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Determine the equations of the elastic curve for the shaft using the x, and x, coordinates. Take El as constant and Mo = 100 N.m. %3D M, 3 m 4 m

Determine the equations of the elastic curve for the shaft using the x, and x, coordinates. Take El as constant and Mo = 100 N.m. %3D M, 3 m 4 m

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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Time 3 m 4 m Select one: O V1 (X) = (1/EI). (4.17 x + 66.67 x1) {m) and V2 (x) = (1/EI). (50 x - 433.33 x, 850) [m) O V1 ) = (1/EI). (4.17 x + 66.67 x) (m) and V2 (X) = (1/EI). (50 x + 433.33 x, = 850) (m) O V1 () =(1/EI). (4.17 x, + 66.67 x) (m) and V2 (x) = (1/EI). (50 x, - 433.33 x, = 850) (m) O V1 () =(1/E). (4.17 x, - 66.67 x-) {m} and V2 (x) = (1/EI). (50 x,²= 433.33 x + 850) m) O V1 (x) = (1/EI). (4.17 x-3 - 66.67 x;) {m} and V2 (x) = (1/EI). (50 x + 433.33 x2 + 850) (m)
Transcribed Image Text:Time 3 m 4 m Select one: O V1 (X) = (1/EI). (4.17 x + 66.67 x1) {m) and V2 (x) = (1/EI). (50 x - 433.33 x, 850) [m) O V1 ) = (1/EI). (4.17 x + 66.67 x) (m) and V2 (X) = (1/EI). (50 x + 433.33 x, = 850) (m) O V1 () =(1/EI). (4.17 x, + 66.67 x) (m) and V2 (x) = (1/EI). (50 x, - 433.33 x, = 850) (m) O V1 () =(1/E). (4.17 x, - 66.67 x-) {m} and V2 (x) = (1/EI). (50 x,²= 433.33 x + 850) m) O V1 (x) = (1/EI). (4.17 x-3 - 66.67 x;) {m} and V2 (x) = (1/EI). (50 x + 433.33 x2 + 850) (m)
Determine the equations of the elastic curve for the shaft using the x, and x2 coordinates. Take El as constant and Mo = 100 N.m. M, 3 m 4 m Select one: O v1 (X) =(1/EI). (4.17 x, +66.67 x-) {m) and V2 (x) = (1/E) (50 xF-333-850) (mi
Transcribed Image Text:Determine the equations of the elastic curve for the shaft using the x, and x2 coordinates. Take El as constant and Mo = 100 N.m. M, 3 m 4 m Select one: O v1 (X) =(1/EI). (4.17 x, +66.67 x-) {m) and V2 (x) = (1/E) (50 xF-333-850) (mi
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