It is possible if the index of a radical number is even and its radicand is negative.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.5: Rational Functions
Problem 8E
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Question
It is possible if the index of a radical number is even and its radicand is negative.
Answer:
1
For any number a, lim
1
a
Answer:
If q (x) = 0 in f (x) =
p(x)
we say that lim f (x) does not exist.
9(x)
Answer:-
Transcribed Image Text:It is possible if the index of a radical number is even and its radicand is negative. Answer: 1 For any number a, lim 1 a Answer: If q (x) = 0 in f (x) = p(x) we say that lim f (x) does not exist. 9(x) Answer:-
Suppose n is a positive integer and lim f (x) = L. Then
%3D
lim f (x)
lim f (x)
= L provided that L > 0 when n is even.
%3D
Answer: BASIC
lim x - 4 = 8
X-4
Answer:
Transcribed Image Text:Suppose n is a positive integer and lim f (x) = L. Then %3D lim f (x) lim f (x) = L provided that L > 0 when n is even. %3D Answer: BASIC lim x - 4 = 8 X-4 Answer:
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