Question:

The sum of prime numbers that are greater than 60, but less than 70 is :

Updated On: Aug 20, 2025
  • 128
  • 191
  • 197
  • 260
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The Correct Option is A

Solution and Explanation

To find the sum of prime numbers that are greater than 60 but less than 70, we first identify the prime numbers within this range. A prime number is a number that has no divisors other than 1 and itself. The numbers to consider between 60 and 70 are:
  • 61
  • 62
  • 63
  • 64
  • 65
  • 66
  • 67
  • 68
  • 69
We check each number for primality:
  • 61: Divisible only by 1 and 61 (Prime)
  • 62: Divisible by 2 (Not Prime)
  • 63: Divisible by 3 (Not Prime)
  • 64: Divisible by 2 (Not Prime)
  • 65: Divisible by 5 (Not Prime)
  • 66: Divisible by 2 (Not Prime)
  • 67: Divisible only by 1 and 67 (Prime)
  • 68: Divisible by 2 (Not Prime)
  • 69: Divisible by 3 (Not Prime)
The prime numbers are 61 and 67. We now calculate their sum:
Sum = 61 + 67 = 128
Therefore, the sum of the prime numbers that are greater than 60 but less than 70 is 128.
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