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CHAPTER 5
Earth work quantity and mass haul diagram
1
BONA A.
CHAPTER V
Earthwork Quantities and
Mass Haul Diagram
2
BONA A.
Introduction
Earthwork is excavation of material from
cutting and/or construction of embankments
which is required to convert right of way from
natural condition and configuration to a level
that is ready for pavement works as
prescribed in the design of the road.
3
BONA A.
Key terms and definitions associated with this process include:
• Borrow - material not obtained from roadway excavation but
secured by widening cuts, flattening back slopes, excavating
from sources adjacent to the road within the right-of-way, or
from selected borrow pits as may be noted on the plans
• Waste - material excavated from roadway cuts but not required
for making the embankment
• Free Haul - the maximum distance through which excavated
material may be transported without the added cost above the
unit bid price
• Overhaul - excavated material transported to a distance
beyond the free haul distance
• Economic Limit of Haul - distance through which it is more
economical to haul excavated material than to waste and
borrow
4
BONA A.
The activities that are undertaken in earthwork include:
• Clearing and grubbing
• Roadway excavation: This consists of common or soft excavation,
intermediate and hard rock excavation and boulder excavation.
• Removal and stockpiling of unsuitable excavated material off the
right of limit.
• Borrow excavation and hauling to be used for roadway filling.
• Embankments constructions from material obtained from
excavation within the right of way or borrow.
• Sub grade preparation: this consists of assessment of sub grade
material, removal and replacement of unsuitable material as
necessary, and preparation of graded road bed for surfacing.
• Shoulder and side slope construction
• Protection of earthworks: It is protection of earthworks including
excavation, embankment, etc from effects of weather.
5
BONA A.
Mass Haul Diagram
• The mass haul diagram is a curve in which the
abscissas represent the stations of the survey and the
ordinates represent the algebraic sum of excavation
and embankment quantities from some point of
beginning on the profile.
6
BONA A.
The steps involved in the computation of
earthwork quantities and the development of the
optimal mass haul diagram are:
End area calculations
Earthwork calculations
Preparation of mass haul diagram
Balancing earthworks using the mass haul
diagram
7
BONA A.
Areas of Cross-sections
• For the purpose of calculating the quantity
of earth work, the areas of cross-sections
and the distance between them must be
known
• Methods
– For regular/level ground  simple geometry
– For irregular ground, two methods
1. Graphical or planimeter method
2. Coordinate or other approximate method
8
BONA A.
Area for Regular Ground
Area of a trapizod
Cut
d
s
d
s
d
1
b
s s
1
Fill
b
sd
s
sd
2
sd
bd
A 

9
BONA A.
Area for (Regular) cut – fill sections
)
(
8
)
2
(
)
(
8
)
2
(
2
2
2
1
2
1
s
n
nd
b
A
and
s
n
nd
b
A






10
)
(
8
)
2
(
)
(
8
)
2
(
2
2
2
1
2
1
s
n
nd
b
A
and
s
n
nd
b
A








A1=Area in cut
A2=Area in fill
When c is to the right of
the point of zero fill
When c is to the left of
the point of zero fill
h1
h2
d1 d2
d
C
L
b/2
s1
1
s2
1
c
BONA A.
Area of irregular section
Trapezoidal Rule
 
)
...
(
2
2
/
...
3
2
1
1
2
1
n
n
n
O
O
O
O
O
L
A
A
A
A
A











11
A1 A2 A3
An
L
L
L
O1
O2
O3
On+1
On
Assumes the boundaries could be approximated by a
straight line, if the interval L between offset
measurements is very small
BONA A.
Area of irregular section
Simpson’s Rule
Assumes, instead, that the boundaries consist of a series
of parabolic arcs
For this rule to apply, N must be an odd number
)
2
4
(
3
/
)
4
(
3
/
)
4
(
3
/
1
5
4
3
4
3
3
2
1
2
1

 











offsets
odd
remaining
offsets
even
O
O
L
A
O
O
O
L
A
A
O
O
O
L
A
A
N
12
A1 A2 A3
An
L
L
L
O1
O2
O3
On+1
On
BONA A.
Computation of Volumes
Two methods will be discussed here:
1. Average End Area Method
2. Prismodal Formula
13
BONA A.
14
Average End Area Method
Volume of a right prism equals the average area
multiplied by the length
)]
...
(
2
)
[(
2
/
2
1
2
3
2
1
2
1
12

