B14 analiza plu przedzialy fina Nieznany

background image

xi

yi

xi - xśr

(xi-xśr)^2

(xi-xśr)^3

(xi-xśr)^4

yi - yśr

(yi-yśr)^2

(yi-yśr)^3

(yi-yśr)^4

77

59

-46,786

2188,930

-102411,269

4791413,652

-21,038

442,597

-9311,365

195892,497

87

66

-36,786

1353,210

-49779,176

1831176,752

-14,038

197,065

-2766,405

38834,789

87

66

-36,786

1353,210

-49779,176

1831176,752

-14,038

197,065

-2766,405

38834,789

88

66

-35,786

1280,638

-45828,904

1640033,165

-14,038

197,065

-2766,405

38834,789

88

67

-35,786

1280,638

-45828,904

1640033,165

-13,038

169,989

-2216,322

28896,411

89

67

-34,786

1210,066

-42093,349

1464259,231

-13,038

169,989

-2216,322

28896,411

90

67

-33,786

1141,494

-38566,509

1303008,086

-13,038

169,989

-2216,322

28896,411

90

67

-33,786

1141,494

-38566,509

1303008,086

-13,038

169,989

-2216,322

28896,411

91

68

-32,786

1074,922

-35242,386

1155456,868

-12,038

144,913

-1744,468

20999,906

91

68

-32,786

1074,922

-35242,386

1155456,868

-12,038

144,913

-1744,468

20999,906

92

68

-31,786

1010,350

-32114,979

1020806,710

-12,038

144,913

-1744,468

20999,906

92

68

-31,786

1010,350

-32114,979

1020806,710

-12,038

144,913

-1744,468

20999,906

92

68

-31,786

1010,350

-32114,979

1020806,710

-12,038

144,913

-1744,468

20999,906

93

69

-30,786

947,778

-29178,287

898282,751

-11,038

121,837

-1344,842

14844,363

93

69

-30,786

947,778

-29178,287

898282,751

-11,038

121,837

-1344,842

14844,363

93

69

-30,786

947,778

-29178,287

898282,751

-11,038

121,837

-1344,842

14844,363

94

69

-29,786

887,206

-26426,312

787134,124

-11,038

121,837

-1344,842

14844,363

94

69

-29,786

887,206

-26426,312

787134,124

-11,038

121,837

-1344,842

14844,363

95

69

-28,786

828,634

-23853,052

686633,968

-11,038

121,837

-1344,842

14844,363

95

69

-28,786

828,634

-23853,052

686633,968

-11,038

121,837

-1344,842

14844,363

96

69

-27,786

772,062

-21452,509

596079,417

-11,038

121,837

-1344,842

14844,363

96

69

-27,786

772,062

-21452,509

596079,417

-11,038

121,837

-1344,842

14844,363

97

69

-26,786

717,490

-19218,682

514791,607

-11,038

121,837

-1344,842

14844,363

97

69

-26,786

717,490

-19218,682

514791,607

-11,038

121,837

-1344,842

14844,363

98

70

-25,786

664,918

-17145,570

442115,675

-10,038

100,761

-1011,443

10152,869

98

70

-25,786

664,918

-17145,570

442115,675

-10,038

100,761

-1011,443

10152,869

98

70

-25,786

664,918

-17145,570

442115,675

-10,038

100,761

-1011,443

10152,869

98

70

-25,786

664,918

-17145,570

442115,675

-10,038

100,761

-1011,443

10152,869

99

70

-24,786

614,346

-15227,175

377420,757

-10,038

100,761

-1011,443

10152,869

99

70

-24,786

614,346

-15227,175

377420,757

-10,038

100,761

-1011,443

10152,869

99

70

-24,786

614,346

-15227,175

377420,757

-10,038

100,761

-1011,443

10152,869

background image

100

70

-23,786

565,774

-13457,496

320099,988

-10,038

100,761

-1011,443

10152,869

100

70

-23,786

565,774

-13457,496

320099,988

-10,038

100,761

-1011,443

10152,869

100

71

-23,786

565,774

-13457,496

320099,988

-9,038

81,685

-738,273

6672,512

100

71

-23,786

565,774

-13457,496

