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Question

During a sampling operation, the drive sampler is advanced 600 mm and the length of the sample recovered is 525 mm. What is the recovery ratio of the sample?

The correct answer is

0.875

Sampling Recovery Ratio Explained

In sampling operations, the term recovery ratio is used to measure how much of the material was successfully collected compared to the distance the sampler was driven or pushed into the ground. It essentially tells us the efficiency of the sampling process.

Understanding the Drive Sampler Operation

The question describes a scenario using a drive sampler, a common tool in geotechnical and environmental site investigations. The sampler is advanced (driven) into the soil for a specific distance, and then the length of the soil sample successfully collected inside the sampler is measured.

Calculating the Recovery Ratio

To calculate the recovery ratio, we use a straightforward formula:

$$ \text{Recovery Ratio} = \frac{\text{Length of Sample Recovered}}{\text{Length Drive Sampler Advanced}} $$

Applying the Formula to the Problem

Let's apply this formula using the values provided in the question:

  • Length the drive sampler was advanced = 600 mm
  • Length of the sample recovered = 525 mm

Now, substitute these values into the formula:

$$ \text{Recovery Ratio} = \frac{525 \text{ mm}}{600 \text{ mm}} $$

Step-by-Step Calculation

To find the numerical value, we perform the division:

  1. Divide the recovered length by the advanced length: $525 \div 600$.
  2. Simplify the fraction or perform the division directly.
  3. $525 \div 600 = 0.875$

Therefore, the recovery ratio of the sample is 0.875.

Interpreting the Recovery Ratio

A recovery ratio of 0.875 means that 87.5% of the distance the sampler was driven resulted in a successful sample recovery. This indicates a good recovery efficiency for the sampling operation.

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Important Questions from Site Investigation and Sub-Soil Exploration

  1. In order to minimize sampling disturbance the area ratio A r,\(\left( {{{\rm{A}}_{\rm{r}}} = \frac{{{\rm{D}}_{\rm{e}}^2 - {\rm{D}}_{\rm{i}}^2}}{{{\rm{D}}_{\rm{i}}^2}}{\rm{\;}}} \right)\) should be

  2. Shelby tube is one of the most widely used devices for:

  3. Which one of the following is NOT a soil exploration technique?

  4. If the sampler tube is pushed at the bottom of the bore hole to a distance of 585 mm with length of the sample recovered being 535 mm. Then the value of recovery ratio is ______.

  5. If the inside diameters of the cutting edge and sample tube are 68 mm & 70 mm respectively and 76 mm & 74 mm are the outside diameters of the cutting edge and sample tube respectively, then outside clearance of the sampler is _______.

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