Calculation of the relative Sample Clauses

Calculation of the relative compactness rate The stored data are the hundred-fold values of the depression amplitudes. The depression amplitudes must be corrected after the calculation of the dynamic modulus for the calculation of the dynamic compactness rate, i.e. we reorder them in sij ≥ sij −1 form. In this example it is unchanged up to S32, and then its value is 31 between s 33 −s52 . After then the depression differences are calculated on after the other by the sij − sij +1 formula: As we can see on diagram 2 the ordered data line will be 182, 7, 14, 7, 7, 2, 0, 3, 2, 2, 0, 0, 0, 0, 0, 0, 2. While the Φ linear coefficient value of the linear regression analysis of the ΔVmm-Trg% relation calculated from the Gd=constant model of the Xxxxxxx-test corresponds to the 0,365 ±0,25 general condition, we can calculate with it. We apply the TrE=100-0,000.Xx value to simplify the calculation and owing to the re-calculation of the hundred-fold mm-data we apply the: TrE ,% = 100 − 10 ⋅ 0,365 ⋅ Dm 10 ⋅100 = 100 − 3,65 ⋅ Dm 1000 formula, where Dm=Dm*/10 and Dm=(deformation index). Its value is the sum of the data weighted with the drops in the number of the drops: Dm=[1⋅(182)+2⋅(182+7)+3⋅(182+7+14)+4⋅(182+7+14+7)+5⋅(182+7+14+7+7)+6⋅(182+7+14+7+7 +2)+ …+18⋅(182+7+14+7+7+2+0+3+2+2+0+0+0+0+0+0+2)]/18000 =1,90 mm From this the relative compactness is TrE = 100 −Φ ⋅ Dm = 100 − 3,65 ⋅1,90 = 93,1% dynamic compactness rate is Trd , % = Trw ⋅TrE = 0,980 ⋅ 93,1% = 91,2% . and the calculated For an standard result at least we must average two measurement results calculated in this way. Bibliography
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