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Number Divisibility

Question 1

You have to select such 2 digit numbers that are either perfectly divisible by 5 or 9. Find the count of such numbers.

  • 20

  • 26

  • 30

  • 25

Question 2

How many positive integers less than 1000 are coprime with 14?
  • 571
  • 142
  • 429
  • None of these

Question 3

Which of Following is not divisible from 4 ?
  • 546702
  • 556824
  • 367312
  • 467536

Question 4

Raghav has got a bag of numbers from 1 to 500, however he want to remove the numbers those are multiple of 9. How many total numbers will be removed?

  • 44

  • 55

  • 50

  • 52

Question 5

Which digits should come in place of * and # if the number 4675*2# is divisible by both 5 & 8?

  • 4, 0

  • 4, 5

  • 1, 0

  • 8, 0

Question 6

What should be assigned to # so that 2582#724 is divisible by 11 ?
  • 4
  • 5
  • 6
  • 7

Question 7

You are given the largest number of 5-digit, you have to subtract x from this number so that the number is divisible by 23. Find the smallest possible value of x.

  • 22

  • 20

  • 18

  • 16

Question 8

Which of the following is the largest of all ? (i) 7/8 (ii) 15/16 (iii) 23/24 (iv) 31/32
  • (i)
  • (ii)
  • (iii)
  • (iv)

Question 9

Which of the following statement(s) is/are correct?
  1. 1 is the remainder when 7^700 is divided by 100.
  2. 1 is the remainder when 7^26 is divided by 100.
  3. 2 is the remainder when 7^35 is divided by 13.
  • Only (1)
  • Only (2)
  • Only (1) and (3)
  • All (1), (2), and (3)

Question 10

There is bag of lots of integers from 1 to 10000, but you can only pick the numbers that are of 3-digit and also divisible by 3. What maximum sum of numbers you can pick.

  • 165150

  • 1600843

  • 168132420

  • 165322501

There are 16 questions to complete.

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