Let f(x) = -√√√x6 + 14 + x³ +1. Complete the tables below. Round all table values to four decimal places, if necessary. Enter DNE if a function value is undefined. x f(x) x lim (-√₂6- x→∞ f(x) lim (-√√√x6+14+ x³ x³ +1 x→→∞ - 10000 √√x+14+ x³ + 1) = + 1) = 10 -1000 100 -100 Using the data in the tables above, determine the following limits. Enter DNE if a limit fails to exist, except in case of an infinite limit. If an infinite limit exists, enter ∞ or -00, as appropriate. 1000 -10 10000
Let f(x) = -√√√x6 + 14 + x³ +1. Complete the tables below. Round all table values to four decimal places, if necessary. Enter DNE if a function value is undefined. x f(x) x lim (-√₂6- x→∞ f(x) lim (-√√√x6+14+ x³ x³ +1 x→→∞ - 10000 √√x+14+ x³ + 1) = + 1) = 10 -1000 100 -100 Using the data in the tables above, determine the following limits. Enter DNE if a limit fails to exist, except in case of an infinite limit. If an infinite limit exists, enter ∞ or -00, as appropriate. 1000 -10 10000
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:-√√√x6 +14+ x³ +1.
Complete the tables below. Round all table values to four decimal places, if necessary. Enter DNE if a
function value is undefined.
Let f(x)
lim
I→ ∞
=
lim
I→∞
x
f(x)
x
f(x)
/x6 +14+ x³ +1)
-√x6+14+ x³ +
- 10000
-¹) =
=
10
-1000
Using the data in the tables above, determine the following limits. Enter DNE if a limit fails to exist, except
in case of an infinite limit. If an infinite limit exists, enter ∞ or -∞, as appropriate.
100
-100
1000
-10
10000
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