Given: K;= K2= 300 K3= Kş= 200 K= 500 K= 600 F1= 100 F2= 200 Where, K.( i=1 to 6) are the spring constants and F, and F2 are loads K1 K3 >F1 K2 K4 3 K5 K6 >F2 a) Apply Minimum Potential Energy method to develop system of equations. Write in the form of [K]{u} = {f} where [K] is the stiffness matrix, {u} unknowns, {f} force vector. b) Find net deformation in springs, {u} vector c) Find force in each spring. 2)
Given: K;= K2= 300 K3= Kş= 200 K= 500 K= 600 F1= 100 F2= 200 Where, K.( i=1 to 6) are the spring constants and F, and F2 are loads K1 K3 >F1 K2 K4 3 K5 K6 >F2 a) Apply Minimum Potential Energy method to develop system of equations. Write in the form of [K]{u} = {f} where [K] is the stiffness matrix, {u} unknowns, {f} force vector. b) Find net deformation in springs, {u} vector c) Find force in each spring. 2)
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Solve all parts !
![Given:
K;= K2= 300
K3= Kş= 200
K= 500
K= 600
F1= 100
F2= 200
Where, K.( i=1 to 6) are the spring constants and F, and F2 are loads
K1
K3
>F1
K2
K4
3
K5
K6
>F2
a) Apply Minimum Potential Energy method to develop system of equations. Write in the form of
[K]{u} = {f} where [K] is the stiffness matrix, {u} unknowns, {f} force vector.
b) Find net deformation in springs, {u} vector
c) Find force in each spring.
2)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0884254c-82ca-49f3-99d9-c76148af056d%2F1c2f75be-80ee-448f-b70e-00915fa44466%2F8y87wm.png&w=3840&q=75)
Transcribed Image Text:Given:
K;= K2= 300
K3= Kş= 200
K= 500
K= 600
F1= 100
F2= 200
Where, K.( i=1 to 6) are the spring constants and F, and F2 are loads
K1
K3
>F1
K2
K4
3
K5
K6
>F2
a) Apply Minimum Potential Energy method to develop system of equations. Write in the form of
[K]{u} = {f} where [K] is the stiffness matrix, {u} unknowns, {f} force vector.
b) Find net deformation in springs, {u} vector
c) Find force in each spring.
2)
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