 








n
n
n A
A
A
A
A
A
l
V
l
A
A
V
BONA A.
Prismodal Formula
A prismoid is a solid whose ends are parallel and
whose sides are plane or warped surfaces
The Volume of a prismoid is:
A1 & A3 are parallel end areas a distance l apart and
A2 the area at the mid-length, found out by
interpolating the linear dimensions.
))
(
4
)
(
2
(
3
))
(
4
2
(
3
)
4
(
3
)
4
(
3
1
4
2
3
5
1
15
5
4
3
35
3
2
1
13
areas
even
areas
odd
remaining
A
A
l
V
A
A
A
A
A
l
V
A
A
A
l
V
A
A
A
l
V
N 
















)
4
(
6 2
1 A
A
A
l
V m
ab 


BONA A. 15
Mass Diagram
Is a continuous curve showing the accumulated
algebraic sum of the cuts (+ve) and fills (-ve) from
some initial station to any succeeding station
Ordinates of the mass curve are plotted with
reference to a horizontal scale of distances
It is convenient to tabulate the cumulative sum of
cuts and fills at a station before drawing a Mass
diagram
16
BONA A.
Drawing a mass-haul diagram
Procedures
1. Calculate areas at cross-sections
2. Calculate the volume of fill and cut; cut is +ve and fill –ve.
3. Correct the volume calculated by shrinkage and swell
factors
4. Tabulate the corrected aggregate volume
5. Plot the mass haul diagram
(scale: 1:2000 H and 1:500 or 1:1000 (cm:m3)V)
6. Join points by a straight line or curves
Sta Individual volume Bulking/ Shrinkage
factors
Corr. Indiv. volumes Aggregate
Vol.
Cut Fill Cut Fill
17
BONA A.
Mass-Haul Diagram - Characteristics
i. The Ordinate at any point represents the cumulative material
to that point on the profile
ii. With in the limits of a single cut, the curve rises from left to
right; within the limits of a single fill, it falls from left to
right
iii. Sections where the profile changes from cut to fill
correspond to a maximum (and the opposite for ch. from fill
to cut). Evidently the maximum and minimum points on the
mass diagram occur at or near grade points on the profile
iv. Any horizontal line cutting a loop of a mass curve,
intersects the curve at two points b/n which the cut is equal
to the fill (adjusted for shrinkage); such a line is called a
BALANCE LINE
v. The loop convex upward indicates that the haul from cut to
fill is to be in one direction
18
BONA A.
Mass-haul Diagram - Example
BONA
A.
19
Chainage (km+m)
Aggregate
volume
(m3)
Natural ground profile
Proposed grade line
O
H J
I
K
L
M
h
i
j k
l
m
Distribution Analysis of Earthwork Terminologies
 Haul Distance: distance from point of excavation to point
where the material is to be tipped
 Average Haul Distance is the distance from the centre of
gravity of the excavation to the centre of gravity of the tip
 Free-haul Distance: is the distance (usually specified in the
contract) over which a charge is paid only for the volume of
earth excavated and not for its movement (300m). Free-haul is
part of the haul which is contained within the free haul
distance.
 Over-haul Distance: is the distance in excess of the free-haul
distance, over which it is necessary to transport material. An
extra charge will be paid for transport. Over-haul is part of the
haul which remains after the free haul has been removed.
 Haul: is the sum of the product of each volume of material and
the distance through which it is moved. On the mass-haul
diagram, it is the area contained b/n the curve and the balance
line
20
BONA A.
Distribution Analysis of Earthwork Terminologies (cont.)
• Waste: is the volume surplus or unsuitable
