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15,21,63,81,69. Odd one out?
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15,21,63,81,69. Odd one out?
Possible answer:

Odd One Out: 81

Explanation:

The five given numbers are: 15, 21, 63, 81, 69. They appear to be a random sequence of integers, without any obvious pattern or rule. However, we can use some basic knowledge of number properties and operations to identify the odd one out. Here are some possible steps:

1. Check for divisibility by common factors: We can see that 15, 21, and 63 are all divisible by 3, but not by 7. 81 is divisible by 3 and 9, but not by 7. 69 is not divisible by 3, but it is divisible by 3+3=6 and by 23. This observation does not immediately reveal any significant difference between the numbers, although we may suspect that the odd one out might have some property that the others lack.

2. Check for parity (oddness or evenness): We can see that 15, 21, and 69 are all odd, while 81 and 63 are even. This is a more promising clue, since it suggests that there might be a pattern related to odd and even numbers.

3. Check for relationships between adjacent or nearby numbers: We can see that 15 and 21 differ by 6, which is 2x3, and that 21 and 63 differ by 42, which is 2x3x7. Similarly, 63 and 69 differ by 6, which is 2x3. However, 69 and 81 differ by 12, which is 2x2x3, and does not fit the same pattern. This seems to be a more compelling reason to choose 81 as the odd one out.

4. Check for other possible rules: We can try to find other rules that might apply to the numbers, such as prime factors, squares, cubes, etc. However, these rules do not seem to lead to a clear distinction between the numbers. For example, 15 has prime factors 3 and 5, 21 has prime factors 3 and 7, 63 has prime factors 3 and 7, 81 has prime factors 3 and 3x3x3, and 69 has prime factors 3 and 23. None of these sets of factors is unique or common to all but one number.

Conclusion:

Based on the above analysis, we can conclude that the odd one out is 81, because it is the only even number in the sequence and the only number that does not follow the pattern of differences between adjacent or nearby numbers. Therefore, we can choose option (d) 81 as the correct answer.
Community Answer
15,21,63,81,69. Odd one out?
Answer is 81. Among these numbers only 81 is a perfect square
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15,21,63,81,69. Odd one out?
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