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A square root and its opposite?
The opposite (or inverse function) of the square root would be the square.
What is the square root for 25?
5. Think of square root as the opposite of exponets. I.e. 5 squared is 25. Just like addition and subtraction. Or multiplication and division are opposites
What is the square root of 2304 by division method?
The square root of 2304 is 48
What is the square root of 28224 by the division method?
The square root of 28224 is 168
In algebra what is the opposite of a square?
The square root.
A square root and its opposite?
The opposite (or inverse function) of the square root would be the square.
What is the square root for 25?
5. Think of square root as the opposite of exponets. I.e. 5 squared is 25. Just like addition and subtraction. Or multiplication and division are opposites
What is the opposite of a square root?
The opposite of a square root (exponent 1/2) is the square (exponent 2).
What is the opposite operation of squaring?
Taking the square root is the opposite of squaring.
What is the opposite of taking a number's square root?
The opposite of a square root is to square the number. √64 = 8 → 8² = 64.
What is the square root of 2304 by division method?
The square root of 2304 is 48
What is the square root of 28224 by the division method?
The square root of 28224 is 168
Why is the opposite of a square root a square?
cos it is
In algebra what is the opposite of a square?
The square root.
What is it called when you do the opposite operation such as add and substract?
It is called the "inverse" operation. (*The term inverse is specifically used for multiplication and division, where the inverse of x is 1/x.) Inverse operations: addition / subtraction multiplication/ division square / square root cube / cube root
What is the opposite and reciprocal of the square root of 6?
The reciprocal of the square root of 6 is ±0.4082 (approx). Not sure what is meant by opposite.
What is the opposite of a number squared?
Finding the square root of it. Taking the square root. Not squaring it.
