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Find the number in the series which is wrong.
10. 1, 4, 27, 256, 3125, 46658
- a)46658
- b)4
- c)27
- d)3125
- e)None of these
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
Find the number in the series which is wrong.10. 1, 4, 27, 256, 3125, ...
The given number series is based on the following patten:
11 = 1; 22 = 4
33 = 27; 44 = 256
55 = 3125; 66 = 46656
Hence 46658 is the wrong number.
11 = 1; 22 = 4
33 = 27; 44 = 256
55 = 3125; 66 = 46656
Hence 46658 is the wrong number.
Most Upvoted Answer
Find the number in the series which is wrong.10. 1, 4, 27, 256, 3125, ...
Incorrect Number in the Series: 46658
Explanation:
To find the incorrect number in the series, we need to identify the pattern or rule followed by the given numbers.
Pattern:
Looking at the given series, we can observe that each number is obtained by raising the previous number to the power of the current position in the series.
- The first number is 1, which is 1^1.
- The second number is 4, which is 2^2.
- The third number is 27, which is 3^3.
- The fourth number is 256, which is 4^4.
- The fifth number is 3125, which is 5^5.
However, when we calculate the sixth number using the same pattern, we get 46656, which is 6^6. But the given number is 46658, which does not fit the pattern.
Therefore, the incorrect number in the series is 46658 (option A).
Conclusion:
The incorrect number in the given series is 46658, as it does not follow the pattern of raising the previous number to the power of the current position in the series.
Explanation:
To find the incorrect number in the series, we need to identify the pattern or rule followed by the given numbers.
Pattern:
Looking at the given series, we can observe that each number is obtained by raising the previous number to the power of the current position in the series.
- The first number is 1, which is 1^1.
- The second number is 4, which is 2^2.
- The third number is 27, which is 3^3.
- The fourth number is 256, which is 4^4.
- The fifth number is 3125, which is 5^5.
However, when we calculate the sixth number using the same pattern, we get 46656, which is 6^6. But the given number is 46658, which does not fit the pattern.
Therefore, the incorrect number in the series is 46658 (option A).
Conclusion:
The incorrect number in the given series is 46658, as it does not follow the pattern of raising the previous number to the power of the current position in the series.
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