Quiz Discussion

A six-digit number is formed by repeating a three-digit number; for example, 256256 or 678678 etc. Any number of this form is always exactly divisible by :

Course Name: Quantitative Aptitude

  • 1]

    7

  • 2]

    13

  • 3]

    11

  • 4]

    1001

Solution
No Solution Present Yet

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# Quiz
1
Discuss

The difference between the squares of two consecutive odd integers is always divisible by:

  • 1]

    3

  • 2]

    6

  • 3]

    7

  • 4]

    8

Solution
2
Discuss

If the number 481 * 673 is completely divisible by 9, then the smallest whole number in place of * will be:

  • 1]

    4

  • 2]

    5

  • 3]

    6

  • 4]

    7

Solution
3
Discuss

The digit in unit’s place of the product 71 × 72 × ..... × 79 is

  • 1]

    2

  • 2]

    0

  • 3]

    6

  • 4]

    4

Solution
4
Discuss

If x and y are the two digits of the number 653xy such that this number is divisible by 80, then x + y = ?

  • 1] 2 or 6
  • 2] 4
  • 3] 4 or 8
  • 4] 8
  • 5] None of these
Solution
5
Discuss

How many terms are there in 2, 4, 8, 16,..., 1024?

  • 1]

    9

  • 2]

    10

  • 3]

    11

  • 4]

    12

Solution
6
Discuss

107 x 107 + 93 x 93 = ?

  • 1]

    19578

  • 2]

    19418

  • 3]

    21908

  • 4]

    20098

Solution
7
Discuss

A 3-digit number 4p3 is added to another 3-digit number 984 to give the four-digit number 13q7, which is divisible by 11. Then, (p + q) is :

  • 1]

    9

  • 2]

    10

  • 3]

    11

  • 4]

    12

Solution
8
Discuss

On dividing a number by 56, we get 29 as remainder. On dividing the same number by 8, what will be the remainder ?

  • 1]

    4

  • 2]

    5

  • 3]

    6

  • 4]

    7

Solution
9
Discuss

Find the number of factors of 9321.

  • 1]

    6

  • 2]

    8

  • 3]

    12

  • 4]

    14

Solution
10
Discuss

72519 X 9999

  • 1] 725117481
  • 2] 834782931
  • 3] 747829383
  • 4] 648392011
Solution
# Quiz