Shear Direct Wani

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    Figure 1 : Direct Shear Machine

    1.0OBJECTIVE

    To determine the parameter of shear strength of soil, cohesion, c and angle of friction,

    2.0LEARNING OUTCOME

    At the end of this experiment, students are able to:

    Determine the shear strength parameter of the soil Handle shear strength test, direct shear test

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    3.0 THEORY

    The general relationship between maximum shearing resistance, f and normal stress, n for

    soils can be represented by the equation and known as Coulombs Law:

    tan cf

    where:

    c = cohesion, which is due to internal forces holding soil particles together in a solid mass

    = friction, which is due to the interlocking of the particles and the friction between them when

    subjected to normal stress

    The friction components increase with increasing normal stress but the cohesion components

    remains constant. If there is no normal stress the friction disappears. This relationship shown in the

    graph below. This graph generally approximates to a straight line, its inclination to the horizontal axis

    being equal to the angle of shearing resistance of the soil, and its intercept on the vertical (shear

    stress) axis being the apparent cohesion, denoted by c.

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    4.0 TEST EQUIPMENTS AND MATERIALS

    Figure 3 : Shear box carriage

    Figure 4: Loading pad

    Figure 5 : Perforated plate, Porous plate, Retaining plate and vernier caliper

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    5.0PROCEDURES

    1. Verify internal measurement using vernier calipers. The length of the sides, L and the overalldepth, B.

    2. Fix base plate inside the shear box. Then put porous plate on the base plate. Fit perforated gridplate over porous so that the grid plates should be at right angles to the direction shear.

    3. Fix two halves of the shear box by means of fixing screws4. For cohesive soils, transfer the soil sample from square specimen cutter to the shearbox by

    pressing down on the top grid plate. For sandy soil, compact soil in layers to the required density

    in shear box

    5. Mount the shear box assembly on the loading frame.

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    6. Set the dial of the proving ring to zero7. Place the loading yoke on the loading pad and carefully lift the hanger onto the top of the

    loading yoke.

    8. Apply the correct loading to the hanger pad.

    9. Carefully remove the screws clamping the upper half to the lower half10.Conduct the test by applying horizontal shear load to failure. Rate strain should be 0.2mm/min11.Record readings of horizontal and force dial gauges at regular intervals.

    12.Conduct test on three identical soil samples under different vertical compressive strsses, 1.75kg,2.5kg and 3.2kg

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    6.0RESULT

    Result Sample 1

    Loading : 1.75 kg

    Displacement Proving Ring Shear Stress,

    (kN/mm2)

    Strain,

    (kN/mm2)

    Dail Gauge L (mm) Dail Gauge Load, P (kN)

    50 0.1 101 0.8838 24.55 0.0017

    100 0.2 209 1.8288 50.80 0.0033

    150 0.3 308 2.6950 74.86 0.0050

    200 0.4 377 3.2988 91.63 0.0067

    250 0.5 423 3.7013 102.81 0.0083

    300 0.6 448 3.9200 108.89 0.0100

    350 0.7 467 4.0863 113.51 0.0117

    400 0.8 472 4.1300 114.72 0.0133

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    Result Sample 2

    Loading : 2.5 kg

    Displacement Proving Ring Shear Stress,

    (kN/mm2)

    Strain,

    (kN/mm2)

    Dail Gauge L (mm) Dail Gauge Load, P (kN)

    50 0.1 77 0.6738 18.72 0.0017

    100 0.2 97 0.8488 23.58 0.0033

    150 0.3 140 1.2250 34.03 0.0050

    200 0.4 197 1.7238 47.88 0.0067

    250 0.5 261 2.2838 63.44 0.0083

    300 0.6 323 2.8263 78.51 0.0100

    350 0.7 366 3.2025 88.96 0.0117

    400 0.8 408 3.5700 99.17 0.0133

    450 0.9 440 3.8500 106.94 0.0150

    500 1.0 457 3.9988 111.08 0.0167

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    Result Sample 3

    Loading : 3.25 kg

    Displacement Proving Ring Shear Stress,

    (kN/mm2)

    Strain,

    (kN/mm2)

    Dail Gauge L (mm) Dail Gauge Load, P (kN)

    50 0.1 54 0.4725 13.13 0.0017

    100 0.2 84 0.7350 20.42 0.0033

    150 0.3 111 0.9713 26.98 0.0050

    200 0.4 151 1.3213 36.70 0.0067

    250 0.5 188 1.6450 45.69 0.0083

    300 0.6 222 1.9425 53.96 0.0100

    350 0.7 245 2.1438 59.55 0.0117

    400 0.8 270 2.3625 65.63 0.0133

    450 0.9 288 2.5200 70.00 0.0150

    500 1.0 300 2.6250 72.92 0.0167

    550 1.1 307 2.6863 74.62 0.0183

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    Data Analysis and Calculation

    1. Shear stress ( 50mm dial gauge reading )

    2. Strain ( 50mm dial gauge reading )

    The example calculation to find shear stress and strain

    a) Specimen 1

    Proving Ring

    Dial gauge reading = 50

    Area = 0.06 x 0.06 = 0.0036 m2

    Shear stress,

    Load = {101 X 0.00875}/(0.06 X 0.06)

    = 24.55 kN/ m2

    = P/A = [(Dial gauge x 0.00875) / Area]

    = [ ( Dail Gauge x 0.002) / Total Length ]

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    Displacement

    Dial gauge = 50

    Length = 60mm

    Strain,

    = (50 x 0.002) / 60

    = 0.0017

    b) Specimen 2

    Dial gauge reading = 77

    Area = 0.06 x 0.06 = 0.0036 m2

    Shear stress,

    Load = {77 X 0.00875}/(0.06 X 0.06)

