3. A civil engineer is interested in assessing the variation of shear strength of clay layers in a site of interest for different depths. After completing CU triaxial tests, the sample mean for the clay shear strength 40 kPa and the standard deviation was 15.5 kPa are obtained for the depth of 3 m from ground surface. For the following conditions: a. Calculate 90% confidence interval (CI) for the population mean µ. Write down your interpretation b. Calculate 95% CI for the population mean µ. Write down your interpretation

Principles of Foundation Engineering (MindTap Course List)
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Chapter3: Natural Soil Deposits And Subsoil Exploration
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3. A civil engineer is interested in assessing the variation of shear strength of clay layers in a site of interest for different depths. After completing CU triaxial tests, the sample mean for the clay shear strength 40 kPa and the standard deviation was 15.5 kPa are obtained for the depth of 3 m from ground surface. For the following conditions:


a. Calculate 90% confidence interval (CI) for the population mean μ. Write down your interpretation
b. Calculate 95% CI for the population mean μ. Write down your interpretation

3. A civil engineer is interested in assessing the variation of shear strength of clay layers in a site
of interest for different depths. After completing CU triaxial tests, the sample mean for the clay
shear strength 40 kPa and the standard deviation was 15.5 kPa are obtained for the depth of 3 m
from ground surface. For the following conditions:
a. Calculate 90% confidence interval (CI) for the population mean u. Write down your
interpretation
b. Calculate 95% CI for the population mean u. Write down your interpretation
Transcribed Image Text:3. A civil engineer is interested in assessing the variation of shear strength of clay layers in a site of interest for different depths. After completing CU triaxial tests, the sample mean for the clay shear strength 40 kPa and the standard deviation was 15.5 kPa are obtained for the depth of 3 m from ground surface. For the following conditions: a. Calculate 90% confidence interval (CI) for the population mean u. Write down your interpretation b. Calculate 95% CI for the population mean u. Write down your interpretation
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