material which must be exported from a
section of the site.
• Borrow: is the volume of material which must
be imported in t a section of the site due to
deficiency of suitable material
21
BONA A.
Cont…
Of note is the fact that most current highway
design computer programs will produce the
mass haul diagram as part of the output when
typical sections and horizontal and vertical
alignments are inputs.
A final stage of geometric design is then
usually to make adjustments to the alignments
in the interests of balancing or minimizing the
earthwork quantities.
22
BONA A.
General steps to be following for determining
mass haul diagram are:
• Calculate fill and cut volumes separately
• Correct the volumes calculated for swell and
shrinkage
• Tabulate the corrected cut and fill volumes, and
aggregate volumes in the following format
• Plot the Mass-haul diagram with stations in x-
coordinate and aggregate volumes in y-coordinate.
23
BONA A.
The mass haul diagram can be used to determine:
• Proper distribution of excavated material
• Amount and location of waste
• Amount and location of borrow
• Amount of overhaul in kilometer-cubic meters
• Direction of haul.
24
BONA A.
Note that properties of mass haul diagrams are as follows:
• An upward slope on the mass curve indicates excavation, and
conversely, a downward slope indicates embankment.
• The maximum ordinate of the mass curve occurs at the point
where excavation ends and embankment starts. Similarly, the
minimum ordinate occurs at the point where embankment ends
and excavation starts.
• Cut and fill quantities between the points at which any horizontal
line cuts off a loop of the mass curve will exactly balance. Such
horizontal lines are called balance lines.
• Areas below the balance line indicate that hauling of excavation to
embankment is from right to left, whereas areas above the balance
line indicate that the haul is from left to right.
• The area between a balance line and its corresponding loop of the
mass curve is a measure of haul (product of the volume and
distance in station-meters).
• The ordinate at any station represents the accumulated amount of
surplus or deficit of material at the station. It does not indicate the
amount of cut or fill volume at that station.
25
BONA A.
26
BONA A.
Earthwork Analysis
• Assume a free haul distance and find by trial a horizontal line
to intersect the curve at A and C such that the length of line
AC equals the assumed free haul distance. The quantity of
material above line AC will be hauled at no extra cost. Off
note is the fact that this material is a measure of ordinate from
line AC to point B and it is the volume of material to be cut
from ab to be filled in bc.
• Considering the volume of material above the balance line
OD. A study of the mass haul and the corresponding profile
shows that the cut from o to b makes the fill b to d. Since the
part above line AC is included in the free haul, the remaining
part between line OD and AC which is measured by the
ordinate AA’ is subjected to overhaul unless wastage and
borrow takes place that is the excavation from C to A may be
overhauled to make the fill CD.
• The average distance of overhaul of the material o to a to
make the fill a to c is the distance between the center of
gravity of cut o to a and fill c to d.
• The approximate gravity lines are found as follows 27
BONA A.
