Twin Primes Challenge

  • Grade 5th,
  • Grade 6th
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| Attempts: 27 | Questions: 20 | Updated: Dec 15, 2025
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1) Which of the following pairs are both prime and differ by 2?

Explanation

9=3×3 not prime. (11,13) both primes diff=2. (15,17) and (19,21) have composites. So (11,13) is correct.

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About This Quiz
Twin Primes Challenge - Quiz

Think you can spot twin primes without missing a beat? This quiz takes you into the world of prime pairs that sit just two numbers apart. You’ll practice finding them, see what makes them interesting, and get a feel for how often they appear across different ranges. It’s a simple,... see morefun way to sharpen your number sense. Give it a try and see how well you do! see less

2) The twin prime pair immediately before (11,13) is (__,__).

Explanation

Twin prime sequence: (3,5),(5,7),(11,13) → previous is (5,7).

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3) The twin prime pair (5,7) has a sum smaller than (11,13).

Explanation

5+7=12 < 24=11+13 → statement true.

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4) The missing number in the pair (__,19) is __.

Explanation

19−17=2 → both prime → valid twin pair.

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5) The pair (101,103) are twin primes.

Explanation

Both 101 and 103 are primes, diff=2 → valid twin prime pair.

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6) The smallest twin prime pair after (29,31) is (__,__).

Explanation

After 31, next primes 37,41,43→(41,43) diff=2.

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7) What is the sum of the twin primes (11,13)?

Explanation

11+13=24 → correct sum.

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8) Twin primes can include an even number.

Explanation

2 is only even prime. (2,4) invalid. No twin prime includes even number.

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9) Complete the pair: (__,61) → both numbers must be prime.

Explanation

61−2=59 → both prime → (59,61) valid twin pair.

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10) Which of these pairs is not a twin prime pair?

Explanation

(43,47) differ by 4 → not twins. The rest differ by 2.

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11) Every odd prime number is part of a twin prime pair.

Explanation

Example: 23 is prime but neither 21 nor 25 is prime → not part of any twin prime pair.

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12) Select all that show twin primes correctly:

Explanation

(5,7) both primes diff=2. (13,15) and (49,51) have composites. (29,31) both primes diff=2.

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13) The twin prime pair that comes after (11,13) is (__,__).

Explanation

After 13, next primes 17 and 19 differ by 2 → next twin pair.

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14) Twin primes are always two prime numbers that differ by 2.

Explanation

By definition, twin primes are pairs of prime numbers that differ by 2. Example: (3,5) → 5−3=2; both are prime.

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15) Which pairs are twin primes?

Explanation

(3,5) and (71,73) both primes diff=2. Others include composites.

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16) Which number cannot appear in any twin prime pair?

Explanation

15=3×5 → composite, cannot appear in any twin prime pair.

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17) Which of these pairs lies between 90 and 110?

Explanation

(101,103) both primes → valid twin pair in that range.

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18) Choose all pairs that are not twin primes.

Explanation

(7,9) and (23,25) include non-primes. Others are valid twin primes.

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19) There are twin primes between 80 and 90.

Explanation

Primes in that range: 83,89 → diff=6, not 2 → no twin primes.

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20) Select all true statements about twin primes:

Explanation

Differ by 2→True. Infinite→Unproven. (3,5) smallest→True. (2,3) diff=1→False.

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Which of the following pairs are both prime and differ by 2?
The twin prime pair immediately before (11,13) is (__,__).
The twin prime pair (5,7) has a sum smaller than (11,13).
The missing number in the pair (__,19) is __.
The pair (101,103) are twin primes.
The smallest twin prime pair after (29,31) is (__,__).
What is the sum of the twin primes (11,13)?
Twin primes can include an even number.
Complete the pair: (__,61) → both numbers must be prime.
Which of these pairs is not a twin prime pair?
Every odd prime number is part of a twin prime pair.
Select all that show twin primes correctly:
The twin prime pair that comes after (11,13) is (__,__).
Twin primes are always two prime numbers that differ by 2.
Which pairs are twin primes?
Which number cannot appear in any twin prime pair?
Which of these pairs lies between 90 and 110?
Choose all pairs that are not twin primes.
There are twin primes between 80 and 90.
Select all true statements about twin primes:
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