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Timber Design

1) Timber selection is based on strength requirements, with beams, rafters and floor joints requiring high bending strength and stiffness, and columns and posts requiring high compressive strength and stiffness. 2) Rules of thumb relate the depth of floor joists to their span using dressed dimensions that account for lumber sizes. 3) A sample problem shows calculating the flexure and shear in a wooden plank carrying a midspan load, and checking its adequacy.
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100% found this document useful (1 vote)
539 views10 pages

Timber Design

1) Timber selection is based on strength requirements, with beams, rafters and floor joints requiring high bending strength and stiffness, and columns and posts requiring high compressive strength and stiffness. 2) Rules of thumb relate the depth of floor joists to their span using dressed dimensions that account for lumber sizes. 3) A sample problem shows calculating the flexure and shear in a wooden plank carrying a midspan load, and checking its adequacy.
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© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
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Timber Design

Choice of Timber on strength basis


a.) For beam, rafters & floor joints, high bending strength & adequate stiffness
b.) For column & posts; high compressive strength & adequate stiffness
c.) For poles : high bending strength

Rules of Thumb on size of joints to Span


Depth of Floor Joist (inches)
=

Dressed Dimension ( :
a.) For dimension 4 inches or less = - 3/8 “
b.) For dimension greater than 4 inches = - ½”
Where = nominal dimension

Example:
1.) Floor joist span = 10ft.
Recommended depth =

6”

2.) Determine dressed dimensions


a.) 2 x 6 S2S lumber

- 5½“
Dressed dimension: 2 x 5 ½ “

6”

2”

b.) 2 x 4 S4S lumber


-
6” -
Dressed dimension=

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
2”

Flexure Formula Shearing stress

Q= statistically moment of axes above


or below the point of question about its N.A.

Unit measurement : board foot


=
=

A.) Rectangular Section

d/2 d

d/2

B.) Circular Section

r
NA

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
C.) Triangular Section

2y/3 y
Fvmax
d NA

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
PROBLEM:
Two carpenters are to carry a 6m wooden plank (500mm x 200 mm. At the midspan of the plank or cement
weighing 980 N. , , . Check the adequacy of the
plank .
980N

W = self wt. 6m

a.) Flexure
200

50

b.) Shear

50=d
a) Flexure
b=200

b.)

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
Design of Floor Joist

T&G Flooring

Floor joist
s
s
girder
Laterally supported timber beams:
If
If
If

Where;

Fb’= reduced fiber stress


Fb= allowable bending stress
k = capacity reduction factor
b= width of beam
L= laterally unsupported span of beam

Values of k
1.

P P
or

L/3 L/3 L/3


Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE
Mapua Institute of Technology
School of CE-EnSE-CEM
2.

3.

P P P

L/4 L/4 L/4 L/4

4.

SAMPLE PROBLEM:
Design the floor joist using Guijo
Given:
Residential
Span of joist =3.6 m
Spacing of joist = 0.3 m
Allo. Deflection = L/300
Properties:

Solution:
Loadings;
DEADLOAD
a.) Flooring (T&G) & floor joists. . . . . 10psf
b.) Ceiling & ceiling joists. . . . . . . . . . . 5psf
c.) Partitions ( ¼ “ plywood). . . . . . . . . 10psf
LIVELOAD
Residential . . . . . . . . . . . . . . . . . . . . . . . 40psf
_________________
Total : 65 psf

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
W=0.93 KN/m

a.) Flexure

Check against shear:

Check against deflection:

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
Try 50 x 150 mm
Safe on shear
Deflection

Lateral stability

Provide bridging @ midspan

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
Timber Columns
Effective column length = Le = keL
Buckling Factor ke:

0.65 0.8 1.2 1.0 2.10 2.4

Allowable unit stress in Mpa of cross- sectional area of square or rectangular simple solid columns.

1. Short columns
When

2. Intermediate columns
When

3. Long Column
When

Where:

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM
For round section

D= diameter of the column


d = equivalent square section

Sample Problem:
A timber column of rectangular cross- section ( 150 x 200mm) has a length of 3.6m. It is fixed at both ends.

Given:

; k = 0.65

Calculate the max. safe axial load that the column could carry.

P=?
Solution:

3.6m 200

150

Lecture Notes of Eng’r. Edgardo S. Cruz, MSCE


Mapua Institute of Technology
School of CE-EnSE-CEM

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