Bisect AA’ at M and draw a horizontal line intersecting the curve at H and J.
These points are assumed to be vertically below the desired center of gravity.
Therefore, the average haul distance is given by the distance HJ and the over
haul distance can be obtained by subtracting the free haul distance.
Overhaul distance = HJ – AC
A C
B
O D
b
a
o
c
A
J
H M
A' Distance in Km
or Stations
Aggregate
Volume
in
m3
Balance line
28
BONA A.
Economical analysis
The economical limit of haul is defined as the distance through
which it is more economical to haul excavated material than to
waste and borrow. The following formula is presented as a
guide to assist the designer in determining the economic limit
of haul:
E.L.H. = F.H. distance + Unit Price of Borrow
Unit Price of Overhaul
Where:
E.L.H = Economic limit of haul
F.H. = Free haul distance
Example: Assume F.H. Distance = 1500 meters
Borrow U.P. = ETB 8.00/m3
Overhaul U.P. = ETB 5.00/100/meter/m3
E.L.H = 15 + 8
.5
E.L.H = 15 + 16 = 3100m 29
BONA A.
Limit of Economical Haul
Let: Ce=cost of excavation per unit volume (including free haul)
Cb=cost to excavate borrow pit (including free haul)
Coh=cost of overhaul per m3m
Le=Economical Length of over-haul
Cost to excavate 1m3 of material from cut and move to fill
=Ce+CohLe (1)
Cost of excavate from cut, waste, borrow and place 1m3 material
in fill = Cb+Ce (2)
Equating (1) & (2): Ce+CohLe= Cb+Ce  Le=Cb /Coh
Total Distance, D=Le+F
where: F=free haul distance
30
BONA A.
Example
If the cost of roadway excavation, Ce, is 800 cents/m3,
cost of borrow, Cb, is 700 cents/m3, and cost of
overhaul, Coh, is 12 birr/m3-station, what is the
economical length of overhaul? The free haul
distance is 1.5km and a station is 100m long.
31
BONA A.
Example
For the tabulated volume of cut and fill data given
below:
1. draw the mass-haul diagram, and
2. estimate the total cost of excavating and moving
earth
if, the cost of excavation is 6birr/m3, cost of borrow is
6 birr/m3, cost of overhaul is 12birr/station-m3, and
the free haul distance is 1.1km. Use a shrinkage
factor of 0.9.
32
BONA A.
Example
Sta
km+m
Indiv. volume
103 m3
Bulking/ Shrinkage
factors
Corr. Indiv. Volumes
103 m3
Agg.
Vol.
Cut Fill Cut Fill
0+000
2.00 - 0.9 1.80 1.80
0+100
1.2 - 0.9 1.08 2.88
0+200
0.8 - 0.9 0.72 3.60
0+300
0.15 - 0.9 0.14 3.74
0+400
- 0.65 0.65 3.09
0+500
- 1.50 1.50 1.59
0+600
- 2.00 2.00 - 0.41
0+700
- 1.80 1.80 - 2.21
0+800
- 1.60 1.60 - 3.81
0+900
2.00 - 0.9 1.80 - 2.01
1+000
1.80 - 0.9 1.62 0.39
1+100
1.60 - 0.9 1.44 1.05
1+200
- 1.00 1.00 0.05
1+300
- 1.00 1.00 - 0.95
1+400
3.00 - 0.9 2.70 1.75
1+500
1.00 - 0.9 0.90 2.65
1+600
BONA A. 33
Listed below are a few considerations in determining the
best earthwork design:
• Right-of-way restrictions may necessitate importing borrow
material for the required embankments.
• Where large quantities of inferior or deleterious material are
encountered in the excavation, it will be necessary to waste this
material, which is unsuitable for use as embankment.
• Special conditions through deep cuts, such as sloughing, sight
distance requirements, or sand drift conditions may require very
flat back slopes resulting in large amounts of excavation and no
large embankments within a reasonable haul distance.
• The need to carry the road level considerably above the existing
ground for extended distances through flood plain areas will
generally require borrow excavation.
34
BONA A.

