight of beam  1
Beam loads
Permanent full UDL 11.6 kN/m
Variable full UDL 1.9 kN/m
Load combinations
Load combination 1
Permanent  1.35
Support A
Variable  1.50
Permanent  1.35
Span 1
Variable  1.50
Permanent  1.35
Support B
Variable  1.50
Analysis results
Maximum moment;
Mmax = 25.6 kNm;
Mmin = 0 kNm
Maximum shear;
Vmax = 31 kN;
Vmin = -31 kN
Deflection;
max = 4.8 mm;
min = 0 mm
Maximum reaction at support A;
RA_max = 31 kN;
RA_min = 31 kN
Unfactored permanent load reaction at support A;
RA_Permanent = 19.5 kN
Unfactored variable load reaction at support A;
RA_Variable = 3.1 kN
Maximum reaction at support B;
RB_max = 31 kN;
Unfactored permanent load reaction at support B;
RB_Permanent = 19.5 kN
Unfactored variable load reaction at support B;
RB_Variable = 3.1 kN
RB_min = 31 kN
Section details
Section type;
UKB 203x102x23 (Corus Advance);
Steel grade;
S275
Section classification;
Class 1
Check shear - Section 6.2.6
Design shear force;
VEd = 31 kN;
Design shear resistance;
Vc,Rd =
196.6 kN
PASS - Design shear resistance exceeds design shear force
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Check bending moment - Section 6.2.5
Design bending moment;
MEd = 25.6 kNm;
Des.bending resist.moment;
Mc,Rd = 64.4
Limiting slenderness ratio;
LT,0 =
kNm
Slenderness ratio for lateral torsional buckling
LT = 1.311;
LTB slenderness ratio;
0.400
LT > LT,0 - Lateral torsional buckling cannot be ignored
Design resistance for buckling - Section 6.3.2.1
Des.buckling resist.moment;
Mb,Rd = 33.3 kNm
PASS - Design buckling resistance moment exceeds design bending moment
Check vertical deflection - Section 7.2.1
Consider deflection due to permanent and variable loads
Limiting deflection;
lim = 9.2 mm;
 = 4.795
Maximum deflection;
mm
PASS - Maximum deflection does not exceed deflection limit
USE 2 No. 203x102x23kg/m UKB’s with M10mm dia. Bolts and spacer tubes at max.
500mm centres
Check Masonry Bearings
MASONRY BEARING DESIGN TO BS5628-1:2005
TEDDS calculation version 1.0.03
Masonry details
Masonry type;
Aggregate concrete blocks (25% or less formed voids)
Compressive strength;
punit = 3.6 N/mm ;
Mortar designation;
iii
Least horiz dim of units;
lunit = 100 mm;
Height of units;
hunit = 150
Masonry units;
Category II;
Construction control;
Normal
Partial safety factor;
m = 3.5;
Characteristic strength;
fk = 2.9
Leaf thickness;
t = 100 mm;
Effective wall thickness;
tef = 167 mm
Wall height;
h = 2400 mm;
Effective height of wall;
hef = 2400
2
mm
N/mm
2
mm
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Sheet 6 of 13
Beam to span in plane of wall
Spreader
lb
B
t
ls
hs
Bearing details
Beam spanning in plane of wall
Width of bearing;
B = 100 mm;
Length of bearing;
lb = 300 mm
Dead load;
Gk = 20 kN;
Imposed load;
Qk = 3 kN
Design load;
F = 32.3 kN
Bearing safety factor;
bear = 1.25
Allowable bearing stress;
fcp = 1.020
Loading details
Masonry bearing type
Bearing type;
Type 1 ;
Check design bearing without a spreader
Design bearing stress;
N/mm
2
fca = 1.075 N/mm ;
2
FAIL - Design bearing stress exceeds allowable bearing stress, use a spreader
Spreader details
Length of spreader;
ls = 450 mm;
Depth of spreader;
hs = 150
Bearing safety factor;
bear = 2.00
mm
Edge distance;
sedge = 0 mm
Spreader bearing type
Bearing type;
Type 3 ;
Check design bearing with a spreader
Loading acts eccentrically within middle third – triangular stress distribution
2
Design bearing stress;
fca = 1.434 N/mm ;
Allowable bearing stress;
N/mm
fcp = 1.633
2
PASS - Allowable bearing stress exceeds design bearing stress
