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The number of measuring container bottles in the sample is 35.
The upper limit Ts: the sum of the indicated capacity (see Annex I, Section 8) and of the maximum permissible error corresponding to this capacity.
The lower limit Ti: the difference between the indicated capacity (see Annex I, Section 8) and the maximum permissible error corresponding to this capacity.
The batch shall be declared to comply with the Directive if the numbers and s verify simultaneously the following three inequations:
=
1·57
=
0·266
Calculate as follows:
the sum of the 35 actual capacity measurements x = Σxi
the sum of the squares of the 35 measurements Σxi 2
Hence the estimated standard deviation:
The number of measuring container bottles in the sample is 40.
the upper limit Ts the sum of the indicated capacity (see Annex I, Section 8) and the maximum permissible error corresponding to this capacity,
the lower limit Ti:
difference between the indicated capacity (see Annex I, Section 8) and the maximum permissible error corresponding to this capacity.
The batch shall be declared to comply with the Directive if the numbers and
verify simultaneously the following three inequations:
=
0·668,
=
0·628.
Divide the sample, in chronological order of selection, into eight sub-samples of five measuring container bottles each.
Calculate as follows:
the range of each of the sub-samples, i.e. the difference between the actual capacity of the largest and the smallest of the five bottles in the sub-sample; eight ranges are thus obtained: R1; R2; ... R8
the sum of the ranges of the eight sub-samples:
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