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CHAPTER 5 Earth work quantity and mass haul diagram..pdf

  • 1. CHAPTER 5 Earth work quantity and mass haul diagram 1 BONA A.
  • 2. CHAPTER V Earthwork Quantities and Mass Haul Diagram 2 BONA A.
  • 3. Introduction Earthwork is excavation of material from cutting and/or construction of embankments which is required to convert right of way from natural condition and configuration to a level that is ready for pavement works as prescribed in the design of the road. 3 BONA A.
  • 4. Key terms and definitions associated with this process include: • Borrow - material not obtained from roadway excavation but secured by widening cuts, flattening back slopes, excavating from sources adjacent to the road within the right-of-way, or from selected borrow pits as may be noted on the plans • Waste - material excavated from roadway cuts but not required for making the embankment • Free Haul - the maximum distance through which excavated material may be transported without the added cost above the unit bid price • Overhaul - excavated material transported to a distance beyond the free haul distance • Economic Limit of Haul - distance through which it is more economical to haul excavated material than to waste and borrow 4 BONA A.
  • 5. The activities that are undertaken in earthwork include: • Clearing and grubbing • Roadway excavation: This consists of common or soft excavation, intermediate and hard rock excavation and boulder excavation. • Removal and stockpiling of unsuitable excavated material off the right of limit. • Borrow excavation and hauling to be used for roadway filling. • Embankments constructions from material obtained from excavation within the right of way or borrow. • Sub grade preparation: this consists of assessment of sub grade material, removal and replacement of unsuitable material as necessary, and preparation of graded road bed for surfacing. • Shoulder and side slope construction • Protection of earthworks: It is protection of earthworks including excavation, embankment, etc from effects of weather. 5 BONA A.
  • 6. Mass Haul Diagram • The mass haul diagram is a curve in which the abscissas represent the stations of the survey and the ordinates represent the algebraic sum of excavation and embankment quantities from some point of beginning on the profile. 6 BONA A.
  • 7. The steps involved in the computation of earthwork quantities and the development of the optimal mass haul diagram are: End area calculations Earthwork calculations Preparation of mass haul diagram Balancing earthworks using the mass haul diagram 7 BONA A.
  • 8. Areas of Cross-sections • For the purpose of calculating the quantity of earth work, the areas of cross-sections and the distance between them must be known • Methods – For regular/level ground  simple geometry – For irregular ground, two methods 1. Graphical or planimeter method 2. Coordinate or other approximate method 8 BONA A.
  • 9. Area for Regular Ground Area of a trapizod Cut d s d s d 1 b s s 1 Fill b sd s sd 2 sd bd A   9 BONA A.
  • 10. Area for (Regular) cut – fill sections ) ( 8 ) 2 ( ) ( 8 ) 2 ( 2 2 2 1 2 1 s n nd b A and s n nd b A       10 ) ( 8 ) 2 ( ) ( 8 ) 2 ( 2 2 2 1 2 1 s n nd b A and s n nd b A         A1=Area in cut A2=Area in fill When c is to the right of the point of zero fill When c is to the left of the point of zero fill h1 h2 d1 d2 d C L b/2 s1 1 s2 1 c BONA A.
  • 11. Area of irregular section Trapezoidal Rule   ) ... ( 2 2 / ... 3 2 1 1 2 1 n n n O O O O O L A A A A A            11 A1 A2 A3 An L L L O1 O2 O3 On+1 On Assumes the boundaries could be approximated by a straight line, if the interval L between offset measurements is very small BONA A.
  • 12. Area of irregular section Simpson’s Rule Assumes, instead, that the boundaries consist of a series of parabolic arcs For this rule to apply, N must be an odd number ) 2 4 ( 3 / ) 4 ( 3 / ) 4 ( 3 / 1 5 4 3 4 3 3 2 1 2 1               offsets odd remaining offsets even O O L A O O O L A A O O O L A A N 12 A1 A2 A3 An L L L O1 O2 O3 On+1 On BONA A.
  • 13. Computation of Volumes Two methods will be discussed here: 1. Average End Area Method 2. Prismodal Formula 13 BONA A.
  • 14. 14 Average End Area Method Volume of a right prism equals the average area multiplied by the length )] ... ( 2 ) [( 2 / 2 1 2 3 2 1 2 1 12            n n n A A A A A A l V l A A V BONA A.
  • 15. Prismodal Formula A prismoid is a solid whose ends are parallel and whose sides are plane or warped surfaces The Volume of a prismoid is: A1 & A3 are parallel end areas a distance l apart and A2 the area at the mid-length, found out by interpolating the linear dimensions. )) ( 4 ) ( 2 ( 3 )) ( 4 2 ( 3 ) 4 ( 3 ) 4 ( 3 1 4 2 3 5 1 15 5 4 3 35 3 2 1 13 areas even areas odd remaining A A l V A A A A A l V A A A l V A A A l V N                  ) 4 ( 6 2 1 A A A l V m ab    BONA A. 15
