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  • Question
  • 107 x 107 + 93 x 93 =?


  • Options
  • A. 19578
  • B. 19418
  • C. 20098
  • D. 21908
  • E. None of these

  • Correct Answer
  • 20098 

    Explanation
    107 x 107 + 93 x 93 = (107)2 + (93)2
    = (100 + 7)2 + (100 - 7)2
    = 2 x [(100)2 + 72]       [Ref: (a + b)2 + (a - b)2 = 2(a2 + b2) ]
    = 20098

  • Numbers problems


    Search Results


    • 1. Which natural number is nearest to 9217, which is completely divisible by 88?

    • Options
    • A. 9152
    • B. 9240
    • C. 9064
    • D. 9184
    • E. None of these
    • Discuss
    • 2. The unit digit in the product (784 x 618 x 917 x 463) is:

    • Options
    • A. 2
    • B. 3
    • C. 4
    • D. 5
    • Discuss
    • 3. Which of the following numbers will completely divide (4915 - 1)?

    • Options
    • A. 8
    • B. 14
    • C. 46
    • D. 50
    • Discuss
    • 4. If n is a natural number, then (6n2 + 6n) is always divisible by:

    • Options
    • A. 6 only
    • B. 6 and 12 both
    • C. 12 only
    • D. by 18 only
    • Discuss
    • 5. If (64)2 - (36)2 = 20 x x, then x =?

    • Options
    • A. 70
    • B. 120
    • C. 180
    • D. 140
    • E. None of these
    • Discuss
    • 6. On dividing a number by 68, we get 269 as quotient and 0 as remainder. On dividing the same number by 67, what will the remainder?

    • Options
    • A. 0
    • B. 1
    • C. 2
    • D. 3
    • Discuss
    • 7. What least number must be added to 1056, so that the sum is completely divisible by 23?

    • Options
    • A. 2
    • B. 3
    • C. 18
    • D. 21
    • E. None of these
    • Discuss
    • 8. Which one of the following can't be the square of natural number?

    • Options
    • A. 30976
    • B. 75625
    • C. 28561
    • D. 143642
    • E. None of these
    • Discuss
    • 9. Which one of the following is a prime number?

    • Options
    • A. 119
    • B. 187
    • C. 247
    • D. 551
    • E. None of these
    • Discuss
    • 10. The sum of first five prime numbers is:

    • Options
    • A. 11
    • B. 18
    • C. 26
    • D. 28
    • Discuss


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