320099,988

-9,038

81,685

-738,273

6672,512

101

71

-22,786

519,202

-11830,532

269570,505

-9,038

81,685

-738,273

6672,512

101

71

-22,786

519,202

-11830,532

269570,505

-9,038

81,685

-738,273

6672,512

101

71

-22,786

519,202

-11830,532

269570,505

-9,038

81,685

-738,273

6672,512

101

71

-22,786

519,202

-11830,532

269570,505

-9,038

81,685

-738,273

6672,512

Miary zmienności

102

71

-21,786

474,630

-10340,285

225273,443

-9,038

81,685

-738,273

6672,512

102

71

-21,786

474,630

-10340,285

225273,443

-9,038

81,685

-738,273

6672,512

102

71

-21,786

474,630

-10340,285

225273,443

-9,038

81,685

-738,273

6672,512

102

71

-21,786

474,630

-10340,285

225273,443

-9,038

81,685

-738,273

6672,512

102

71

-21,786

474,630

-10340,285

225273,443

-9,038

81,685

-738,273

6672,512

102

71

-21,786

474,630

-10340,285

225273,443

-9,038

81,685

-738,273

6672,512

102

71

-21,786

474,630

-10340,285

225273,443

-9,038

81,685

-738,273

6672,512

102

72

-21,786

474,630

-10340,285

225273,443

-8,038

64,609

-519,331

4174,380

102

72

-21,786

474,630

-10340,285

225273,443

-8,038

64,609

-519,331

4174,380

103

72

-20,786

432,058

-8980,753

186673,939

-8,038

64,609

-519,331

4174,380

103

72

-20,786

432,058

-8980,753

186673,939

-8,038

64,609

-519,331

4174,380

103

72

-20,786

432,058

-8980,753

186673,939

-8,038

64,609

-519,331

4174,380

103

72

-20,786

432,058

-8980,753

186673,939

-8,038

64,609

-519,331

4174,380

103

72

-20,786

432,058

-8980,753

186673,939

-8,038

64,609

-519,331

4174,380

104

72

-19,786

391,486

-7745,938

153261,128

-8,038

64,609

-519,331

4174,380

104

72

-19,786

391,486

-7745,938

153261,128

-8,038

64,609

-519,331

4174,380

104

72

-19,786

391,486

-7745,938

153261,128

-8,038

64,609

-519,331

4174,380

104

72

-19,786

391,486

-7745,938

153261,128

-8,038

64,609

-519,331

4174,380

105

72

-18,786

352,914

-6629,839

124548,147

-8,038

64,609

-519,331

4174,380

105

72

-18,786

352,914

-6629,839

124548,147

-8,038

64,609

-519,331

4174,380

105

72

-18,786

352,914

-6629,839

124548,147

-8,038

64,609

-519,331

4174,380

106

72

-17,786

316,342

-5626,455

100072,132

-8,038

64,609

-519,331

4174,380

106

72

-17,786

316,342

-5626,455

100072,132

-8,038

64,609

-519,331

4174,380

106

72

-17,786

316,342

-5626,455

100072,132

-8,038

64,609

-519,331

4174,380

background image

106

73

-17,786

316,342

-5626,455

100072,132

-7,038

49,533

-348,616

2453,562

106

73

-17,786

316,342

-5626,455

100072,132

-7,038

49,533

-348,616

2453,562

106

73

-17,786

316,342

-5626,455

100072,132

-7,038

49,533

-348,616

2453,562

106

73

-17,786

316,342

-5626,455

100072,132

-7,038

49,533

-348,616

2453,562

106

73

-17,786

316,342

-5626,455

100072,132

-7,038

49,533

-348,616

2453,562

106

73

-17,786

316,342

-5626,455

100072,132

-7,038

49,533

-348,616

2453,562

106

73

-17,786

316,342

-5626,455

100072,132

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

73

-16,786

281,770

-4729,788

79394,218

-7,038

49,533

-348,616

2453,562

107

74

-16,786

281,770

-4729,788

79394,218

-6,038

36,457

-220,130

1329,145

108

