1.Find the unit
digit of (1173+2345+680+34+77)
a)5 b)6 c)9 d)7
2.What is the
unit’s digit in the product of all prime numbers except 2?
a)1 b)5 c)7 d)8
3.The unit digit in
the sum of (4387)245 + (621)72 is
a)1 b2 c)5 d)8
4.The unit digit in
the product (122)173 is
a)2 b)4 c)6 d)8
5.The last digit of
(2001)2008 + 2002 is
a)0 b)3 c)4 d)6
6.The digit in the unit’s place of
[25198 +2129-106100+70535-164
+259]
a)1 b)4 c)6 d)8
7.What is the unit
digit of 666999 + 999666?
a)7 b)9 c)6 d)5
8.The digit in the
unit’s place of the product (71 x 72 x 73 x …x 79) is
a)2 b)0 c)6 d)8
9.Two numbers are such that their sum is
16 and their product is 55. Find the sum of their reciprocals?
a)16/55 b)
14/55 c) 18/55 d) 17/55
10.Two positive integers differ by 4, and
the sum of their reciprocals is 10/21. Then find the larger number?
a)3 b)5 c)7 d)9
11.The reciprocal of the sum of the
reciprocals of 3/5 and 5/7 is
a)2/3 b)5/12 c)15/46
d)4
12.One-third of three-fifth of a number
is 21. What is the number?
a) 105 b) 85 c)65 d) 75
13.If two-fifth of one-fourth of a number
is 18, then what is the sum of the two digits of the number?
a) 40 b)
9 c) 4 d) 1
14.If one-eighth of a number increased by
5 is 8, then what is the number?
a)75 b) 25 c)
30 d) 24
15.If 10 be added to 4 times a certain
number, the result is 5 less than 5 times the number,then the number is:
a)15 b)20 c)25 d)35
16.Find the number which, when multiplied
by 15, is increased by 280.
a)18 b)15 c)30
d)20
17.Which one of the
following numbers will completely divide (571+572 +573)?
a) 155 b)150 c)160 d)30
18.(461 +
462 + 463) is divisible by
a)3 b)11 c)13 d)17
19.If a and b are odd numbers, then which
of the following is even?
a)a+b+ab b)a+b-1
c)a+b+1d)a+b+2ab
20.If a is even number and b is an odd number,
then which of the following is odd?
a)(5a-2b)2 b) (a+2b) c)3a-2b d) (a+b)2
21.If n is even, (6n-1)
is divisible by
a)37 b)35 c)30 d)6
22.If m and n are
positive integers and (m-n) is an even number, then (m2 - n2) is always divisible by
a)4 b)6 c)8 d)12
23.If a and b are
two odd positive integers, by which of the following integer is (a4-b4)
always divisible
a)3 b)6 c)8 d)12
24.If n be any
natural number, then by which the largest number (n3-n) is always
divisible?
a)3 b)6 c)12 d)18
25.The greatest
whole number, by which the expression (n4+6n3+11n2+6n+24)
is divisible for every natural number n, is
a)6 b)24 c)12 d)48
26.Find the largest
number, which exactly divides every number of the form (n3 – n)
(n-2) where n is a natural number greater than 2
a)6 b)12 c)24 d)48