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
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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![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](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F11fe4abb-3db5-4703-9bde-24e7ad0fac0e%2Fb6fe18be-b981-40d6-bb5e-cb50ac682089%2Ft3lq9zw.jpeg&w=3840&q=75)
Transcribed Image Text: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
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