74

-15,786

249,198

-3933,836

62099,542

-6,038

36,457

-220,130

1329,145

108

74

-15,786

249,198

-3933,836

62099,542

-6,038

36,457

-220,130

1329,145

108

74

-15,786

249,198

-3933,836

62099,542

-6,038

36,457

-220,130

1329,145

108

74

-15,786

249,198

-3933,836

62099,542

-6,038

36,457

-220,130

1329,145

108

74

-15,786

249,198

-3933,836

62099,542

-6,038

36,457

-220,130

1329,145

109

74

-14,786

218,626

-3232,601

47797,239

-6,038

36,457

-220,130

1329,145

109

74

-14,786

218,626

-3232,601

47797,239

-6,038

36,457

-220,130

1329,145

109

74

-14,786

218,626

-3232,601

47797,239

-6,038

36,457

-220,130

1329,145

109

74

-14,786

218,626

-3232,601

47797,239

-6,038

36,457

-220,130

1329,145

109

74

-14,786

218,626

-3232,601

47797,239

-6,038

36,457

-220,130

1329,145

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

background image

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

110

74

-13,786

190,054

-2620,082

36120,445

-6,038

36,457

-220,130

1329,145

111

74

-12,786

163,482

-2090,278

26726,298

-6,038

36,457

-220,130

1329,145

111

74

-12,786

163,482

-2090,278

26726,298

-6,038

36,457

-220,130

1329,145

111

74

-12,786

163,482

-2090,278

26726,298

-6,038

36,457

-220,130

1329,145

111

75

-12,786

163,482

-2090,278

26726,298

-5,038

25,381

-127,872

644,218

111

75

-12,786

163,482

-2090,278

26726,298

-5,038

25,381

-127,872

644,218

111

75

-12,786

163,482

-2090,278

26726,298

-5,038

25,381

-127,872

644,218

111

75

-12,786

163,482

-2090,278

26726,298

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

75

-11,786

138,910

-1637,191

19295,931

-5,038

25,381

-127,872

644,218

112

76

-11,786

138,910

-1637,191

19295,931

-4,038

16,305

-65,841

265,868

112

76

-11,786

138,910

-1637,191

19295,931

-4,038

16,305

-65,841

265,868

112

76

-11,786

138,910

-1637,191

19295,931

-4,038

16,305

-65,841

265,868

112

76

-11,786

138,910

-1637,191

19295,931

-4,038

16,305

-65,841

265,868

112

76

-11,786

138,910

-1637,191

19295,931

-4,038

16,305

-65,841

265,868

112

76

-11,786

138,910

-1637,191

19295,931

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

113

76

-10,786

116,338

-1254,819

13534,483

-4,038

16,305

-65,841

265,868

background image

114

76

-9,786

95,766

-937,164

9171,088

-4,038

16,305

-65,841

265,868

114

76

-9,786

95,766

-937,164

9171,088

-4,038

16,305

-65,841

265,868

114

76

-9,786

95,766

-937,164

9171,088

-4,038

16,305

-65,841

265,868

114

76

-9,786

95,766

-937,164

9171,088

-4,038

16,305

-65,841

265,868

114

76

-9,786

95,766

-937,164

9171,088

-4,038

16,305

-65,841

265,868

114

76

-9,786

95,766

-937,164

9171,088

-4,038

16,305

-65,841

265,868

115

76

-8,786

77,194

-678,225

5958,882

-4,038

16,305

-65,841

265,868

115

76

-8,786

77,194

-678,225

5958,882

-4,038

16,305

-65,841

265,868

115

76

-8,786

77,194

-678,225

5958,882

-4,038

16,305

-65,841

265,868

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

77

-8,786

77,194

-678,225

5958,882

-3,038

9,229

-28,039

85,183

115

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14197,099

343768,558

8,962

80,317

