1. Consider the family of transformations, H₂, which map (x, y) = R² to (x, y) = R² with 12-1 x = t²+1 2t - 1 12² + 1 x + y, ỹ = x+ y, tЄ R>0. 2t 2t 2t
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how to show that x^2 - y^2 remains invariant under Ht
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- Which of the following transformations are linear? yi X] + 10 y2 X2 8x1 Yı 7 y2 3x1 + x2 C. -Xi 0. y2 D. 9x2 %3D y2 E.3 y2 Уз 3 X1 7x1 – 2x2 + 6x3 y2 = 10x2 - 3x3 -4x1 – 9x2 F.- Y3 = |L || || || I| || || || IL || || || A. B.all of part (a) pleaseThe figure below shows the graph of the curve with equation y = f(x). The curve meets the y axis at A(0, 7) and has a minimum point at B(2, 3). y = f(x) A(0,7) B(2,3) X a) Write down the coordinates of the points A and B under the transformation y = f(x + 2). A = ( B = ( )
- Show that the transformation T defined by T(x1, X2) = (2x,- 3x,, x1 +4, 5x,) is not linear. %3DShow that the transformation Y = 2x, + xg + X3 Y2 = Xz + Xg + 2x ys = x,- 2rg is regular. Write down the inverse transformation.Each of J, K, L, M and N is a linear transformation from R2 to R². These functions are given as follows: Jx1, х2) %3D (Зхі — 5х2, —6х1 + 10x), K(x1, x2) = (-V3x2, 3x1), L(x1, x2) = (x2, –x1), M(x1, x2) = (Зх1 + 5х, бх1 — бх2), N(x1, x2) = (-v5x1, v5x2). (a) In each case, compute the determinant of the transformation. . det J= ,det K ,det L= ,det M= ,det N
- (x- a2+b2 2b (ax + by + c) 2a (ах + by + c), у — a²+b2 2. Verify that the mapping (x, y) → is a transformation.A quadrilateral ABCD with coordinates A(1,3), B(1,2), C(5,1), and D(4,4), is reflected across the y-axis and then translated according to the relationship (x, y) →(+4, y - 5). What are the coordinates of B" under this series of transformations? O (4, -3) O (2, -3) O (3, -3) O (-3, -3) MacBook A 80 000 000 DII DD F10 F11 F3 F4 F5 F6 F7 F8 F9B1.
- Which of the following transformations are linear? Yı=x3 A. Y2=13 Y3=x1 Yı=8x2 O B. Y2=-6x3 Y3=-3x1 Y1=-9x1 Y2=7x1 Y3=6x1 С. Y1=x1 + 5 D. Y2=x2 Y1=0 E. Y2=X1X2 Y1=4x1+ x2 O F. 42=-x1What kind of preferences are represented by a utility function of the formu(x1, x2) = x1 + √x2? Is the utility function v(x1, x2) = x21 + 2x1 √x2 + x2 a monotonic transformation of u(x1, x2)?Let T1 : R? → R² and T2 : R? → R? be linear transformations defined as follows. H)- -2x1 T1 -5x1 + 4x2 1: (E)- -4x1 T2 -3x2 (G) (F)- Ex: 42 (T1 o T2) (D Ex: 42 (T2 o T1)