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Determine the equations of the elastic curve for the shaft using the X1 and x2 coordinates. Take El as constant and Mo = 600 N.m. M, A X1 - x2 1 m 4 m Select one:

Determine the equations of the elastic curve for the shaft using the X1 and x2 coordinates. Take El as constant and Mo = 600 N.m. M, A X1 - x2 1 m 4 m Select one:

Mechanics of Materials (MindTap Course List)
Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter7: Analysis Of Stress And Strain
Section: Chapter Questions
Problem 7.7.14P: Solve the preceding problem for the following data: x=1120106,y=430106,xy=780106,and=45.
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Select one: V1 (x) = (1/E). (25 x1 – 400 x1) {m) and V2 (x) = (1/EI). (300 x22 + 1400 x2 - 1100) {m} V1 (x) = (1/EI). (25 x1 + 400 x1) {m} and V2 (x) = (1/EI). (300 x22 + 1400 x2 + 1100) {m} %3D V1 (x) = (1/EI). (25 x1 X22 - 1400 x2 + 1100) {m} + 400 x1) (m} and V2 (x) (1/E). (300 %3D V1 (X) = (1/EI). (25 x1 - 400 x1) {m} and V2 (x) - (1/EI). (300 x22 - 1400 xz + 1100) {m) %3D V1 (X) = (1/EI). (-25 x1 - 400 x1) (m) and V2 (x) = (1/EI). (-300 X-- - 1400 x; 1100) (m) %3D
Transcribed Image Text:Select one: V1 (x) = (1/E). (25 x1 – 400 x1) {m) and V2 (x) = (1/EI). (300 x22 + 1400 x2 - 1100) {m} V1 (x) = (1/EI). (25 x1 + 400 x1) {m} and V2 (x) = (1/EI). (300 x22 + 1400 x2 + 1100) {m} %3D V1 (x) = (1/EI). (25 x1 X22 - 1400 x2 + 1100) {m} + 400 x1) (m} and V2 (x) (1/E). (300 %3D V1 (X) = (1/EI). (25 x1 - 400 x1) {m} and V2 (x) - (1/EI). (300 x22 - 1400 xz + 1100) {m) %3D V1 (X) = (1/EI). (-25 x1 - 400 x1) (m) and V2 (x) = (1/EI). (-300 X-- - 1400 x; 1100) (m) %3D
Determine the equations of the elastic curve for the shaft using the X1 and x, coordinates. Take El as constant and Mo = 600 N.m. M, А B X1 - X2 4 m 1 m Select one: V1 (x) = (1/EI). (25 x1 - 400 x1) (m) and V2 (X) = (1/EI). (300 x2? + 1400 x 1100) {m}
Transcribed Image Text:Determine the equations of the elastic curve for the shaft using the X1 and x, coordinates. Take El as constant and Mo = 600 N.m. M, А B X1 - X2 4 m 1 m Select one: V1 (x) = (1/EI). (25 x1 - 400 x1) (m) and V2 (X) = (1/EI). (300 x2? + 1400 x 1100) {m}
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