1 |
If nP2 = 30 then n = : |
5
6
2
3
|
2 |
Numbers are formed by using all the digits 1, 2, 3, 4, 5, 6 on digit being repeated, then the numbers which are divisible by 5 are: |
110
120
122
124
|
3 |
How many different number can be formed by taking 4 out of the six digits 1, 2, 3, 4, 5, 6: |
360
120
366
none of these
|
4 |
Number of digits multiple of 5 made from the digits 2, 3, 5, 7, 9 is: |
5
24
20
none
|
5 |
No. of signals made by 4 flags of different colors using 2 flags at a time: |
6
12
60
none
|
6 |
No. of signals made by 5 flags of different colors using 3 flags at a time is: |
60
15
10
None
|
7 |
No. of arrangements of the letters of the word plane taking all letters at a time: |
5
1
none
|
8 |
In how many ways two places can be filled by n objects: |
n(n-1)
2!
n(n+1)
None
|
9 |
No. of selection of n different things out of n is: |
1
n
n!
none
|
10 |
The factorial of positive integer is: |
rational no.
positive integer
real no.
none
|
11 |
For a positive integer n: |
(n+1)! = (n+1)n!
(n+1)! = (n+1)(n-1)!
n! = n(n+1)!
none of these
|
12 |
n! stands for: |
product of first natural numbers
sum of n natural numbers
product of n integers
none of these
|
13 |
Zero cannot be a term of: |
A.P and G.P
G.P and H.P
A.P and H.P
only H.P
|
14 |
If S is the H.M between 2 and b then b = : |
-10
10
7
5
|
15 |
The reciprocal of the terms of A.P. form: |
A.P
G.P
H.P
none of these
|
16 |
A sequence of numbers whose reciprocal form an arithmetic sequence, is known as: |
arithmetic sequence
geometricsequence
harmonicsequence
none of these
|
17 |
The series 2 + 2 + 2 ..... is: |
divergent
convergent
oscillatory
none of these
|
18 |
A geometric series is convergent only if: |
| r | > 1
| r | < 1
| r | = 1
none of these
|
19 |
The product of three G.Ms between 1 and 16 is: |
32
64
128
16
|
20 |
If there are six G.Ms between 3 and 284 then G4 = |
24
48
12
6
|