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BartSMP [9]
2 years ago
15

A fine-grained soil has a liquid limit of 200%, determined from the Casagrande cup method. The plastic limit was measured by rol

ling threads of soil to be 45%. The water content of the soil is determined to be 60% in the field by oven-drying a field sample. The clay content is 63%, determined via sieve and hydrometer testing and the plasticity chart. Determine: (a) Plasticity index, liquidity index, and the activity. (b) What state is the clay (liquid, plastic, semi-solid, etc.) and why
Engineering
1 answer:
Minchanka [31]2 years ago
6 0

Answer:

a)

Plasticity index I_P  = 155%

Liquidity index I_L = 0.09677

Activity A = 2.4603

b)

Consistency index of the clay = 0.9032

Since Liquidity index of soil( 0.09677) is between 0 and 0.25 and Consistency index (0.9032 ) is between 0.75 and 1; Then, The Clay is in Plastic State

Explanation:

Given that;

Liquid Limit W_{L} = 200%

Plastic Limit W_{P} = 45%

Natural Water Content W_N = 60%

Clay Content C_C = 63%;

(a) Plasticity index, liquidity index, and the activity.

Plasticity index I_P = Liquid Limit W_{L} - Plastic Limit W_{P}

Plasticity index I_P = 200% - 45%

Plasticity index I_P  = 155%

Liquidity index I_L = [ (Natural Water Content W_N - Plastic Limit W_{P} = 45%) /  Plasticity index I_P]

so;

Liquidity index I_L = ( 60 - 45)/155

Liquidity index I_L = 15 / 155

Liquidity index I_L = 0.09677

the activity A is;

A = Plasticity index I_P  / Clay Content C_C

Activity A = 155 / 63

Activity A = 2.4603

b) What state is the clay;

To get the state in which is in, we use the consistency index of Soil. which is given as follows;

I_C = [( Liquid Limit W_{L} - Natural Water Content W_N ) / Plasticity index I_P]

we substitute

I_C  = ( 200 - 60) / 155

I_C  = 140 / 155

I_C  = 0.9032

Consistency index of the clay = 0.9032

Since Liquidity index of soil( 0.09677) is between 0 and 0.25 and Consistency index (0.9032 ) is between 0.75 and 1; Then, The Clay is in Plastic State

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Answer:

The minimum allowable bolt diameter required to support an applied load of P = 450 kN is 45.7 milimeters.

Explanation:

The complete statement of this question is "Five bolts are used in the connection between the axial member and the support. The ultimate shear strength of the bolts is 320 MPa, and a factor of safety of 4.2 is required with respect to fracture. Determine the minimum allowable bolt diameter required to support an applied load of P = 450 kN"

Each bolt is subjected to shear forces. In this case, safety factor is the ratio of the ultimate shear strength to maximum allowable shear stress. That is to say:

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\tau_{max} - Maximum allowable shear stress, measured in pascals.

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Since each bolt has a circular cross section area and assuming the shear stress is not distributed uniformly, shear stress is calculated by:

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Where:

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As connection consist on five bolts, shear force is equal to a fifth of the applied load. That is:

V = \frac{P}{5}

V = \frac{450\,kN}{5}

V = 90\,kN

The minimum allowable cross section area is cleared in the shearing stress equation:

A = \frac{4}{3}\cdot \frac{V}{\tau_{max}}

If V = 90\,kN and \tau_{max} = 76.190\times 10^{3}\,kPa, the minimum allowable cross section area is:

A = \frac{4}{3} \cdot \frac{90\,kN}{76.190\times 10^{3}\,kPa}

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The minimum allowable cross section area can be determined in terms of minimum allowable bolt diameter by means of this expression:

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Hello!

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