Correct Answer - Option 1 : 1 and 2
Explanation:
(i) The sample disturbance depends on the design features of a sampler (cutting edge, inside wall friction and non-return valve) and the method of sampling.
(ii) Disturbance can be measure in terms recovery ratio, which is
\({L_r} = \frac{{{\mathop{\rm Re}\nolimits} {\mathop{\rm cov}} ered\ length\ of\ sample}}{{penetration\ length\ of\ sample}}\)
If, Lr = 1, Good recovery
Lr > 1, Sample of swelled
Lr < 1, Sample of shrunk or compressed