Check design bearing at 0.4  h below the bearing level
Design bearing stress;
N/mm
2
fca = 0.256 N/mm ;
Allowable bearing stress;
fcp = 0.770
2
PASS - Allowable bearing stress at 0.4  h below bearing level exceeds design bearing stress
MASONRY BEARING DESIGN TO BS5628-1:2005
TEDDS calculation version 1.0.03
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Masonry details
Masonry type;
Aggregate concrete blocks (25% or less formed voids)
Compressive strength;
punit = 3.6 N/mm ;
Mortar designation;
iii
Least horiz dim of units;
lunit = 100 mm;
Height of units;
hunit = 150
mm
Masonry units;
Category II;
Construction control;
Normal
Partial safety factor;
m = 3.5;
Characteristic strength;
fk = 2.9
Leaf thickness;
t = 100 mm;
Effective wall thickness;
tef = 167 mm
Wall height;
h = 2400 mm;
Effective height of wall;
hef = 2400
N/mm
2
2
mm
Beam to span out of plane of wall
lb
Spreader
t
hs
B
sedge xedge
ls
Bearing details
Beam spanning out of plane of wall
Width of bearing;
B = 200 mm;
Edge distance;
xedge = 500 mm
Length of bearing;
lb = 100 mm
Imposed load;
Qk = 9 kN
Bearing safety factor;
bear = 1.50
Allowable bearing stress;
fcp = 1.224
Loading details
Dead load;
Gk = 33 kN;
Design load;
F = 60.8 kN
Masonry bearing type
Bearing type;
Type 2 ;
Check design bearing without a spreader
Design bearing stress;
N/mm
2
fca = 3.041 N/mm ;
2
FAIL - Design bearing stress exceeds allowable bearing stress, use a spreader
Spreader details
Length of spreader;
ls = 600 mm;
mm
Edge distance;
sedge = 300 mm
Depth of spreader;
hs = 150
Bearing safety factor;
bear = 1.25
Spreader bearing type
Bearing type;
Type 1 ;
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Check design bearing with a spreader
Loading acts at midpoint of spreader
2
Design bearing stress;
fca = 1.014 N/mm ;
N/mm
Allowable bearing stress;
fcp = 1.020
2
PASS - Allowable bearing stress exceeds design bearing stress
Check design bearing at 0.4  h below the bearing level
2
Design bearing stress;
N/mm
fca = 0.366 N/mm ;
Allowable bearing stress;
fcp = 0.770
2
PASS - Allowable bearing stress at 0.4  h below bearing level exceeds design bearing stress
3. Roof Structure
Purlins
Dead :
Live :
1.0kn/m2 x 1.5m
0.75kn/m2 x 1.5m
= 1.5kn/m
= 1.2kn/m
Max. clear span = 2.7 metres
TIMBER BEAM ANALYSIS & DESIGN TO EN1995-1-1:2004
In accordance with EN1995-1-1:2004 + A1:2008 and Corrigendum No.1 and the UK National Annex
incorporating National Amendment No.1
Tedds calculation version 1.5.09
Load Envelope - Com bination 1
3.887
0.0
mm
A
2700
1
B
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Sheet 9 of 13
Applied loading
Beam loads
Permanent self weight of beam  1
Permanent full UDL 1.500 kN/m
Variable full UDL 1.200 kN/m
Load combinations
Load combination 1
Permanent  1.35
Support A
Variable  1.50
Permanent  1.35
Span 1
Variable  1.50
Permanent  1.35
Support B
Variable  1.50
Analysis results
Design moment;
M = 3.542 kNm;
Design shear;
F = 5.247
kN
Total load on member;
Wtot = 10.494 kN
Reactions at support A;
RA_max = 5.247 kN;
RA_min = 5.247 kN
Unfactored permanent load reaction at support A;
RA_Permanent = 2.087 kN
Unfactored variable load reaction at support A;
RA_Variable = 1.620 kN
Reactions at support B;
RB_max = 5.247 kN;
RB_min = 5.247 kN
Unfactored permanent load reaction at support B;
RB_Permanent = 2.087 kN
Unfactored variable load reaction at support B;
RB_Variable = 1.620 kN
Timber section details
Breadth of section;
b = 75 mm;
Depth of section;
h = 200 mm
Number of sections;
N = 1;
Breadth of member;
bb = 75 mm
Timber strength class;
C16
Load duration;
