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Mathematics Instructional Plan Algebra Simplifying Square Roots of Whole Numbers Strand:Expressions and OperationsTopic:Simplifying square roots of whole numbersPrimary SOL:A.3 The student will simplify
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How to fill out simplifying square roots of

01
Start by identifying the square root in the expression that you want to simplify.
02
Determine if the number inside the square root is a perfect square. A perfect square is the square of an integer.
03
If the number inside the square root is a perfect square, rewrite it as the square of the square root of that integer.
04
If the number inside the square root is not a perfect square, then leave it as it is.
05
Simplify any perfect square roots outside the square root symbol by multiplying them together.
06
Combine any similar terms or numbers outside the square root symbol.
07
Your simplified expression should have the square root symbol only on numbers that are not perfect squares.

Who needs simplifying square roots of?

01
Anyone who works with mathematical expressions involving square roots may need to simplify square roots. This includes students studying algebra or calculus, engineers, physicists, and other professionals in fields that require mathematical calculations.
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Simplifying square roots involves finding the largest perfect square that can be factored out of a number under the square root symbol.
Anyone studying or working with algebraic expressions may need to simplify square roots.
To simplify square roots, you identify perfect square factors of the numbers under the square root symbol and write them outside the square root.
The purpose of simplifying square roots is to make calculations with radicals easier and more efficient.
The numbers under the square root symbol and the simplified form of the square root.
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