Let lim, 1 h(x) = 5, lim, 1 p(x) = 1, and lim, 1 r(x) = 2. Name the rules in Theorem 1 that are used to accomplish steps (a), (b), and (c) of the following calculation. %3D lim V5h(x) V5h(x) lim i p(x)(4 – r(x)) (a) lim (p(x)(4 – r(x))) (We assume the denominator is nonzero.) Vlim 5h(x) (b) lim p(x) ) lim (4 – r(x)) V5lim h(x) (c) lim p(x) lim 4 lim r(x) V(5)(5) (1)(4 – 2) 2

Let lim, 1 h(x) = 5, lim, 1 p(x) = 1, and lim, 1 r(x) = 2. Name the rules in Theorem 1 that are used to accomplish steps (a), (b), and (c) of the following calculation. %3D lim V5h(x) V5h(x) lim i p(x)(4 – r(x)) (a) lim (p(x)(4 – r(x))) (We assume the denominator is nonzero.) Vlim 5h(x) (b) lim p(x) ) lim (4 – r(x)) V5lim h(x) (c) lim p(x) lim 4 lim r(x) V(5)(5) (1)(4 – 2) 2

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.5: Rational Functions

Problem 51E

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