a b [1] c d of its eigenvalues. (Note that this holds for any square matrix.) Next, show that for a 2 x 2 matrix if trace(A) < 0 and det(A) > 0 then the real part of its eigenvalues is negative. Show that the determinant of a square 2 x2 matrix A = is a product

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Q: Describe the transformation in the picture from the black triangle to the blue triangle.

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A: Let us take:  u→=0, 0, 0v→=1, 2, 3w→=4, 5, 6

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A: The table is Gallons(g) Liters(l) 1 3.79 2 7.58 3 11.37 4 15.16 5 18.95 6 22.74…