Use the derivative method to find S(Comien, d=500) = ? 5 ( Comin, o=500) = ? Comin - Cr√d² w₂² with: Cr- 30,000 W=300. Cb- 45,000 +√√66²-6₂²1 JGC Formule to find the derivative 5 ( Sarich, d=bod) + (4 Find the derivative of 1 5 Camin, d=500) = d Comin dd Camion = Crid² w² + √G²³-G²! d (min ? dd d Cmin 0 Id=500 ?

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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Find the derivative 

Hodding & simulation
ONE-
VARIABLE OPTIMIZATION
Question.
Use the derivative method to find S((min, d=500) = ?
5 ( Comin, o = 500) = ?
Commin - Cr√d²_w₁₂
with
Cr= 30,000
W=300
Cb = 45,000
+ √√66₂²₂²_C₁₂ ²₁
Formule to find the derivative
9 [ Camich, d=bood) + (4
Find the derivative of
SCamin, d=500)
d Comin
.dd
Comin = Cr√d²-w² + √√ G₂²-0² !
d (min
?
dd
d
(min
-
Id=500
-?
W
Transcribed Image Text:Hodding & simulation ONE- VARIABLE OPTIMIZATION Question. Use the derivative method to find S((min, d=500) = ? 5 ( Comin, o = 500) = ? Commin - Cr√d²_w₁₂ with Cr= 30,000 W=300 Cb = 45,000 + √√66₂²₂²_C₁₂ ²₁ Formule to find the derivative 9 [ Camich, d=bood) + (4 Find the derivative of SCamin, d=500) d Comin .dd Comin = Cr√d²-w² + √√ G₂²-0² ! d (min ? dd d (min - Id=500 -? W
Expert Solution
Step 1

We are given the following information.

Cmin=Crd2-w2+Cb2-Cr2·wwith:Cr=30,000w=300Cb=45,000

Using the above information, we get that Cmin=30000d2-(300)2+(45000)2-(30000)2·(300).

Notice that Cmin is a function of d.

Note: The last relation SCmin, d=500=dCmindd·dCmind=500 is considered as the given relation.

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