In a static mechanical system, the equilibrium is described by the following three linear equations relating three forces (F1, F2, and F) as follows: 77 Q + 3 F, – 2 F2 – 4.5 F, = 0, F, + F2 = 1000, 0.1 Q F3 - 5 F, = -200 Q, Solve the system by using the Gaussian elimination method. Show all steps and maintain a minimum of 3 significant figures during all stages of calculation.

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter7: Conic Sections And Quadratic Systems
Section7.4: Solving Nonlinear Systems Of Equations
Problem 63E
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Answer activity 10, please!

In a static mechanical system, the equilibrium is described by the following three linear equations
relating three forces (F1, F2, and F) as follows:
77 Q + 3 F, – 2 F2 – 4.5 F, = 0,
F, + F2 = 1000,
0.1 Q F3 - 5 F, = -200 Q,
Solve the system by using the Gaussian elimination method. Show all steps and maintain a
minimum of 3 significant figures during all stages of calculation.
Transcribed Image Text:In a static mechanical system, the equilibrium is described by the following three linear equations relating three forces (F1, F2, and F) as follows: 77 Q + 3 F, – 2 F2 – 4.5 F, = 0, F, + F2 = 1000, 0.1 Q F3 - 5 F, = -200 Q, Solve the system by using the Gaussian elimination method. Show all steps and maintain a minimum of 3 significant figures during all stages of calculation.
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