I - 5 Use l'Hopital's Rule to evaluate lim Then determine the limit using limit laws and I5 22 - 25 commonly known limits. Use l'Hopital's rule to rewrite the given limit so that it is not an indeterminate form. x – 5 lim I-5 22 – 25 lim I5 Choose the limit equivalent to the given limit that can be evaluated using limit laws and commonly known limits. 1 lim 1 lim I5 1 1 lim I5 x + 5 im The limit found by using either method is lim I5 x2 – 25 ||

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter11: Rational And Irrational Numbers
Section: Chapter Questions
Problem 23CLR
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PLEASE PLEASE PLEASE answer both of these, and I will give you a thumbs up!

I - 5
Use l'Hopital's Rule to evaluate lim
Then determine the limit using limit laws and
I5 22 - 25
commonly known limits.
Use l'Hopital's rule to rewrite the given limit so that it is not an indeterminate form.
x – 5
lim
I-5 22 – 25
lim
I5
Choose the limit equivalent to the given limit that can be evaluated using limit laws and commonly
known limits.
1
lim
1
lim
I5 1
1
lim
I5 x + 5
im
The limit found by using either method is lim
I5 x2 – 25
||
Transcribed Image Text:I - 5 Use l'Hopital's Rule to evaluate lim Then determine the limit using limit laws and I5 22 - 25 commonly known limits. Use l'Hopital's rule to rewrite the given limit so that it is not an indeterminate form. x – 5 lim I-5 22 – 25 lim I5 Choose the limit equivalent to the given limit that can be evaluated using limit laws and commonly known limits. 1 lim 1 lim I5 1 1 lim I5 x + 5 im The limit found by using either method is lim I5 x2 – 25 ||
Find the values of c guaranteed by the Mean Value Theorem (MVT) for f(x)
= =x + 7 over the
interval [0, 8].
8
1
In other words, find c e [0, 8] such that f(c)
f(=)dr.
%3D
(0)
c =
Transcribed Image Text:Find the values of c guaranteed by the Mean Value Theorem (MVT) for f(x) = =x + 7 over the interval [0, 8]. 8 1 In other words, find c e [0, 8] such that f(c) f(=)dr. %3D (0) c =
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