To determine which numbers are divisible by both 3 and 9, you can check each number from the given list. A number must be divisible by 9 if it is also divisible by 3, as any number divisible by 9 is inherently divisible by 3.
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52:
- Divisibility by 3: \(5 + 2 = 7\) (not divisible by 3)
- Not divisible by either.
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48:
- Divisibility by 3: \(4 + 8 = 12\) (divisible by 3)
- Divisibility by 9: \(48 \div 9 = 5.33\) (not divisible by 9)
- Not divisible by 9.
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27:
- Divisibility by 3: \(2 + 7 = 9\) (divisible by 3)
- Divisibility by 9: \(27 \div 9 = 3\) (divisible by 9)
- Divisible by both 3 and 9.
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39:
- Divisibility by 3: \(3 + 9 = 12\) (divisible by 3)
- Divisibility by 9: \(39 \div 9 = 4.33\) (not divisible by 9)
- Not divisible by 9.
Conclusion: The only number in the list that is divisible by both 3 and 9 is 27.