Find the inverse of the linear transformation X1 = x2 = x3 = Y1+ Y₁+ Y1+ Y1 Y2 Y3 = = = 4x1 5x1 X1 -8x2 -29x3 -11x2 -38x3 - 2x2 -7x3 Y2+ Y2+ Y2+ Y3, Y3₁ Y3.
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- Determine whether the points (4,1),(6,2) and (2,4) are collinear.Write an equation for the line passes (through (8, 0) and (-1,3 (x/8) +(3y/56) = 1 O %3D 7x - 3y = 8 O 3x - 7y = - 24 O (x/8) + (7y/24) =1 O %3D y = -7x +56 7x + 3y +56 = 0 O 5x + 7y = 25 - x - 3y + 8 0 OFind the inverse transformation of y1=2x1+x2+x3 , y2=x1+x2+2x3 , y3=x1-2x3
- 2. Page 922 #4 a. Solve by hand using Gaussian elimination with matrices. Show all the matrix transformations with the explanation (row operation) beside it in your Word document. Be sure to write out you answer as x = ..., y =..., and z =. and tell what this means using a. ... the terms independent, dependent, consistent, and inconsistent as applicable. 3 Page 922 #10Can (4,-2,4) be written as a linear combination of (1,0,1), (3,-4.1) and (4,-6,-2)?Write a LINEAR FUNCTION for the line that passes through (0,4) and (2,5) in the form X+