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Quiz

Chen Jingrun

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Perguntas do quiz (3)

  1. 1Chen Jingrun ([blank_start]May 22, 1933[blank_end] – [blank_start]March 19, 1996[blank_end]) was a [blank_start]Chinese[blank_end] [blank_start]mathematician[blank_end] who made significant contributions to [blank_start]number theory[blank_end].
    1. AMay 22, 1933
    2. BMarch 19, 1934
    3. CMay 28, 1996
    4. DJanuary 9, 1929
    5. EJuly 5, 1935
    6. FMarch 19, 1996
    7. GMay 22, 1996
    8. HFebruary 27, 1998
    9. ISeptember 10, 2003
    10. JOctober 7, 1940
    11. KDecember 2, 1934
    12. LNovember 30, 1999
    13. MApril 11, 1996
    14. NJune 4, 2020
    15. OChinese
    16. PJapanese
    17. QKorean
    18. RCanadian
    19. SAmerican
    20. TMexican
    21. UNorweigan
    22. Vmathematician
    23. Waccountant
    24. Xmath teacher
    25. Yengineer
    26. Zuniversity professor
    27. AAphilosopher
    28. ABwizard
    29. ACnumber theory
    30. ADcalculus
    31. AEgeometry
    32. AFrecreational methematics
    33. AGcomputer programming
    34. AHalgebra
    35. AItheoretical physics
  2. 2His work on the [blank_start]twin prime conjecture[blank_end], [blank_start]Waring's problem[blank_end], [blank_start]Goldbach's conjecture[blank_end] and [blank_start]Legendre's conjecture[blank_end] led to progress in [blank_start]analytic[blank_end] number theory.
    1. Atwin prime conjecture
    2. Btriplet prime conjecture
    3. Ctwin semiprime conjecture
    4. Dtriplet semiprime conjecture
    5. Etwin integer conjecture
    6. Ftriplet integer conjecture
    7. Gdouble prime problem
    8. HWaring's problem
    9. IVillefort's problem
    10. JFamilienbaum's problem
    11. KMorrel's problem
    12. LMedstor's problem
    13. MBrahmagupta's problem
    14. NLeibnitz's problem
    15. OGoldbach's conjecture
    16. PGoldberg's congecture
    17. QGoldsmith's conjecture
    18. RGoldman's conjecture
    19. SGoldson's conjecture
    20. TGolder's conjecture
    21. UGolding's conjecture
    22. VLegendre's conjecture
    23. WMorcerf's conjecture
    24. XNoirtier's conjecture
    25. YBertuccio's conjecture
    26. ZDanglars' conjecture
    27. AAFaria's conjecture
    28. ABHatcher's conjecture
    29. ACanalytic
    30. ADbasic
    31. AEthoeretical
    32. AFsimple
    33. AGextended
    34. AHall
    35. AIalgebraic
  3. 3In a [blank_start]1966[blank_end] [blank_start]paper[blank_end] he [blank_start]proved[blank_end] what is now called [blank_start]Chen's theorem[blank_end]: every [blank_start]sufficiently large even number[blank_end] can be written as the [blank_start]sum[blank_end] of [blank_start]a prime[blank_end] and [blank_start]a semiprime[blank_end] (the [blank_start]product[blank_end] of [blank_start]two[blank_end] primes) – e.g., 100 = 23 + 7*11.
    1. A1966
    2. B1967
    3. C1968
    4. Dunique
    5. E1965
    6. F1964
    7. Gwell-known
    8. Hpaper
    9. Iarticle
    10. Jletter
    11. Kexperiment
    12. Linterview
    13. Mpubication
    14. Nclass
    15. Oproved
    16. Pdisproved
    17. Qdiscovered
    18. Robserved
    19. Sinvented
    20. Tdocumented
    21. Ucreated
    22. VChen's theorem
    23. WJingrun's theorem
    24. Xthe prime/semiprime theorem
    25. Ythe sum theorem
    26. ZEuclid's theorem
    27. AAthe 4th law of motion
    28. ABConway's theorem
    29. ACsufficiently large even number
    30. ADsufficiently small even number
    31. AEsufficiently large odd number
    32. AFsufficiently small odd number
    33. AGsufficeintly large number
    34. AHsufficiently small number
    35. AInumber greater than 0
    36. AJsum
    37. AKquotient
    38. ALdifference
    39. AMproduct
    40. ANmean
    41. AOsine
    42. APintergral
    43. AQa prime
    44. ARan integer
    45. ASan even number
    46. ATan odd number
    47. AUa real number
    48. AVa semiprime
    49. AW0
    50. AXa semiprime
    51. AYa prime
    52. AZan integer
    53. BAan odd number
    54. BBan even number
    55. BC0
    56. BDa real number
    57. BEproduct
    58. BFsum
    59. BGdifference
    60. BHquotient
    61. BImean
    62. BJmedian
    63. BKmode
    64. BLtwo
    65. BMthree
    66. BNfour
    67. BOfive
    68. BPa finite number of
    69. BQan infinite number of

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Descrição
O usuário eliminou as informações de disciplina Quiz sobre Chen Jingrun, criado por Usuário eliminado em 21-06-2022.
Autor
Usuário eliminado
Idioma
English
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