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Q: How do you find the root of a monomial that is a perfect square?

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Say the monomial is 4a squared. To find the square root to must do each part seperately. So square root of 4 is 2 and the square root of a-squared is |a| because we do not know the sign of a. The answer is 2|a|. If there is anything that cannot be "square rooted" then it would stay under a square root sign and just multiply by 2a as well. The principal root of a number is only its positive root (you can understand that you are looking for the principal root from the sign in front of the radical, which is a positive one)

5607 + 18 = 5625, a perfect square. The perfect square of a square root is the number you started with.

200 is not a perfect square. Its square root is a fraction and the square root of a perfect square is always an integer.

30 is not a perfect square. Its square root is a fraction and the square root of a perfect square is always an integer.

500 is not a perfect square. Its square root is a fraction and the square root of a perfect square is always an integer.

38 is not a perfect square. Its square root is a fraction and the square root of a perfect square is always an integer.

345 is not a perfect square and neither is its square root.

If its square root can be expressed as a rational number then it is a perfect square. 9075 is not a perfect square. However, 9025 is.

A principal square root is any square root that's answer is positive, and a perfect square root is a square root that's answer is an integer.

The sqrt. will be the length of one side.

16 is a perfect square (of 4) and the square root of 256.

The idea is to take out perfect squares. The largest perfect square in this case is 256, which is the square of 16 (if you have trouble figuring this out, you can take out a smaller perfect square first, and then see if you find additional perfect squares). In any case, the end result should not have a factor that is a perfect square. Using the symbol "root()" for square root: root(512) = root(256 x 2) = root(256) x root(2) = 16 root(2)

Any integer is a perfect square oot (of its square). So 300 is a perfect square root of 90000.

Find the perfect squares that your number lies between. Your square root will lie between their square roots. Whichever it is closer to will indicate the size of the decimal.

8 is a perfect cube; it is not a perfect square. Its square root is a fraction and the square root of a perfect square is always an integer....you're thinking of 9...

A perfect square root is where the square root of a number equals another whole number. For example, the square root of 144 is 12. 12 is a whole number thus 144 is a perfect square root.

Yes. Any integer is a perfect square root.

For a number to be a perfect square, the number's square root has to be a whole number. 9 is a perfect square because its square root is a whole number, 3. If the square root of the number is a decimal, then it is not a perfect square. For example, 13 does not divide evenly so it not a perfect square.

Yes it is.Since the square of an integer is called a perfect square, then the square root of a perfect square must be an integer.

Take any integer n and square it and you have a perfect square. Then you might want to know if a given number is a perfect square. Take the square root of a number and if it is a whole number, then the number is a perfect square.

No. A monomial is a polynomial with just one term, so that the power must be only a positive integer.

There are two square roots of a perfect square: a positive number and the same number as a negative number. The square root of a perfect square will always be an integer.

no because a perfect square has to be an whole number and the square root of 6 is aproximately 2.449489742783178

Because 9 is a perfect square - which means that its square root is an integer. 3 is not a perfect square.

say u have the number 16. Its square root is 4. the square root(4) is the number that, when multiplied by itself, gives the original number (16). To find a square root you must first find the two closet perfect squares (a square being the product of a square root, a perfect square being the product of square roots that are whole numbers 1,2,3,4, ect.) then u find the approxomate distance between