12.1 Squares and Square Roots Thursday, March 1, 2007.

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12.1 Squares and Square Roots Thursday, March 1, 2007

company name Square Roots  Think about the relationship between the area of a square and the length of one of its sides.  area = 36 square units  side length = 36 = 6 units  Taking the square root of a number is the inverse of squaring the number.  6 2 = 36  36 = 6 A = 36 units 2 s = 6 units

company name  Every positive number has two square roots, one positive and one negative.  One square root of 16 is 4, since 4 4 = 16.  The other square root of 16 is –4, since (–4) (–4) is also 16.  You can write the square roots of 16 as ±4, meaning “plus or minus” 4.

company name Square Roots The numbers 16, 36, and 49 are examples of perfect squares. A perfect square is a number that has integers as its square roots. Other perfect squares include 1, 4, 9, 25, 64, and 81. When you press the key on a calculator, only the nonnegative square root appears. This is called the principal square root of the number = 4 – 16 = –4

company name EXAMPLES Find the two square roots of each number. 7 is a square root, since 7 7 = 49. –7 is also a square root, since –7 –7 = is a square root, since = 100. –10 is also a square root, since –10 –10 = = –7 – 49 = = = –10 – A. 49 B. 100 C is a square root, since = = = –15 – –15 is also a square root, since –15 –15 = 225.

company name Estimating Square Roots Each square root is between two integers. Name the integers. Explain your answer. Think: What are perfect squares close to 55? 7 2 = < = > is between 7 and 8 because 55 is between 49 and 64.

company name Simplify