Matei Ciprian

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Ani Q max Cheia - Teleajen Organizarea descrescatoare Rang 1961 9 85 1 1962 4.1 66.2 2 1963 3.5 57.8 3 1964 9.5 51.7 4 1965 4.6 46.4 5 1966 9 35.6 6 1967 11 24.4 7 1968 4 23.6 8 1969 57.8 21.6 9 1970 85 20.1 10 1971 23.6 16.8 11 1972 21.6 16.2 12 1973 9.8 15.6 13 1974 35.6 14.1 14 1975 66.2 14 15.5 1976 4.5 14 15.5 1977 8.96 11 17.5 1978 7.37 11 17.5 1979 6.86 10.8 19 1980 11 10.1 20 1981 15.6 9.8 21 1982 7.76 9.5 22 1983 14.1 9 23.5 1984 51.7 9 23.5 1985 46.4 8.96 25 1986 5.05 7.89 26 1987 3.49 7.78 27 1988 14 7.76 28 1989 7.78 7.64 29 1990 14 7.37 30 1991 16.8 6.86 31 1992 7.89 5.33 32 1993 5.33 5.05 33 1994 24.4 4.79 34 1995 10.1 4.6 35 1996 20.1 4.5 36 1997 7.64 4.1 37 1998 10.8 4 38 1999 16.2 3.5 39 2000 4.79 3.49 40

Transcript of Matei Ciprian

Page 1: Matei Ciprian

Ani Q max Cheia - Teleajen Organizarea descrescatoare Rang1961 9 85 11962 4.1 66.2 21963 3.5 57.8 31964 9.5 51.7 41965 4.6 46.4 51966 9 35.6 61967 11 24.4 71968 4 23.6 81969 57.8 21.6 91970 85 20.1 101971 23.6 16.8 111972 21.6 16.2 121973 9.8 15.6 131974 35.6 14.1 141975 66.2 14 15.51976 4.5 14 15.51977 8.96 11 17.51978 7.37 11 17.51979 6.86 10.8 191980 11 10.1 201981 15.6 9.8 211982 7.76 9.5 221983 14.1 9 23.51984 51.7 9 23.51985 46.4 8.96 251986 5.05 7.89 261987 3.49 7.78 271988 14 7.76 281989 7.78 7.64 291990 14 7.37 301991 16.8 6.86 311992 7.89 5.33 321993 5.33 5.05 331994 24.4 4.79 341995 10.1 4.6 351996 20.1 4.5 361997 7.64 4.1 371998 10.8 4 381999 16.2 3.5 392000 4.79 3.49 40

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Probabilitate Weibull Timp de revenire2.4390243902439 41

4.87804878048781 20.5 x = 20% y=? x la puterea -1.0147.31707317073171 13.6666666666667 y9.75609756097561 10.2512.1951219512195 8.214.6341463414634 6.8333333333333317.0731707317073 5.8571428571428619.5121951219512 5.12521.9512195121951 4.55555555555556

24.390243902439 4.126.8292682926829 3.7272727272727329.2682926829268 3.4166666666666731.7073170731707 3.1538461538461534.1463414634146 2.9285714285714337.8048780487805 2.6451612903225837.8048780487805 2.6451612903225842.6829268292683 2.3428571428571442.6829268292683 2.3428571428571446.3414634146342 2.1578947368421148.7804878048781 2.05

51.219512195122 1.9523809523809553.6585365853659 1.8636363636363657.3170731707317 1.7446808510638357.3170731707317 1.7446808510638360.9756097560976 1.6463.4146341463415 1.5769230769230865.8536585365854 1.5185185185185268.2926829268293 1.4642857142857170.7317073170732 1.4137931034482873.1707317073171 1.36666666666667

75.609756097561 1.3225806451612978.0487804878049 1.2812580.4878048780488 1.2424242424242482.9268292682927 1.2058823529411885.3658536585366 1.1714285714285787.8048780487805 1.1388888888888990.2439024390244 1.1081081081081192.6829268292683 1.0789473684210595.1219512195122 1.0512820512820597.5609756097561 1.025

0 10 20 30 40 50 60 70 80 90 1000

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120f(x) = 469.110423935463 x^-1.0138967039158R² = 0.950973724473102

Probabilitate (%)

Q m

ax (m

3/s)

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0.047946 http://ponce.sdsu.edu/onlinepearson.php22.49211

0 10 20 30 40 50 60 70 80 90 1000

20

40

60

80

100

120f(x) = 469.110423935463 x^-1.0138967039158R² = 0.950973724473102

Probabilitate (%)

Q m

ax (m

3/s)

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Ani Q max Azuga - Azuga Organizarea descrescatoare Rang Probabilitate Weibull1961 14.7 94 1 2.43902439024391962 10.5 74.6 2 4.878048780487811963 15.6 53.8 3 7.317073170731711964 12.5 50.8 4 9.756097560975611965 13.5 49 5 12.19512195121951966 12.4 32 6 14.63414634146341967 12.2 31.8 7 17.07317073170731968 11.3 30.4 8 19.51219512195121969 11.3 30.4 9 21.95121951219511970 13.8 29.4 10 24.3902439024391971 49 27.5 11 26.82926829268291972 22.6 26.4 12 29.26829268292681973 13.2 26.4 13 31.70731707317071974 26.4 24.6 14 34.14634146341461975 94 23.7 15 36.58536585365851976 4.84 23.7 16 39.02439024390241977 30.4 23.4 17 41.46341463414631978 19.3 23.4 18 43.90243902439031979 11.1 23.4 19 46.34146341463421980 15.6 22.6 20 48.78048780487811981 50.8 19.8 21 51.2195121951221982 12.4 19.3 22 53.65853658536591983 24.6 15.6 23 56.09756097560981984 53.8 15.6 24 58.53658536585371985 30.4 14.7 25 60.97560975609761986 13.9 13.9 26 63.41463414634151987 12.6 13.8 27 65.85365853658541988 74.6 13.5 28 68.29268292682931989 32 13.2 29 70.73170731707321990 29.4 12.6 30 73.17073170731711991 23.7 12.5 31 75.6097560975611992 23.7 12.4 32 78.04878048780491993 9.96 12.4 33 80.48780487804881994 27.5 12.2 34 82.92682926829271995 19.8 11.3 35 85.36585365853661996 26.4 11.3 36 87.80487804878051997 23.4 11.1 37 90.24390243902441998 23.4 10.5 38 92.68292682926831999 31.8 9.96 39 95.12195121951222000 23.4 4.84 40 97.5609756097561

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Timp de revenire41

20.513.6666666666667

10.258.2

6.833333333333335.85714285714286

5.1254.55555555555556

4.13.727272727272733.416666666666673.153846153846152.928571428571432.73333333333333

2.56252.411764705882352.277777777777782.15789473684211

2.051.952380952380951.863636363636361.782608695652171.70833333333333

1.641.576923076923081.518518518518521.464285714285711.413793103448281.366666666666671.32258064516129

1.281251.242424242424241.205882352941181.171428571428571.138888888888891.108108108108111.078947368421051.05128205128205

1.025

0 10 20 30 40 50 60 70 80 90 1000

20

40

60

80

100

120f(x) = 2531.47759365145 x -̂1.39085443341376R² = 0.911378890613752

Probabilitate (%)

Qm

ax (m

3/s)

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0 10 20 30 40 50 60 70 80 90 1000

20

40

60

80

100

120f(x) = 2531.47759365145 x -̂1.39085443341376R² = 0.911378890613752

Probabilitate (%)

Qm

ax (m

3/s)