Opposite of SQUARE ROOT – 35 Antonyms With Sentence Examples

Antonyms for square root refer to mathematical operations opposite in nature to finding the square root of a number. In mathematics, the square root of a number is a value that, when multiplied by itself, gives the original number. Antonyms for square root involve operations that are inversely related to this process, resulting in a different mathematical outcome.

Finding antonyms for square root may involve looking for operations that reverse the process of finding the square root of a number. This can include mathematical operations like squaring a number or applying exponents that counteract the square root operation. By identifying antonyms for square root, mathematicians can explore the various ways numbers and equations can be manipulated and understood within the realm of mathematics.

Understanding antonyms for square root is essential for grasping the breadth of mathematical operations available for solving equations and analyzing numerical relationships. By recognizing the opposite operations to finding square roots, mathematicians can delve deeper into the complexities of mathematical calculations and expand their problem-solving skills in various mathematical contexts.

35 Antonyms for SQUARE ROOT With Sentences

Here’s a complete list of opposite for square root. Practice and let us know if you have any questions regarding SQUARE ROOT antonyms.

Antonym Sentence with Square Root Sentence with Antonym
Multiply The square root of 16 is 4 4 times 4 equals 16
Whole The square root of 25 is 5 5 is a fraction of 25
Positive The square root of 36 is 6 6 is a negative number
Complete The square root of 49 is 7 7 is incomplete without its square
Real The square root of 64 is 8 8 is an imaginary number
Exact The square root of 81 is 9 9 is not precisely 9
Rational The square root of 100 is 10 10 is not logical number
Agree The square root of 121 is 11 11 and 121 don’t correspond
Certain The square root of 144 is 12 12 is not definite
Clear The square root of 169 is 13 13 is confusing
Intelligible The square root of 196 is 14 14 is not comprehensible
Whole number The square root of 225 is 15 15 is not a whole number
Factual The square root of 256 is 16 16 is not a truthful statement
Unequivocal The square root of 289 is 17 17 leaves room for interpretation
Down-to-earth The square root of 324 is 18 18 is not practical in this context
Believable The square root of 361 is 19 19 is not trustworthy in this case
Concrete The square root of 400 is 20 20 is not tangible in this context
Definite The square root of 441 is 21 21 is not ambiguous in any way
Genuine The square root of 484 is 22 22 is not authentic in this scenario
Realistic The square root of 529 is 23 23 is not pragmatic in this context
Sensible The square root of 576 is 24 24 is not reasonable in this scenario
Sincere The square root of 625 is 25 25 appears insincere in this context
Tangible The square root of 676 is 26 26 is not perceptible in this context
Undoubted The square root of 729 is 27 27 is not questionable in any way
Understandable The square root of 784 is 28 28 is not clear in this context
Valid The square root of 841 is 29 29 appears invalid in this context
Evident The square root of 900 is 30 30 is not obvious in this situation
Obvious The square root of 961 is 31 31 is not clear-cut in this context
Practical The square root of 1024 is 32 32 is not feasible in this scenario
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Final Thoughts about Antonyms of SQUARE ROOT

Understanding the concept of square root and its antonyms can greatly enhance our mathematical knowledge. While finding the square root involves identifying a number that when multiplied by itself gives a specified number, its antonyms, like “exponential growth” or “multiple,” represent contrasting mathematical operations such as multiplication and raising a number to a certain power.

By grasping the antonyms of square root, we can broaden our understanding of mathematical operations and their relationships. Recognizing these antonyms allows us to explore a wider range of mathematical concepts and applications, helping us to achieve a more comprehensive understanding of mathematics as a whole.