By Earl W. Swokowski, Jeffery A. Cole

Transparent motives, an uncluttered and beautiful format, and examples and workouts that includes quite a few real-life functions have made this article renowned between scholars yr after 12 months. This most up-to-date variation of Swokowski and Cole's ALGEBRA AND TRIGONOMETRY WITH ANALYTIC GEOMETRY keeps those positive aspects. the issues were continually praised for being at simply the perfect point for precalculus scholars such as you. The booklet additionally presents calculator examples, together with particular keystrokes that aid you use quite a few graphing calculators to resolve difficulties extra quick. probably so much important-this booklet successfully prepares you for extra classes in arithmetic.

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**Additional resources for Algebra and Trigonometry with Analytic Geometry**

**Sample text**

All Rights Reserved. May not be copied, scanned, or duplicated, in whole or in part. 1 Re a l N u m b e r s mined by laying off successive line segments of equal length on either side of O, as illustrated in Figure 2. The point corresponding to a rational number, such as 23 5 , is obtained by subdividing these line segments. Points associated with certain irrational numbers, such as 22, can be found by construction (see Exercise 45). 33 3 p 4 5 B A b a l H Positive real numbers The number a that is associated with a point A on l is the coordinate of A.

All Rights Reserved. May not be copied, scanned, or duplicated, in whole or in part. 2, whenever an index of a radical is even (or a rational exponent m͞n with n even is employed), assume that the letters that appear in the radicand denote positive real numbers unless otherwise specified. 2 Exercises Exer. 1–10: Express the number in the form a͞b, where a and b are integers. 4 1 ͑ Ϫ 32 ͒ 2 ͑Ϫ3͒3 2Ϫ3 3 Ϫ2 3 20 ϩ 02 4 2ϩ0 5 Ϫ24 ϩ 3Ϫ1 6 ͑ Ϫ 23 ͒4 Ϫ 2Ϫ4 7 16Ϫ3/4 8 95/2 11 ͑ ͒͑16x ͒ 12 ͑Ϫ3x ͒͑4x ͒ 13 ͑2x 3͒͑3x 2͒ ͑x 2͒3 14 15 ͑ ͒͑Ϫ3a ͒͑4a ͒ Ϫ2 5 1 5 6a 2 7 35 ͑3x 5/6͒͑8x 2/3͒ 36 ͑8r͒1/3͑2r1/2͒ 37 ͑27a6͒Ϫ2/3 38 ͑25z4͒Ϫ3/2 39 ͑8xϪ2/3͒x1/6 40 ͑3x1/2͒͑Ϫ2x 5/2͒ 43 Exer.

1–10: Express the number in the form a͞b, where a and b are integers. 4 1 ͑ Ϫ 32 ͒ 2 ͑Ϫ3͒3 2Ϫ3 3 Ϫ2 3 20 ϩ 02 4 2ϩ0 5 Ϫ24 ϩ 3Ϫ1 6 ͑ Ϫ 23 ͒4 Ϫ 2Ϫ4 7 16Ϫ3/4 8 95/2 11 ͑ ͒͑16x ͒ 12 ͑Ϫ3x ͒͑4x ͒ 13 ͑2x 3͒͑3x 2͒ ͑x 2͒3 14 15 ͑ ͒͑Ϫ3a ͒͑4a ͒ Ϫ2 5 1 5 6a 2 7 35 ͑3x 5/6͒͑8x 2/3͒ 36 ͑8r͒1/3͑2r1/2͒ 37 ͑27a6͒Ϫ2/3 38 ͑25z4͒Ϫ3/2 39 ͑8xϪ2/3͒x1/6 40 ͑3x1/2͒͑Ϫ2x 5/2͒ 43 Exer. 11–46: Simplify. 008͒2/3 33 ͑4a3/2͒͑2a1/2͒ 45 4 ͩ ͪ ͩ ͪ Ϫ8x 3 yϪ6 x6 9yϪ4 2/3 42 Ϫ1/2 ͑x6y3͒Ϫ1/3 ͑x4y2͒Ϫ1/2 44 ͩ ͪ ͩ ͪ Ϫy3/2 yϪ1/3 3 cϪ4 16d 8 3/4 46 a4/3aϪ3/2a1/6 Exer.