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Dark blue outline, 3 pt weight
Default text (Verdana 24 pt) Variation Default shape Dark blue outline, 3 pt weight Light blue fill Black text, centered Verdana 24 pt Variation Variation (not exhaustive)
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Objective: You will be able to apply the inverse relationship between squares and square roots to solve problems.
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Inverse Relationship Between Squares and Square Roots
You Recall… The square root (s) of a number (A) is the side length of a square with an area equal to that number. s A
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Inverse Relationship Between Squares and Square Roots
You Recall… The square root (s) of a number (A) is the side length of a square with an area equal to that number. √16 = 4 4 16
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Inverse Relationship Between Squares and Square Roots
You Recall… √A = s s·s = A W s A √16 = 4 s L 4·4 = 16
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Inverse Relationship Between Squares and Square Roots
You Recall… To square a number (s) is to find the area (A) of a square with side length s. s·s = A 𝑠 2 = A s A s
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Inverse Relationship Between Squares and Square Roots
You Recall… To square a number (s) is to find the area (A) of a square with side length s. 5 squared 5 2 = 25 5 25 5
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Inverse Relationship Between Squares and Square Roots
Inverse operations undo each other. 5 + 2 = 7 7 - 2 = 5
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Inverse Relationship Between Squares and Square Roots
Inverse operations undo each other. 5 + 2 = 7 7 - 2 = 5
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Inverse Relationship Between Squares and Square Roots
Inverse operations undo each other. x + y = z z - y = x
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Inverse Relationship Between Squares and Square Roots
Inverse operations undo each other. x + y = z z - y = x
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Inverse Relationship Between Squares and Square Roots
Inverse operations undo each other. x = x
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Inverse Relationship Between Squares and Square Roots
Evaluate: 3 2
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Inverse Relationship Between Squares and Square Roots
Evaluate: 8 2
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Inverse Relationship Between Squares and Square Roots
Evaluate: ( 49 ) 2
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Inverse Relationship Between Squares and Square Roots
Practice: Evaluate: 10 2
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Inverse Relationship Between Squares and Square Roots
Practice: Evaluate: ( 8 ) 2
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Conclusion: You can to apply the inverse relationship between squares and square roots to solve problems.
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