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A uniform beam is simply supported at both ends x = 0 and x = L. Find the shape of the center line of the beam, given the weight per unit Length is w. a. y(x) = -[x4 – 4 Lx3 + 6L?x²] 24 El y(x)= 24 EI b. 24EX*- 2 Lx3 + L?x²] c. v(x) = [x^ – 2 Lx3 + L³x] 24 EI v(x) =. -[2x4 -5 Lx3 + 3L²x²] 24 EI d. [2x4 - 3L³x³ + 3L²x²] 24EI e. v(x) =

A uniform beam is simply supported at both ends x = 0 and x = L. Find the shape of the center line of the beam, given the weight per unit Length is w. a. y(x) = -[x4 – 4 Lx3 + 6L?x²] 24 El y(x)= 24 EI b. 24EX*- 2 Lx3 + L?x²] c. v(x) = [x^ – 2 Lx3 + L³x] 24 EI v(x) =. -[2x4 -5 Lx3 + 3L²x²] 24 EI d. [2x4 - 3L³x³ + 3L²x²] 24EI e. v(x) =

Elements Of Electromagnetics
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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A uniform beam is simply supported at both ends x = 0 and x = L. Find the shape of the center line of the beam, given the weight per unit Length is w. v(x) = [xª – 4 Lx3 + 6L?x²] 24 EI a. y(x) = [x4 – 2Lx3 + L?x²] 24 EI b. 2AEX1- 2Lx3 + L³x] 24 EI C. v(x) = v(x) = [2x4 -5 Lx3 + 3L?x²] 24 EI d. y(x) = [2x4 - 3L³x3 +3L²x²] е. 24 EI
Transcribed Image Text:A uniform beam is simply supported at both ends x = 0 and x = L. Find the shape of the center line of the beam, given the weight per unit Length is w. v(x) = [xª – 4 Lx3 + 6L?x²] 24 EI a. y(x) = [x4 – 2Lx3 + L?x²] 24 EI b. 2AEX1- 2Lx3 + L³x] 24 EI C. v(x) = v(x) = [2x4 -5 Lx3 + 3L?x²] 24 EI d. y(x) = [2x4 - 3L³x3 +3L²x²] е. 24 EI
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