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https://math.answers.com/math-and-arithmetic/How_do_a_square_and_a_square_root_relate_to_each_other

How do a square and a square root relate to each other? - Answers

using n to represent the number. n^2 when squared rooted equals the original number, n; and when a number squared rooted is squared, it also equals to the original number. Hence the relationship is, when either of the operations is applied to the opposite operation (i.e. n^2 is opposite to square root of n) is result is always the original number, n. Hope I didn't confuse you too much :)



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How do a square and a square root relate to each other? - Answers

https://math.answers.com/math-and-arithmetic/How_do_a_square_and_a_square_root_relate_to_each_other

using n to represent the number. n^2 when squared rooted equals the original number, n; and when a number squared rooted is squared, it also equals to the original number. Hence the relationship is, when either of the operations is applied to the opposite operation (i.e. n^2 is opposite to square root of n) is result is always the original number, n. Hope I didn't confuse you too much :)



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https://math.answers.com/math-and-arithmetic/How_do_a_square_and_a_square_root_relate_to_each_other

How do a square and a square root relate to each other? - Answers

using n to represent the number. n^2 when squared rooted equals the original number, n; and when a number squared rooted is squared, it also equals to the original number. Hence the relationship is, when either of the operations is applied to the opposite operation (i.e. n^2 is opposite to square root of n) is result is always the original number, n. Hope I didn't confuse you too much :)

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      using n to represent the number. n^2 when squared rooted equals the original number, n; and when a number squared rooted is squared, it also equals to the original number. Hence the relationship is, when either of the operations is applied to the opposite operation (i.e. n^2 is opposite to square root of n) is result is always the original number, n. Hope I didn't confuse you too much :)

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