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(MSQ - This is a multiple select questions. One or more options is/are correct)
Choose the correct statement(s)
- a)Friction circle method is based on total stress analysis
- b)In Friction circle method C is partially mobilized
- c)Bishop's method of stability is based on effective stress approach
- d)In Friction circle method ? is partially mobilized
Correct answer is option 'A,B,C'. Can you explain this answer?
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(MSQ - This is a multiple select questions. One or more options is/are...
Friction circle method is based on total stress analysis, C is partially mobilized
Bishop's method of stability is based on effective stress approach
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(MSQ - This is a multiple select questions. One or more options is/are...
Friction Circle Method and Total Stress Analysis
The friction circle method is a graphical technique used in slope stability analysis. It assists in assessing the stability of slopes by considering the forces acting on a potential failure surface.
Correct Statements:
- a) Friction circle method is based on total stress analysis:
This statement is correct as the friction circle method evaluates the stability of soil slopes using total stresses instead of effective stresses. It simplifies the analysis by considering the forces acting on the soil mass without delving into pore water pressures.
- b) In Friction circle method C is partially mobilized:
This statement is also true. In the friction circle method, cohesion (C) contributes to the resisting forces, but it is only partially mobilized. This means that not all the available cohesive strength is utilized in resisting the sliding forces, reflecting a more conservative approach to stability analysis.
- c) Bishop's method of stability is based on effective stress approach:
This statement is correct as well. Bishop’s method uses effective stress principles to analyze slope stability. It accounts for pore water pressures and calculates the factor of safety based on effective stresses, making it a more refined and accurate method than total stress approaches.
Incorrect Statement:
- d) In Friction circle method ? is partially mobilized:
This statement is incorrect as it seems to suggest that the friction angle (φ) is partially mobilized, which is not a standard consideration in the friction circle method. The method typically assumes full mobilization of the friction angle along the failure surface.
In summary, the correct options are a, b, and c, which reflect the methodologies and assumptions underlying the friction circle method and Bishop's stability analysis in geotechnical engineering.
The friction circle method is a graphical technique used in slope stability analysis. It assists in assessing the stability of slopes by considering the forces acting on a potential failure surface.
Correct Statements:
- a) Friction circle method is based on total stress analysis:
This statement is correct as the friction circle method evaluates the stability of soil slopes using total stresses instead of effective stresses. It simplifies the analysis by considering the forces acting on the soil mass without delving into pore water pressures.
- b) In Friction circle method C is partially mobilized:
This statement is also true. In the friction circle method, cohesion (C) contributes to the resisting forces, but it is only partially mobilized. This means that not all the available cohesive strength is utilized in resisting the sliding forces, reflecting a more conservative approach to stability analysis.
- c) Bishop's method of stability is based on effective stress approach:
This statement is correct as well. Bishop’s method uses effective stress principles to analyze slope stability. It accounts for pore water pressures and calculates the factor of safety based on effective stresses, making it a more refined and accurate method than total stress approaches.
Incorrect Statement:
- d) In Friction circle method ? is partially mobilized:
This statement is incorrect as it seems to suggest that the friction angle (φ) is partially mobilized, which is not a standard consideration in the friction circle method. The method typically assumes full mobilization of the friction angle along the failure surface.
In summary, the correct options are a, b, and c, which reflect the methodologies and assumptions underlying the friction circle method and Bishop's stability analysis in geotechnical engineering.
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(MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer?
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(MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer? for Civil Engineering (CE) 2025 is part of Civil Engineering (CE) preparation. The Question and answers have been prepared according to the Civil Engineering (CE) exam syllabus. Information about (MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer? covers all topics & solutions for Civil Engineering (CE) 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for (MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer?.
(MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer? for Civil Engineering (CE) 2025 is part of Civil Engineering (CE) preparation. The Question and answers have been prepared according to the Civil Engineering (CE) exam syllabus. Information about (MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer? covers all topics & solutions for Civil Engineering (CE) 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for (MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer?.
Solutions for (MSQ - This is a multiple select questions. One or more options is/are correct)Choose the correct statement(s)a)Friction circle method is based on total stress analysisb)In Friction circle method C is partially mobilizedc)Bishops method of stability is based on effective stress approachd)In Friction circle method ? is partially mobilizedCorrect answer is option 'A,B,C'. Can you explain this answer? in English & in Hindi are available as part of our courses for Civil Engineering (CE).
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