719,805

6450,892

148

89

24,214

586,318

14197,099

343768,558

8,962

80,317

719,805

6450,892

148

90

24,214

586,318

14197,099

343768,558

9,962

99,241

988,643

9848,864

149

90

25,214

635,746

16029,695

404172,717

9,962

99,241

988,643

9848,864

149

90

25,214

635,746

16029,695

404172,717

9,962

99,241

988,643

9848,864

149

90

25,214

635,746

16029,695

404172,717

9,962

99,241

988,643

9848,864

149

90

25,214

635,746

16029,695

404172,717

9,962

99,241

988,643

9848,864

150

90

26,214

687,174

18013,574

472207,826

9,962

99,241

988,643

9848,864

background image

150

90

26,214

687,174

18013,574

472207,826

9,962

99,241

988,643

9848,864

151

90

27,214

740,602

20154,737

548491,020

9,962

99,241

988,643

9848,864

151

90

27,214

740,602

20154,737

548491,020

9,962

99,241

988,643

9848,864

151

91

27,214

740,602

20154,737

548491,020

10,962

120,165

1317,254

14439,734

152

91

28,214

796,030

22459,185

633663,436

10,962

120,165

1317,254

14439,734

152

91

28,214

796,030

22459,185

633663,436

10,962

120,165

1317,254

14439,734

155

91

31,214

974,314

30412,231

949287,373

10,962

120,165

1317,254

14439,734

155

91

31,214

974,314

30412,231

949287,373

10,962

120,165

1317,254

14439,734

156

91

32,214

1037,742

33429,814

1076908,035

10,962

120,165

1317,254

14439,734

157

92

33,214

1103,170

36640,682

1216983,599

11,962

143,089

1711,636

20474,589

157

92

33,214

1103,170

36640,682

1216983,599

11,962

143,089

1711,636

20474,589

157

92

33,214

1103,170

36640,682

1216983,599

11,962

143,089

1711,636

20474,589

158

92

34,214

1170,598

40050,833

1370299,200

11,962

143,089

1711,636

20474,589

159

92

35,214

1240,026

43666,268

1537663,975

11,962

143,089

1711,636

20474,589

160

93

36,214

1311,454

47492,988

1719911,059

12,962

168,013

2177,790

28228,517

161

94

37,214

1384,882

51536,991

1917897,589

13,962

194,937

2721,717

38000,607

162

94

38,214

1460,310

55804,279

2132504,700

13,962

194,937

2721,717

38000,607

162

94

38,214

1460,310

55804,279

2132504,700

13,962

194,937

2721,717

38000,607

165

95

41,214

1698,594

70005,845

2885220,884

14,962

223,861

3349,415

50113,946

167

96

43,214

1867,450

80699,975

3487368,741

15,962

254,785

4066,885

64915,622

171

101

47,214

2229,162

105247,645

4969162,313

20,962

439,405

9210,817

193077,144

61893

40019

0,000 122158,102

48821,402

86817816,957

0,000 18654,278 -6289,615 1596295,301

background image

Analiza szeregu szczegółowego prostego

Kolumna xi:

Miary położenia

xśr= 123,786

średnia arytmetyczna

n= 500

liczebność

Me= 124

mediana (wartość środkowa)

dwa wzory dla parzystych lub nieparzastych

Miary zmienności

R= 94

rozrzut xmax-xmin

s= 15,631

odchylenie standardowe

sqrt(s^2)

s^2= 244,316

wariancja

Vs= 12,627

%

współczynnik zmienności

umiarkowana zmienność danych

Miary kształtu

As= 0,026

współczynnik asymetrii

niewielka asymetria prawostronna (znak +/-)

m3= 97,643

moment centralny 3-ego rzędu

K= 2,909

współczynnik koncentracji

brak koncentracji danych

m4= #########

moment centralny 4-ego rzędu

Wnioski: Średnia wartość to 123,786. Srodek naszewgo zbioru czyli mediana to 124.

