Question
y y > , suppose that there is a number N>0 so that the implication below is true: if x>N, then |(1)/(2x-5)| a. If
y
y
>
, suppose that there is a number
N>0
so that the implication below is true:\
if x>N, then |(1)/(2x-5)|\ a. If
\\\\epsi =0.1
, find the largest value for
N>0
which ensures the above implication is true.\
N=
\ b. If
c=0.01
, find the largest value for
N>0
which ensures the above implication is true.\
N=
\ c. Using the work you did in parts
a
, and
b
, find the smallest value for
N>0
which ensures the above implication is true for an arbitrary
2>0
. (Your answer should be an expres
N=
\ C. The resuz you found in part c. proves that a certain limit exists. Fill in the blanks below for the pieces of the corresponding limit.\ The value, is approaching is
a=
\ i. The function is
f(x)=(1)/((1)/(2x-5))
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