Long-term
Design compressive strength;
fc.90.d =
Member details
Service class of timber;
1;
Length of bearing;
Lb = 100 mm
Compression perpendicular to grain - cl.6.1.4
Design compressive stress;
c.90.d = 0.700 N/mm ;
2
2
1.185 N/mm
PASS - Design compressive strength exceeds design compressive stress at bearing
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Bending - cl 6.1.6
m.d = 7.083 N/mm ;
2
Design bending stress;
N/mm
Design bending strength;
fm.d = 8.615
2
PASS - Design bending strength exceeds design bending stress
Shear - cl.6.1.7
d = 0.783 N/mm ;
2
Applied shear stress;
N/mm
Permissible shear stress;
fv.d = 1.723
2
PASS - Design shear strength exceeds design shear stress
Deflection - cl.7.2
lim = 10.800 mm;
Deflection limit;
fin = 7.295
Total final deflection;
mm
PASS - Total final deflection is less than the deflection limit
Hip Rafters
Partial VDL :
Dead :
1.0kn/m2 x 1.5m
Live :
0.75kn/m2 x 1.5m
= 1.5kn/m
= 1.2kn/m
Point Loads from purlins :
Dead :
Live :
= 2.0kn
= 1.6kn
Max. clear span = 3.2 metres
TIMBER BEAM ANALYSIS & DESIGN TO EN1995-1-1:2004
In accordance with EN1995-1-1:2004 + A1:2008 and Corrigendum No.1 and the UK National Annex
incorporating National Amendment No.1
Tedds calculation version 1.5.09
Load Envelope - Com bination 1
5.100
0.0
mm
A
3200
1
B
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Sheet 11 of 13
Applied loading
Beam loads
Permanent self weight of beam  1
Permanent point load 2.000 kN at 1600 mm
Variable point load 1.600 kN at 1600 mm
Permanent partial VDL 0.000 kN/m at 0 mm to 1.500
kN/m at 1600 mm
Variable partial VDL 0.000 kN/m at 0 mm to 1.200 kN/m
at 1600 mm
Permanent partial VDL 0.000 kN/m at 1600 mm to
1.500 kN/m at 3200 mm
Variable partial VDL 0.000 kN/m at 1600 mm to 1.200
kN/m at 3200 mm
Load combinations
Load combination 1
Permanent  1.35
Support A
Variable  1.50
Permanent  1.35
Span 1
Variable  1.50
Permanent  1.35
Support B
Variable  1.50
Analysis results
Design moment;
M = 6.628 kNm;
Design shear;
F = 6.245
kN
Total load on member;
Wtot = 11.470 kN
Reactions at support A;
RA_max = 5.225 kN;
RA_min = 5.225 kN
Unfactored permanent load reaction at support A;
RA_Permanent = 2.093 kN
Unfactored variable load reaction at support A;
RA_Variable = 1.600 kN
Reactions at support B;
RB_max = 6.245 kN;
RB_min = 6.245 kN
Unfactored permanent load reaction at support B;
RB_Permanent = 2.493 kN
Unfactored variable load reaction at support B;
RB_Variable = 1.920 kN
Timber section details
Breadth of section;
b = 75 mm;
Depth of section;
h = 225 mm
Number of sections;
N = 1;
Breadth of member;
bb = 75 mm
Timber strength class;
C24
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Member details
Service class of timber;
1;
Length of bearing;
Lb = 100 mm
Load duration;
Long-term
Design compressive strength;
fc.90.d =
Compression perpendicular to grain - cl.6.1.4
Design compressive stress;
c.90.d = 0.833 N/mm ;
2
2
1.346 N/mm
PASS - Design compressive strength exceeds design compressive stress at bearing
Bending - cl 6.1.6
Design bending stress;
N/mm
m.d = 10.474 N/mm ;
2
Design bending strength;
fm.d = 12.923
2
PASS - Design bending strength exceeds design bending stress
Shear - cl.6.1.7
Applied shear stress;
N/mm
d = 0.829 N/mm ;
2
Permissible shear stress;
fv.d = 2.154
2
PASS - Design shear strength exceeds design shear stress
Deflection - cl.7.2
Deflection limit;
lim = 12.800 mm;
Total final deflection;
fin = 8.607
mm
PASS - Total final deflection is less than the deflection limit
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Sheet 13 of 13