. Compute the total lateral force acting on the wall. - Compute the location of the total lateral force above the bottom of the wall. - Compute the moment acting on the wall due to this lateral load.
. Compute the total lateral force acting on the wall. - Compute the location of the total lateral force above the bottom of the wall. - Compute the moment acting on the wall due to this lateral load.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Question

Transcribed Image Text:1.
A smooth unyielding wall retains a dense cohesionless soil with no lateral
movements of soil ( at rest condition is assumed). The wall has a height of
2.5 m. The cohesionless soil has a unit weight of 16 kN/m³ and a saturated
unit weight of 18.39 kN/m³. Angle of internal friction is 37°. The ground
water table is located 1.0 m. below the ground level.
smooth unyielding wall
1. Compute the total lateral force acting on the wall.
2. Compute the location of the total lateral force above
1.0m
Y=16 kN/m3
water table
=37
Yrar18.39 kN/m³
the bottom of the wall.
2.5m
3. Compute the moment acting on the wall due to this lateral load.
1.5m
A retaining wall is to be made of a continuous lagging supported by poles spaced at 3 m.
in centers which are embedded on a concrete footing 0.60 m. x 0.60 m. square as shown
on the figure. 25 mm diameter anchor bolts are connected to a dead man which is assumed
adequate to support the poles. Equivalent fluid pressure against the wall shown is 6.29
kN/m and the passive resistance against the footing is 55 kN/m³.
Pole @ 3m on centers
0.9
Dead man
1. Compute the active force acting on the wall
supported by the poles.
2. Compute the depth of embedment of the footing
placed at 3 m. on centers.
3. Compute the force on the anchor bolts.
2.7m
1.8m
continuous
lagging
0.60m
O10.60m
3. A cut slope is to made in a soil having a unit weight of 16.5 kN/m³, a cohesion of 28.8 kPa
and an angle of friction of 20°. The side of the cut slope will make an angle of 50° with the
horizontal. If the factor of safety of the cut is 2.5
1.Compute the angle of friction of friction that develops along the potential failure surface.
2.Compute the depth of the cut slope.
3.Compute the stability number.
2.
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