Determine the first-order saddlepoint approximation. ƒ(z) = √√2/²" 2"-18"ee-" 2π (4)=√√3²-¹8-²6%² 2π f(x) = √ -In-18e en 2п n ƒ(a) = √√2/2" 27/2"-18"e - e-m n -√√2-2²-18-16-4 2π
Determine the first-order saddlepoint approximation. ƒ(z) = √√2/²" 2"-18"ee-" 2π (4)=√√3²-¹8-²6%² 2π f(x) = √ -In-18e en 2п n ƒ(a) = √√2/2" 27/2"-18"e - e-m n -√√2-2²-18-16-4 2π
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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Question
![Determine the first-order saddlepoint approximation.
f(z) =v -T-18 een
2π
n
j(x)=√√2-¹8-²0-%e²
en
2π
n
-n-1
f(x)=√√√2/²"
T¹-18 een
2π
n
f(x) =
--1e-e-n
2TT
j(z) = √2/
n
--18-¹e-
V](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fafb1cd2c-94f2-49d7-a4ba-7ebfc736db6d%2Fdc5f7880-8694-4262-a6de-6e1d6cf4af09%2Fyywnfb_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Determine the first-order saddlepoint approximation.
f(z) =v -T-18 een
2π
n
j(x)=√√2-¹8-²0-%e²
en
2π
n
-n-1
f(x)=√√√2/²"
T¹-18 een
2π
n
f(x) =
--1e-e-n
2TT
j(z) = √2/
n
--18-¹e-
V
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