7. By using a free body analysis, an idealized three springs-mass system gives the following system of equations:

Applying the Gauss-Seidel method obtain two iterations to get the displacements of the masses at rest x1,x2 and x3. Gross approximations that can be used as initial values are x1^0= 5, x2^0 =10 and x3^0 = 10

this class is applied numerical analysis

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7. By using a free body analysis, an idealized three springs-mass system gives the following system of equations: Applying the Gauss-Seidel method obtain two iterations to get the displacements of the masses at rest x1,x2 and x3. Gross approximations that can be used as initial values are x1^0= 5, x2^0    =10 and x3^0 = 10this class is applied numerical analysis 7. By using a free body analysis, an idealized three springs-mass system gives the following equations: 30x1??20x2?=20GaussSeidelalgorithm:?20x1??+30x2??10x3?=30?10x2?+10x3?=25?}xik+1?=Aii?1?[bi???j=1i?1?Aij?xjk+1???j=i+1n?Aij?xjk?]? Applying the Gauss-Seidel method obtain two iterations to get the displacements of the x2?, and x3?. Gross approximations that can be used as initial values are x10?=5,x2?0=10 a

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