Problem 2
At least which number must be subtracted from 9999999 so that it will become the multiple of \(125 ?\) (a) 124 (b) 4 (c) 24 (d) none of these
Problem 3
A number of the form \(10^{n}-1\) is always a 0y every \(n\) is a natural number, when : (a) \(n\) is odd (b) \(n\) is prime (c) \(n\) is even (d) can't say
Problem 6
The value of \(k\) if \(k 35624\) is divisible by 11 : (a) 2 (b) 5 (c) 7 (d) 6
Problem 10
How many numbers are there from 100 to 200 ? (a) 100 (b) 101 (c) 99 (d) none of these
Problem 16
Atleast what number must be subtracted from 434079 so that it becomes divisible by \(137 ?\) (a) 173 (b) 63 (c) 97 (d) can't be determined.
Problem 18
Which one number is closest to 193 which is divisible by 18 is: (a) 180 (b) 195 (c) 198 (d) 108
Problem 23
3\. A number which when divided by 32 leaves a remalndes of \(29 .\) If this number is divided by 8 the remainder will be: \(\quad\) (b) 1 (a) 0 (d) 3 (c) 5
Problem 27
When a natural number divided by a certain divisor, we get 15 as a remainder. But when the 10 times of the same number is divided by the same divisor we get 6 as a remainder. The maximum possible number of such divisors is : (a) 6 (b) 7 (c) 15 (d) can't be determined
Problem 32
The maximum possible difference between the 4 digit numbers formed by using the 4 different digits \(1,2,3,5\) is : (a) 4086 (b) 5076 (c) 4386 (d) 3242