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Find out the Wrong term in the series.
3, 10, 27, 4,16, 64, 5, 25,125
- a)3
- b)10
- c)27
- d)25
Correct answer is option 'B'. Can you explain this answer?
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Verified Answer
Find out the Wrong term in the series.3, 10, 27, 4,16, 64, 5, 25,125a)...
The pattern followed is 3, 32, 33, 4,
42, 43, 5, 52, 53.
So, 10 should be replaced by 9.
42, 43, 5, 52, 53.
So, 10 should be replaced by 9.
Most Upvoted Answer
Find out the Wrong term in the series.3, 10, 27, 4,16, 64, 5, 25,125a)...
Understanding the Series
The given series is: 3, 10, 27, 4, 16, 64, 5, 25, 125
To identify the wrong term, we need to analyze the pattern within the series.
Identifying Patterns
- The series can be split into two distinct sequences:
- First Sequence: 3, 27, 16, 5, 125
- Second Sequence: 10, 4, 64, 25
First Sequence Analysis
- The first sequence seems to suggest a pattern of powers:
- 3 (not a power)
- 27 = 3^3
- 16 = 4^2
- 5 (not a power)
- 125 = 5^3
Second Sequence Analysis
- The second sequence also follows a power pattern:
- 10 (not a power)
- 4 = 2^2
- 64 = 4^3
- 25 = 5^2
Identifying the Wrong Term
- Upon further inspection, we see that 10 does not fit the power pattern.
- The expected values for the first sequence would be consistent powers, thus indicating 10 should be replaced with a number that aligns with the pattern, such as 9 (3^2).
Conclusion
- The wrong term in the series is therefore 10.
- The correct answer is option B.
The given series is: 3, 10, 27, 4, 16, 64, 5, 25, 125
To identify the wrong term, we need to analyze the pattern within the series.
Identifying Patterns
- The series can be split into two distinct sequences:
- First Sequence: 3, 27, 16, 5, 125
- Second Sequence: 10, 4, 64, 25
First Sequence Analysis
- The first sequence seems to suggest a pattern of powers:
- 3 (not a power)
- 27 = 3^3
- 16 = 4^2
- 5 (not a power)
- 125 = 5^3
Second Sequence Analysis
- The second sequence also follows a power pattern:
- 10 (not a power)
- 4 = 2^2
- 64 = 4^3
- 25 = 5^2
Identifying the Wrong Term
- Upon further inspection, we see that 10 does not fit the power pattern.
- The expected values for the first sequence would be consistent powers, thus indicating 10 should be replaced with a number that aligns with the pattern, such as 9 (3^2).
Conclusion
- The wrong term in the series is therefore 10.
- The correct answer is option B.
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Find out the Wrong term in the series.3, 10, 27, 4,16, 64, 5, 25,125a)3b)10c)27d)25Correct answer is option 'B'. Can you explain this answer?
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