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  • Question
  • 1904 x 1904 =?


  • Options
  • A. 3654316
  • B. 3632646
  • C. 3625216
  • D. 3623436
  • E. None of these

  • Correct Answer
  • 3625216 

    Explanation
    1904 x 1904 = (1904)2
    = (1900 + 4)2
    = (1900)2 + (4)2 + (2 x 1900 x 4)
    = 3610000 + 16 + 15200.
    = 3625216.

  • Numbers problems


    Search Results


    • 1. If the number 42573 * is exactly divisible by 72, then the minimum value of * is:

    • Options
    • A. 4
    • B. 5
    • C. 6
    • D. 7
    • E. 8
    • Discuss
    • 2. 397 x 397 + 104 x 104 + 2 x 397 x 104 =?

    • Options
    • A. 250001
    • B. 251001
    • C. 260101
    • D. 261001
    • Discuss
    • 3. If the number 481 * 673 is completely divisible by 9, then the smallest whole number in place of * will be:

    • Options
    • A. 2
    • B. 5
    • C. 6
    • D. 7
    • E. None of these
    • Discuss
    • 4. If x and y are the two digits of the number 653xy such that this number is divisible by 80, then x + y =?

    • Options
    • A. 2 or 6
    • B. 4
    • C. 4 or 8
    • D. 8
    • E. None of these
    • Discuss
    • 5. What value should come in place of the question mark(?) in the following question? (?) - 19657 - 33994 = 9999

    • Options
    • A. 63650
    • B. 53760
    • C. 59640
    • D. 61560
    • E. None of these
    • Discuss
    • 6. 2 + 22 + 23 + ... + 29 =?

    • Options
    • A. 2044
    • B. 1022
    • C. 1056
    • D. None of these
    • Discuss
    • 7. 217 x 217 + 183 x 183 =?

    • Options
    • A. 79698
    • B. 80578
    • C. 80698
    • D. 81268
    • Discuss
    • 8. What will be remainder when (6767 + 67) is divided by 68?

    • Options
    • A. 1
    • B. 63
    • C. 66
    • D. 67
    • Discuss
    • 9. 
      9 + 3 + 7 + 2 - 9 + 1 =?
      4 17 15

    • Options
    • A. 7+7191020
    • B. 9+8171020
    • C. 9+7191020
    • D. 7+8171020
    • E. None of these
    • Discuss
    • 10. Which one of the following numbers is exactly divisible by 11?

    • Options
    • A. 235641
    • B. 245642
    • C. 315624
    • D. 415624
    • Discuss


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