A 1000-lb weight is supported by 3 cables as shown in the figure. Note that cable #3 is attached along the y-axis, at a distance of d feet from the origin, O. The static equilibrium equations for this structure are 2 √33 T₁ 2 √33 5 √33 T₁ 7 √158 3 T₁ + T₂ = 0 √158 10 158 V 102 + d², length of cable 3 Given d= 5 ft, write a script in PYTHON to solve for the three tensions simultaneously using solve function from NumPy linalg submodule. Use a formatted statement to write your answer to the screen. where L = T₂ + d T₂ + T3 = 0 10 ī T3 - 1000 = 0 x 4' 4' O O 10 7 P 1000 lb 3'
A 1000-lb weight is supported by 3 cables as shown in the figure. Note that cable #3 is attached along the y-axis, at a distance of d feet from the origin, O. The static equilibrium equations for this structure are 2 √33 T₁ 2 √33 5 √33 T₁ 7 √158 3 T₁ + T₂ = 0 √158 10 158 V 102 + d², length of cable 3 Given d= 5 ft, write a script in PYTHON to solve for the three tensions simultaneously using solve function from NumPy linalg submodule. Use a formatted statement to write your answer to the screen. where L = T₂ + d T₂ + T3 = 0 10 ī T3 - 1000 = 0 x 4' 4' O O 10 7 P 1000 lb 3'
Operations Research : Applications and Algorithms
4th Edition
ISBN:9780534380588
Author:Wayne L. Winston
Publisher:Wayne L. Winston
Chapter11: Nonlinear Programming
Section11.10: Quadratic Programming
Problem 7P
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USE PYTHON TO SOLVE
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