1. For The given positive integers, a and b,
there exist unique integer q and r satisfying a = bq + r where
is known as -
a)
Fermat Lemma
b)
Gauss lemma
c) Euclid division
lemma
d) Poincare Lemma
2.
The sum or difference of a rational and an irrational number will be
a)
Rational b) Irrational
c) Natural d)
Whole
3. Let x =
be
a rational number such that the prime factorization of q is not of the form of
2m. 5n; where m and n being non – negative integers, then
x has a ------------------ decimal expansion.
a) non terminating
repeating b)
terminating
c) non terminating non repeating d) none of these
4. “Every composite number can be
expressed as a product of primes, and this expression is unique, apart from the
order in which the prime factors occur”. This statement is better known as –
a) Fundamental Theorem of Algebra b) Fundamental
theorem of Arithmetic
c) Fundamental theorem of geometry d) None of these
5. For some integer m, every even integer is
of the form
a)
m b ) m + 1 c) 2m d)
2m + 1
6. For some integer q, every odd integer is of
the form
a)
q b) q + 1 c) 2q d) 2q + 1
7. The
unit digit obtained on simplifying 207 x 39 x 72 x 94 is:
a)
2 b) 3 c) 4 d)
0
8.
Total number of even prime number is: -
a)
0 b) 1 c)
2 d)
3
9. How many rational number can be
obtained between 2 and 3:-
a)
2 b) 5 c)
infinite d)
1000
10. If mn = 32, where m and n
are positive integers, then the value of nmn is :-
a)
234 b) 210 c)
510 d)
524
Dr Rajesh Kumar Thakur
Note : - Answer is marked here with Red colour
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