  • 16. Mass Diagram Is a continuous curve showing the accumulated algebraic sum of the cuts (+ve) and fills (-ve) from some initial station to any succeeding station Ordinates of the mass curve are plotted with reference to a horizontal scale of distances It is convenient to tabulate the cumulative sum of cuts and fills at a station before drawing a Mass diagram 16 BONA A.
  • 17. Drawing a mass-haul diagram Procedures 1. Calculate areas at cross-sections 2. Calculate the volume of fill and cut; cut is +ve and fill –ve. 3. Correct the volume calculated by shrinkage and swell factors 4. Tabulate the corrected aggregate volume 5. Plot the mass haul diagram (scale: 1:2000 H and 1:500 or 1:1000 (cm:m3)V) 6. Join points by a straight line or curves Sta Individual volume Bulking/ Shrinkage factors Corr. Indiv. volumes Aggregate Vol. Cut Fill Cut Fill 17 BONA A.
  • 18. Mass-Haul Diagram - Characteristics i. The Ordinate at any point represents the cumulative material to that point on the profile ii. With in the limits of a single cut, the curve rises from left to right; within the limits of a single fill, it falls from left to right iii. Sections where the profile changes from cut to fill correspond to a maximum (and the opposite for ch. from fill to cut). Evidently the maximum and minimum points on the mass diagram occur at or near grade points on the profile iv. Any horizontal line cutting a loop of a mass curve, intersects the curve at two points b/n which the cut is equal to the fill (adjusted for shrinkage); such a line is called a BALANCE LINE v. The loop convex upward indicates that the haul from cut to fill is to be in one direction 18 BONA A.
  • 19. Mass-haul Diagram - Example BONA A. 19 Chainage (km+m) Aggregate volume (m3) Natural ground profile Proposed grade line O H J I K L M h i j k l m
  • 20. Distribution Analysis of Earthwork Terminologies  Haul Distance: distance from point of excavation to point where the material is to be tipped  Average Haul Distance is the distance from the centre of gravity of the excavation to the centre of gravity of the tip  Free-haul Distance: is the distance (usually specified in the contract) over which a charge is paid only for the volume of earth excavated and not for its movement (300m). Free-haul is part of the haul which is contained within the free haul distance.  Over-haul Distance: is the distance in excess of the free-haul distance, over which it is necessary to transport material. An extra charge will be paid for transport. Over-haul is part of the haul which remains after the free haul has been removed.  Haul: is the sum of the product of each volume of material and the distance through which it is moved. On the mass-haul diagram, it is the area contained b/n the curve and the balance line 20 BONA A.
  • 21. Distribution Analysis of Earthwork Terminologies (cont.) • Waste: is the volume surplus or unsuitable material which must be exported from a section of the site. • Borrow: is the volume of material which must be imported in t a section of the site due to deficiency of suitable material 21 BONA A.
  • 22. Cont… Of note is the fact that most current highway design computer programs will produce the mass haul diagram as part of the output when typical sections and horizontal and vertical alignments are inputs. A final stage of geometric design is then usually to make adjustments to the alignments in the interests of balancing or minimizing the earthwork quantities. 22 BONA A.
  • 23. General steps to be following for determining mass haul diagram are: • Calculate fill and cut volumes separately • Correct the volumes calculated for swell and shrinkage • Tabulate the corrected cut and fill volumes, and aggregate volumes in the following format • Plot the Mass-haul diagram with stations in x- coordinate and aggregate volumes in y-coordinate. 23 BONA A.
  • 24. The mass haul diagram can be used to determine: • Proper distribution of excavated material • Amount and location of waste • Amount and location of borrow • Amount of overhaul in kilometer-cubic meters • Direction of haul. 24 BONA A.
  • 25. Note that properties of mass haul diagrams are as follows: • An upward slope on the mass curve indicates excavation, and conversely, a downward slope indicates embankment. • The maximum ordinate of the mass curve occurs at the point where excavation ends and embankment starts. Similarly, the minimum ordinate occurs at the point where embankment ends and excavation starts. • Cut and fill quantities between the points at which any horizontal line cuts off a loop of the mass curve will exactly balance. Such horizontal lines are called balance lines. • Areas below the balance line indicate that hauling of excavation to embankment is from right to left, whereas areas above the balance line indicate that the haul is from left to right. • The area between a balance line and its corresponding loop of the mass curve is a measure of haul (product of the volume and distance in station-meters). • The ordinate at any station represents the accumulated amount of surplus or deficit of material at the station. It does not indicate the amount of cut or fill volume at that station. 25 BONA A.
