FREE BOOKS

Author's List




PREV.   NEXT  
|<   12   13   14   15   16   17   18   19   20   21   22   23   24   25   26   27   28   29   30   31   32   33   34   35   36  
37   >>  
suspend the points B and D from them, and start the braces B b and D b--and, if the truss were longer, would continue on in the same manner as far as needful. To prevent the. truss from altering its form, as shown by the dotted lines A' b C', and A E C, by any passing load, we insert the counter braces marked R. The braces A a and C c, must support all of the weight of the bridge and its load within the parallelogram B a c D--and the next set of braces, B b and D b, sustain that part of the load which comes over the centre of the bridge. Consequently the braces must increase in size from the centre towards the abutments. The rods resist the same pressure in amount as their braces--but being vertical, do not need the increase, given to the braces on account of their inclination--but increase simply with the strain upon them, from the centre to the ends of the truss. There are many forms of small bridges differing from those enumerated, in various minor details, but sufficient has been said to give the reader a fair idea of the strains upon the different parts, and how to arrange and proportion the materials to resist them. PRACTICAL RULES AND EXAMPLES IN WOODEN BRIDGE BUILDING. In any case that may arise, we must determine approximately the gross weight of the bridge and its load--as a basis, and then we can proceed as follows--in case of a Howe, Pratt, or Arch Brace Truss. =To find the dimensions of the Lower Chord.= The tension at the centre of the Lower Chord is found by _dividing the_ _product of the weight of the whole bridge and load by the span_, by sight times the height--or letting T=tension in lbs., W=weight of bridge and load in lbs., S=span in feet, and h=rise or height--we have W x S T = ----- --. 8 h [TeX: $T = \frac{W \times S}{8 h}$] In this case we have taken the rise at 1/8 of the span, which is evidently the best ratio between those dimensions, as it equalizes the vertical and horizontal forces. As to the proportions of the _bays_ or _panels_, (or that portion of the truss bounded by two adjacent verticals, as struts or ties, and the chords,) the ratio of the rise (or the vertical distance between the centre lines of the two chords,) and the length on the chord should be such, that the diagonal truss members may make an angle of about 50 deg. with the chords; as the size of the timbers is increased by decreasing the angle, and, if the angle is increased,
PREV.   NEXT  
|<   12   13   14   15   16   17   18   19   20   21   22   23   24   25   26   27   28   29   30   31   32   33   34   35   36  
37   >>  



Top keywords:

braces

 
bridge
 

centre

 
weight
 

chords

 

vertical

 
increase
 

height

 

resist

 

dimensions


tension

 
increased
 

product

 

approximately

 

dividing

 

proceed

 

letting

 
horizontal
 

length

 

struts


distance

 

diagonal

 

members

 

timbers

 

decreasing

 
verticals
 
adjacent
 

evidently

 
equalizes
 

determine


panels
 

portion

 

bounded

 

proportions

 
forces
 

sustain

 

parallelogram

 

support

 
Consequently
 

amount


pressure

 
abutments
 

marked

 

continue

 

manner

 
longer
 

suspend

 
points
 

needful

 

prevent