Suppose we define h(x) to be a function in which 12 0 is small (in other words, when x is slightly larger than 3). l Find lim h(x) using the Squeeze Theorem. x3+ s Define H(x) = (h(a))4 , where h(x) is the same function defined in the 8. question and for part (a). Find lim H(x) x→3+

College Algebra
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ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section3.3: Rates Of Change And Behavior Of Graphs
Problem 2SE: If a functionfis increasing on (a,b) and decreasing on (b,c) , then what can be said about the local...
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. Suppose we define h(x) to be a function in which
12
<h(x) < 4 sin
12
for x E (3,3 + 8), where 8 > 0 is small (in other words, when x is slightly larger than 3).
l Find lim h(x) using the Squeeze Theorem.
x3+
(h(x))*
s] Define H(x) =
where h(x) is the same function defined in the
8.
question and for part (a). Find lim H(x)
x→3+
Transcribed Image Text:. Suppose we define h(x) to be a function in which 12 <h(x) < 4 sin 12 for x E (3,3 + 8), where 8 > 0 is small (in other words, when x is slightly larger than 3). l Find lim h(x) using the Squeeze Theorem. x3+ (h(x))* s] Define H(x) = where h(x) is the same function defined in the 8. question and for part (a). Find lim H(x) x→3+
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