Rozrzut czyli różnica pomiędzy wartością największą i najmniejszą wynosi 94.
Wartości różnią się średnio od wartości średniej o 15,631. Posiadają niewielką asymetrię prawostronną.
Wartości nie są skoncentrowane wokół średniej, czyli dość dużo się od niej różnią.

background image

Kolumna yi
Suma yi=

40019

Miary położenia

xśr=

n=

80,038

średnia arytmetyczna

Me=

500

liczebność

Miary zmienności

0

mediana (wartość środkowa)

dwa wzory dla parzystych lub nieparzastych, chodzi o ilość elemantów

xn =

R=

s= 42

rozrzut

s^2=

6,108

odchylenie standardowe

s^2 to wariancja - różnica pomiędzy poszczególnymi daneymi srednia sredniej

Vs=

37,309

wariancja

Miary kształtu

7,631

%

współczynnik zmienności

ponizej 10 %- mala zmiennosc, 10-20%srednia zmiennosc, pow 20% duza zmiennosc

As=

m3=

-0,055

współczynnik asymetrii

niewielka asymetria lewostronna (znak +/- rodzaj asymetrii),

K=

-12,579

moment centralny 3-ego rzędu

m4=

2,294

współczynnik koncentracji

brak koncentracji danych, bo ponizej 3, wartosci odbiegaja od sredniej

3192,591

moment centralny 4-ego rzędu

Wnioski: Średnia wartość kolumny yi to 80,038. Rozrzut czyli różnica pomiędzy wartością największą i najmniejszą wynosi 42.

Wartości yi różnią się średnio od wartości średniej o 6,108. Posiadają niewielką asymetrię lewostronną
Wartości nie są skoncentrowane wokół średniej, czyli dość dużo się od niej różnią.

background image

Zamiana szeregu szczegółowego prostego na przedziałowy.

Szereg xi

k

x0k

x1k

nk

xk

nkskum fkskum

n=

500

1

77,0

86,4

1

81,7

1

0,002

Xmin=

77

2

86,4

95,8

19

91,1

20

0,04

Xmax=

171

3

95,8

105,2

40

100,5

60

0,12

R=

94

4

105,2

114,6

73

109,9

133

0,266

k=

9,965978

5

114,6

124,0

122

119,3

255

0,51

k=

10

6

124,0

133,4

117

128,7

372

0,744

dx=

9,4

7

133,4

142,8

67

138,1

439

0,878

dx=

9,4

8

142,8

152,2

46

147,5

485

0,97

9

152,2

161,6

10

156,9

495

0,99

10

161,6

171,0

5

166,3

500

1

0

100

200

300

400

500

600

1

20

60

133

255

372

439

485

495

500

Dystrybuanta

0

5

10

15

20

25

30

140,7

150,1

159,5

168,9

178,3

187,7

197,1

206,5

Histogram

background image

Szereg yi

k

x0k

x1k

nk

xk

nkskum fkskum

n=

500

1

59,0

63,2

1

61,1

1

0,002

Xmin=

59

2

63,2

67,4

7

65,3

8

0,016

Xmax=

101

3

67,4

71,6

38

69,5

46

0,092

R=

42

4

71,6

75,8

67

73,7

113

0,226

k=

9,965978

5

75,8

80,0

143

77,9

256

0,512

k=

10

6

80,0

84,2

123

82,1

379

0,758

dx=

4,2

7

84,2

88,4

79

86,3

458

0,916

dx=

4,2

8

88,4

92,6

35

90,5

493

0,986

9

92,6

96,8

6

94,7

499

0,998

10

96,8

101,0

1

98,9

500

1

0

20

40

60

80

100

120

140

160

61,1

65,3

69,5

73,7

77,9

82,1

86,3

90,5

94,7

98,9

Histogram

0

100

200

300

400

500

600

0,002 0,016 0,092 0,226 0,512 0,758 0,916 0,986 0,998

1

Dystrybuanta


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