    = 18.72kN/m2

    Displacement

    Dial gauge = 50

    Length = 60mm

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    Strain,

    = (50 x 0.002) / 60

    = 0.0017

    c) Specimen 3

    Dial gauge reading = 54

    Area = 0.06 x 0.06 = 0.0036 m2

    Shear stress

    Load = {54 X 0.00875}/(0.06 X 0.06)

    = 13.13 kN/ m2

    Displacement

    Dial gauge = 50

    Length = 60mm

    Strain,

    = (50 x 0.002) / 60

    = 0.0017

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    f = c + tan 20

    Shear strength

    From graph,

    C = 0.33

    = 20

    1. = 4.78 kN/m2

    f = 0.005+ 4.78 tan 27 = 2.44 kN/m2

    2. = 6.81 kN/m2

    f = 0.005 + 6.81 tan 27 = 3.47 kN/m2

    3. = 8.72 kN/m2

    f = 0.005 + 8.72 tan 27 = 4.45kN/m2

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    The graph of Shear stress () versus Strain () for specimen 1

    The graph of Shear stress () versus Strain () for specimen 2

    0

    20

    40

    60

    80

    100

    120

    140

    1 2 3 4 5 6 7 8 9

    shearstress(kn/mm2)

    strain,(kn/mm2)

    Shear Stress,

    (kN/mm2)

    Strain, (kN/mm2)

    0

    0.002

    0.004

    0.006

    0.008

    0.01

    0.012

    0.014

    0.016

    0.018

    0 50 100 150

    shearstress(kn/mm2)

    strain(kn/mm2)

    Strain, (kN/mm2)

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    7.0DISCUSSION

    The experiment of the Direct Shear Stress is to determine the parameter of the shear strength of

    soil, to find the value of cohesion and also to find the angle of friction. By plotting the graph, which is the

    graph of shear stress versus strain, we can find for these values. (Refer to the graph)

    Erratum often occurs while taking the readings of the data. As it happens, because the dial gauges

    have some technical problem So, the readings that we took may have differed from what we weresupposed to have taken. Another reason is, it may also happen when the equipments were not fixed in

    properly enough hence the data obtained as the result may slightly run from the one that we were

    supposed to obtain. The equipment we used were not cleaned properly before it was used to undergo

    the experiment. Old particles of sand and soil from previous experiments were still stuck onto the

    bottom of some of the plates hence the result of the experiment may be affected a little by this incident

    8.0 CONCLUSIOIN

    As a conclusion, we can know that the objective of the experiment is to determine the

    parameter of shear strength of soil, cohesion and angle of friction was achieved. From the

    experiment that we have done, the value of cohesion, c is 0.005kN/m 2 and the value of friction

    of angle is 27.

    The direct shear test can be used to measure the effective stress parameters of any type

    of soil as long as the pore pressure induced by the normal force and the shear force can

    dissipate with time. For the experiment we use the clean sands as a sample, so there is no

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    problem as the pore pressure dissipates readily. However, in the case of highly plastic clays, it is

    merely necessary to have a suitable strain rate so that the pore pressure can dissipate with time.

    Direct shear tests can be performed under several conditions. The sample is normally

    saturated before the test is run. The test can be run at the in-situ moisture content. Before we

    find the value of cohesion and friction angle, we must plot the graph from the data that we get

    from the experiment. The results of the tests on each specimen are plotted on a graph with the

    peak (or residual) stress on the x-axis and the confining stress on the y-axis. The y-intercept of

    the curve which fits the test results is the cohesion, and the slope of the line or curve is the

    friction angle.

    9.0 QUESTIONS 1

    a.Why perforated plate in this test with teeth?The perforated plate in this test with teeth because by the teeth, the experiment can be

    produce a grip forces between the involved plate and the sand and can assists in distributing the

    shear stress.

    Perforated

    Perforated

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    b. What maximum value of displacement before stop the test?

    The maximum value of displacement before stop the test is when the values from dial gauge are

    constant at least three times continuously or no more increase data and also when the incline

    value suddenly dropped so we stop the test.

    Question 2

    a. What is the purpose of a direct shear test? Which soil properties does it measure?

    A direct shear test is a laboratory test used by geotechnical engineers to find the shear strength

    parameters of soil. The direct shear test measures the shear strength parameters which are the soil

    cohesion (c) and the angle of friction (). The results of the test are plotted on a graph with the peak

    stress on the x- axis and the confining stress on the y- axis. The y- intercept of the curve which fits

    the test results is the cohesion and the slope of the line or curve is the friction angle.

    b) Why do we use fixing screw in this test? What happen if you do not removed them during test?

    We use fixing screw in this direct shear test because in order to avoid shear for happening

    before the experiment is carried out. If we do not remove them during the test, they will be no

    friction and the there will be no shear on the sample and thus the result will be not accurate.

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    REFERENCE

    BOOK NAME : GEOTECHNICAL ENGINEERING, SOIL MECHANICS

    AUTHOR : JOHN N. CERNICA

    PUBLISHER : JOHN WILEY & SONS, INC

    BOOK NAME : FUNDAMENTALS OF GEOTECHNICAL ENGINEERING, FOURTH EDITION

    AUTHOR : BRAJA M.DAS

    PUBLISHER : GLOBAL ENGINEERING: CHRISTOPHER M.SHORTT

    BOOK NAME : MEKANIK TANAH EDISI KE EMPART

    AUTHOR : R.F. CRAIG

    TRANSLATOR : AMINATON MARTO

    FATIMAH MOHD NOOR

    FAUZIAH KASIM

    PUBLISHER : UTM

    BOOK NAME : BASIC SOIL MECHANICS

    AUTHOR : ROY WHITLOW

    PUBLISHER : PRENTICE HALL

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