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Texas Algebra I Lesson 34: Square Roots
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Lesson Objectives: The student will be able to:
Identify and define “perfect square” Estimate square roots based upon relative position to “perfect squares” Simplify square roots in simplest radical form
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Square root Question: What does it mean to square a number? Question: What is a “perfect square”?
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Perfect Squares Best practice: Memorize perfect squares to 25. 1² = 1 8² = 64 15² = ² = 484 2² = 4 9² = 81 16² = ² = 529 3² = 9 10² = ² = ² =576 4² = 16 11² = ² = ² = 625 5² = 25 12² = ² = 361 6² = 36 13² = ² = 400 7² = 49 14² = ² = 441
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Non-perfect squares Estimate using perfect squares. Example: √39 The √39 is approx. 6.3 √ √ √49 6 7
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Simplest Radical Form Sometimes we don’t want an estimate. Non-perfect squares “square roots” are irrational, so any decimal answer is rounded. To get an exact answer, we can simplify to “simplest radical form”. That is, the answer has a radical term. Example: √75
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Lesson Objectives: The student will be able to:
Identify and define “perfect square” Estimate square roots based upon relative position to “perfect squares” Simplify square roots in simplest radical form
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