lecture 10 Flashcards
Profile
needs to start at elevation of starting point and end at elevation of ending point.
To reduce earthwork and overall construction cost
#Set gradeline / profile as close as possible to natural ground level. #Balance excavated volume (cut) with the embankment volume (fill)
Earthwork calculations
#Take cross sections at regular intervals along profile (commonly every 20 m). #Plot Natural ground level and profile grade level to indicate areas of fill and cut. # At each cross section plot using scale areas of cut and fill.
How to approximate volume of earthwork between two consecutive stations
If both sections are cut or fill
Apply average end area method
Vcut or Vfill equal to (A1(of first cross section) +A2(of second cross section)) /2 * distance between
If one section has both cut and fill
(A1+A2’)/2*distance
A2’‘/2 *distance
one section is cut and the other is fill
See slide 22
Earthwork costs
These costs depend on: – Total cut and fill – Balance between cut and fill – Material transport -also depend on type of soil, retaining structures, earth reinforcement, etc.
Depth and heights of cut and fill sections
Cuts:
_Greatest depth of 10 m.
_Desirable max depth of 7m
with greater cut depths we will have slope instability and excessive costs
Fills
_Maximum fill height of 10m
_Desirable maximum height of fill is 7m , else it may be more economical to build a bridge.
Side Slopes in Cut and Fill
#Gradient of side slope 1V for 3H or flatter #In case of high cut or fill (4.5 m and above) or in area with steep terrain implies we can use gradients of 1V for 2 Horizental #flatter slopes depending on soil types and vegetation #steeper slopes on rocks # retaining wall may be utilized for steep slopes
It is common to move material from cut areas to fill areas of highway
True
Materials from cut sections are compacted in fill sections that is why we have a less volume of fill however and that is why we apply a shrinkage factor for the cut volumes
true
Degree of shrinkage depends on material common 10-15%
true
example page 28
true
Mass diagram
from page 31 to 34
Free haul distance
the distance over which material is moved from cut to fill without extra charges