  • 27. Earthwork Analysis • Assume a free haul distance and find by trial a horizontal line to intersect the curve at A and C such that the length of line AC equals the assumed free haul distance. The quantity of material above line AC will be hauled at no extra cost. Off note is the fact that this material is a measure of ordinate from line AC to point B and it is the volume of material to be cut from ab to be filled in bc. • Considering the volume of material above the balance line OD. A study of the mass haul and the corresponding profile shows that the cut from o to b makes the fill b to d. Since the part above line AC is included in the free haul, the remaining part between line OD and AC which is measured by the ordinate AA’ is subjected to overhaul unless wastage and borrow takes place that is the excavation from C to A may be overhauled to make the fill CD. • The average distance of overhaul of the material o to a to make the fill a to c is the distance between the center of gravity of cut o to a and fill c to d. • The approximate gravity lines are found as follows 27 BONA A.
  • 28. Bisect AA’ at M and draw a horizontal line intersecting the curve at H and J. These points are assumed to be vertically below the desired center of gravity. Therefore, the average haul distance is given by the distance HJ and the over haul distance can be obtained by subtracting the free haul distance. Overhaul distance = HJ – AC A C B O D b a o c A J H M A' Distance in Km or Stations Aggregate Volume in m3 Balance line 28 BONA A.
  • 29. Economical analysis The economical limit of haul is defined as the distance through which it is more economical to haul excavated material than to waste and borrow. The following formula is presented as a guide to assist the designer in determining the economic limit of haul: E.L.H. = F.H. distance + Unit Price of Borrow Unit Price of Overhaul Where: E.L.H = Economic limit of haul F.H. = Free haul distance Example: Assume F.H. Distance = 1500 meters Borrow U.P. = ETB 8.00/m3 Overhaul U.P. = ETB 5.00/100/meter/m3 E.L.H = 15 + 8 .5 E.L.H = 15 + 16 = 3100m 29 BONA A.
  • 30. Limit of Economical Haul Let: Ce=cost of excavation per unit volume (including free haul) Cb=cost to excavate borrow pit (including free haul) Coh=cost of overhaul per m3m Le=Economical Length of over-haul Cost to excavate 1m3 of material from cut and move to fill =Ce+CohLe (1) Cost of excavate from cut, waste, borrow and place 1m3 material in fill = Cb+Ce (2) Equating (1) & (2): Ce+CohLe= Cb+Ce  Le=Cb /Coh Total Distance, D=Le+F where: F=free haul distance 30 BONA A.
  • 31. Example If the cost of roadway excavation, Ce, is 800 cents/m3, cost of borrow, Cb, is 700 cents/m3, and cost of overhaul, Coh, is 12 birr/m3-station, what is the economical length of overhaul? The free haul distance is 1.5km and a station is 100m long. 31 BONA A.
  • 32. Example For the tabulated volume of cut and fill data given below: 1. draw the mass-haul diagram, and 2. estimate the total cost of excavating and moving earth if, the cost of excavation is 6birr/m3, cost of borrow is 6 birr/m3, cost of overhaul is 12birr/station-m3, and the free haul distance is 1.1km. Use a shrinkage factor of 0.9. 32 BONA A.
  • 33. Example Sta km+m Indiv. volume 103 m3 Bulking/ Shrinkage factors Corr. Indiv. Volumes 103 m3 Agg. Vol. Cut Fill Cut Fill 0+000 2.00 - 0.9 1.80 1.80 0+100 1.2 - 0.9 1.08 2.88 0+200 0.8 - 0.9 0.72 3.60 0+300 0.15 - 0.9 0.14 3.74 0+400 - 0.65 0.65 3.09 0+500 - 1.50 1.50 1.59 0+600 - 2.00 2.00 - 0.41 0+700 - 1.80 1.80 - 2.21 0+800 - 1.60 1.60 - 3.81 0+900 2.00 - 0.9 1.80 - 2.01 1+000 1.80 - 0.9 1.62 0.39 1+100 1.60 - 0.9 1.44 1.05 1+200 - 1.00 1.00 0.05 1+300 - 1.00 1.00 - 0.95 1+400 3.00 - 0.9 2.70 1.75 1+500 1.00 - 0.9 0.90 2.65 1+600 BONA A. 33
  • 34. Listed below are a few considerations in determining the best earthwork design: • Right-of-way restrictions may necessitate importing borrow material for the required embankments. • Where large quantities of inferior or deleterious material are encountered in the excavation, it will be necessary to waste this material, which is unsuitable for use as embankment. • Special conditions through deep cuts, such as sloughing, sight distance requirements, or sand drift conditions may require very flat back slopes resulting in large amounts of excavation and no large embankments within a reasonable haul distance. • The need to carry the road level considerably above the existing ground for extended distances through flood plain areas will generally require borrow excavation. 34 BONA A.