Cube Root 1 to 100

Cube Roots Table 

Any given piece of software will have its own security vulnerabilities (from which hackers can make a point). Due to security breaches, Microsoft usually calculates the extent of the breakdown of a specific piece of software as it takes place. If they find a weakness in a particular piece of software, they will close that issue. 

Now suppose that Microsoft was to find a weakness in every piece of software it released over the years. If they all have a vulnerability, then surely they have one flaw in that program. It will solve the issue completely.

Since a piece of software will not own a flaw, it should be able to replace or improve on the problem it finds. In a nutshell, many software companies focus on repairing a failure, however ignore current solutions. Thus any given software without a particular weakness may still exist. The problem is that good weakness cannot be resolved. The opposite. The use of static patches has been growing rapidly, and so have the difficulty of overcoming any flaws. Manageability of risk and other issues have led to this. Luckily Microsoft sees the necessity of fixing this big problem, but for some time, it took 80% of patches distributed (i.e. change made to software copies during changeover) still to have about 40% of such patches apply. In addition, in that number, patches still were released in the form of multiple files with several components. No one knows about the most important feature of new products. This also contributes to the bottleneck. If it will be wrong, let’s know it right away before anyone makes it to Windows.

List of Cube Root From 1 to 100.

Number

Cube Root (3√)

Cubes (x3)

1

1.000

1

2

1.260

8

3

1.442

27

4

1.587

64

5

1.710

125

6

1.817

216

7

1.913

343

8

2.000

512

9

2.080

729

10

2.154

1000

11

2.224

1331

12

2.289

1728

13

2.351

2197

14

2.410

2744

15

2.466

3375

16

2.520

4096

17

2.571

4913

18

2.621

5832

19

2.668

6859

20

2.714

8000

21

2.759

9261

22

2.802

10648

23

2.844

12167

24

2.884

13824

25

2.924

15625

26

2.962

17576

27

3.000

19683

28

3.037

21952

29

3.072

24389

30

3.107

27000

31

3.141

29791

32

3.175

32768

33

3.208

35937

34

3.240

39304

35

3.271

42875

36

3.302

46656

37

3.332

50653

38

3.362

54872

39

3.391

59319

40

3.420

64000

41

3.448

68921

42

3.476

74088

43

3.503

79507

44

3.530

85184

45

3.557

91125

46

3.583

97336

47

3.609

103823

48

3.634

110592

49

3.659

117649

50

3.684

125000

51

3.708

132651

52

3.733

140608

53

3.756

148877

54

3.780

157464

55

3.803

166375

56

3.826

175616

57

3.849

185193

58

3.871

195112

59

3.893

205379

60

3.915

216000

61

3.936

226981

62

3.958

238328

63

3.979

250047

64

4.000

262144

65

4.021

274625

66

4.041

287496

67

4.062

300763

68

4.082

314432

69

4.102

328509

70

4.121

343000

71

4.141

357911

72

4.160

373248

73

4.179

389017

74

4.198

405224

75

4.217

421875

76

4.236

438976

77

4.254

456533

78

4.273

474552

79

4.291

493039

80

4.309

512000

81

4.327

531441

82

4.344

551368

83

4.362

571787

84

4.380

592704

85

4.397

614125

86

4.414

636056

87

4.431

658603

88

4.448

681472

89

4.465

704969

90

4.481

729000

91

4.498

753571

92

4.514

778688

93

4.531

804357

94

4.547

830584

95

4.563

857375

96

4.579

884736

97

4.595

912673

98

4.610

941192

99

4.626

970299

100

4.642

1000000

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