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Review Square Root Rules
Chapter 9 Review Square Root Rules
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Section 9.1 Positive Square Roots
Positive square root or principle square root of a number (a) is written as Also, The square root of 0 is written
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Positive Square Roots Examples:
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Negative Square Roots Negative square roots are not real numbers
Example:
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Perfect Squares The numbers 1, 4, 9, 16, 25, 36, 49, … are perfect squares because each number is a square of a natural number. See page 536 for a list of the first 20 perfect squares.
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Writing a Square Root in Exponential Form
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Section 9.2 Product Rule of Square Roots
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To Simplify the Square Root of a Constant
Write the constant as a Product of the largest perfect square factor and another factor Use the product rule to write the expression as a product of square roots, with each square root containing one of the factors Find the square root of the perfect square factor
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Simplify Example
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Square Root of a Perfect Square
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Section 9.4 Quotient Rule of Square Roots
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Quotient Rule of Square Roots
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A Square Root is Simplified When
No radicand has a common factor that is a perfect square. No radicand contains a fraction No denominator contains a square root
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