Question:
Find the odd word out from the given set:
Find the odd word out from the given set:
Show Hint
Three synonyms of skill versus one antonym is a common odd-one-out pattern.
Updated On: Aug 6, 2025
- Adroit
- Adept
- Dexterous
- Awkward
Hide Solution
Verified By Collegedunia
The Correct Option is D
Solution and Explanation
Adroit, Adept, and Dexterous all mean skillful and capable.
Awkward means clumsy or unskillful, the opposite.
Hence, Awkward is the odd one out.
Awkward means clumsy or unskillful, the opposite.
Hence, Awkward is the odd one out.
Was this answer helpful?
0
0
Top Questions on Odd one Out
- TUV : VYB :: PRA : ?
- VITEEE - 2025
- General Aptitude
- Odd one Out
- In a code language, 'TIGER' is written as 'JUISF'. How will 'EQUAL' be written in that language?
- VITEEE - 2025
- General Aptitude
- Odd one Out
- Images of consonants of the capital English alphabets are observed in a mirror. What is the number of images of these which look like their original shapes?
- VITEEE - 2025
- General Aptitude
- Odd one Out
- A is the brother of R. C is the mother of B. M is the sister of C. How is M related to B?
- VITEEE - 2025
- General Aptitude
- Odd one Out
- Images of vowels of the capital English alphabets are observed in a mirror. What is the number of images of these vowels that look like their original shapes?
- VITEEE - 2025
- General Aptitude
- Odd one Out
View More Questions
Questions Asked in CAT exam
- Let $x$, $y$, and $z$ be real numbers satisfying
\(4(x^2 + y^2 + z^2) = a,\)
\(4(x - y - z) = 3 + a.\)
Then $a$ equals ?- CAT - 2024
- Algebra
- The sum of all real values of $k$ for which $(\frac{1}{8})^k \times (\frac{1}{32768})^{\frac{4}{3}} = \frac{1}{8} \times (\frac{1}{32768})^{\frac{k}{3}}$ is
- CAT - 2024
- Logarithms
- ABCD is a rectangle with sides AB = 56 cm and BC = 45 cm, and E is the midpoint of side CD. Then, the length, in cm, of radius of incircle of \(\triangle ADE\) is
- CAT - 2024
- Mensuration
When $10^{100}$ is divided by 7, the remainder is ?
- CAT - 2024
- Basics of Numbers
- If $(a + b\sqrt{n})$ is the positive square root of $(29 - 12\sqrt{5})$, where $a$ and $b$ are integers, and $n$ is a natural number, then the maximum possible value of $(a + b + n)$ is ?
- CAT - 2024
- Algebra
View More Questions