Grade+Seven+NS+2.4

Use the inverse relationship between raising to a power and extracting the root of a perfect square integer; for an integer that is not square, determine without a calculator the two integers between which its square root lies and explain why.
 * __Grade Seven NS 2.4__**

//1.// // The square root of _ _ _ is _ _ _. // // 2. // // Since the square root of _ _ _ is _ _ _, then _ _ _squared must be _ _ _. // // 3. If the side of a square measures _ _ _, then the area of the square is _ _ _. Therefore, the square root of _ _ _ is _ _ _. 4. The square root of _ _ _ is between _ _ _ and _ _ _. 5. Since _ _ _ squared is _ _ _, and _ _ _ squared is _ _ _, the square root of _ _ _ must be between _ _ _ and _ _ _. //

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