1. The set of negative integers is

2. If f is differentiable at x ε [ a, b] then f at x is

3. If function is Reimanns integrable on [ a, b] then function must be

4. Every infinite sequence in a compact metric space has a subsequence which

5. No polynomial of degree _________ is Lipschitzian on R .

6. Natural Numbers are

7. The sequence of real numbers is ________ if and only if it is cauchy sequence.

8. The function f(x)= x + 1/x is uniformly continuous on

9. If we have an inflection point x = a then

10. Natural numbers and integers are

11. A metric (X,d) is complete if every cauchy sequence in X

12. (-∞)+(+∞)=

13. An improper Reimann Integral can without infinite

14. which function is continuous everywhere

15. If f is contractive then f is

16. The set of all real transcendental numbers is

17. Real number system consist of

18. If  then

19. The greatest lower bound of a set

20. which of the following statements is not correct ?

21. Every pair of real numbers a and b satisfied the following conditions a >  b, a = b, a < b . This property known as

22. Every subset of a finite set is

23. Supremum and infimum of an empty set is

24. Every superset of an infinite set is

25. If L is the tangent line to a function f at x = a then

26. If f'(x) exists then it is constant function

27. what is supremum and infimum of R is

28. If least upper bound exists  then it is

29. If a sequence is unbounded or it does not converge then this sequence is called

30. Every non empty bounded set of real numbers has a infimum . This property is referred to as

31. The set of all ___________ numbers form a sequence.

32. If f is differentiable in [ a, b] then it is monotonically decreasing if

33. A sequence is a function whose domain is

34. If f is real valued and monotonic on [a , b] then f is

35. The range of sequence

36. The set of real number can be denoted as

37. The converse of Cauchy integral theorem is known as

38. The set of all real algebric numbers is

39.  converges to limit

40. A sequence is said to be divergent if it is

41. which series is divergent series

42. If a function is strictly monotone then It is

43. which of the following is not countable set

44. A convergent sequence converges to

45. Sup (X) =

46. Let S be a set of real numbers. Then S has a supremum if S has

47. If g.l.b of a set belong to the set then

48. Bounded monotonic sequence will be decreasing if it converges to its

49. {} is

50. (Q, +, .) is

51. Set of natural number is

52. An improper Reimann Integral can without infinite

53. Every constant sequence is

54. Every bounded sequence has a subsequence which

55. If S={1\n | n £ N } the g.l.b of S is

56. Bounded monotonic sequence will be increasing if it converges to its

57. Supremum and infimum of 

58. Which of the following has not multiplicative inverse

59. Set Q of the all rational numbers is

60. The intersection of two infinite sets is

61. If f is differentiable in [ a, b] then it is monotonically increasing if

62. Set of numbers which have ordered fields

63. The signm function is not continuous at

64. In a complete metric space

65. For every closed subset of R , the real line is

66. If there exists a bijection of N onto S then set is known as

67. For two real numbers x and y with x > 0 , there exist a natural number n s.t

68. A continuous function from bounded [a , b] to R

69. Cauchy sequence of real numbers is