5. Triangles TMV and XLN are shown on the coordinate grid. N -7 6 M -3 -2 0 2 3 X -2 3 Complete the statements. The sequence of transformations that will map ATMV onto A.XIN is first, rotate triangle TMV 90 degrees counterclockwise about the origin . Then. v Vertex M maps to vertex | | vertex T maps to vertex | | and vertex V maps to vertex to A | by the definition of | in terms of . Therefore, ATMV is3 . 2. Quadrilaterals KRWB, K'R'W'B', and K"R"W"B" are shown on the coordinate grid below. W" K K N B W 6 7 8R 9 10 11 12 13 6 -5 -4-3 -2-10 1 3 4 5 6 -8 -7 -1 B' -2 do K' -5 R' -6 -7 Which of the following will create in a sequence of rigid transformations that will map KRWB onto K"R"W"B">? Select all that apply. O (x, y) - (-y, x) KRWB - K'R'W'B' O (x, y) - (x, y) KRWB - K'R'W'B' O (1, y) -+ (-y, -) KRWB - K'R'W'B' O (1, y) -+ (2+ 10, y + 6) K'R'W'B' - K"R"W"B" O (x, y) - (x,y -2) K'RW'B' - K"R"W"B" O (1, y) + (x -9,y) K'RW B' - K"R"W"B"1. Quadnlateral KRWB is shown on the coordinate grid. -14-13-12-11-10-9-7653-2-10 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 Apply the sequence of transformations below to quadrilateral KRWB. What are the coordinates of K"? . (y) (*+3, y 7) to get KRW B . (, y) - (, ) to get KR"W"B" OK" (-4, -3) OK" (-3, -4) O K" (3,4) *" (4, 3)3. ABFN and A B'F'N' are shown on the coordinate grid F -5 O 5 N F B' N' What transformation could be applied to map ABFN onto AB' F'N"? Reflection over the y - aris Dilation centered at the origin with a scale factor of 2. 90 counterclockwise rotation about the origin. Translation right 1 and up 5.6. Triangles NWG, N'W'G', and N"W"G" are shown on the coordinate grid where N'W'G', and N"W"G" are transformations of ANWG. 6 N" 5 N' 4 3 G W" 2 W' 7 -6 -5 -4 -3 2-1 0 1 2 3 5 6 7 8 9 10 11 12 13 W G" - 2 G' -3 -4 - 5 -6 Determine a sequence of transformations that, when applied, ANWG will map onto AN"W"G" Complete the table by matching the algebraic description using coordinates for each mapping. (x, y) - (-x, - y) (x, y) - (x+ 2, y+ 4) (x,y) - (-y,-x) (x, y ) - (x + 5, y+1) Mapping Algebraic Description ANWG - AN'W'G' AN'W'G' - AN"W"G"Quadrilateral RK HD was transformed to create quadrilateral R'KH'D' Then, quadrilateral R.KH'D' was transformated to 4. create quadrilateral R"K"H"D". The quadrilaterals are shown on the coordinate grid. D' R' H' N K' 10 2 3 5 6 7 8 9 10 11 12 -12 -11 -10 -9 8 76 D K" 3 R R" H -5 D" Part A: Which of the following describes the transformation that will map RKHD onto R.K' H'D"? Quadrilateral R.KHD is rotated 180* counterclockwise to create quadrilateral R.KH'D* O Quadrilateral R.KHD is reflected across the * - axis to create quadrilateral R'KH'D'. Quadrilateral RKHD is translated right 4 units and down 8 units to create quadrilateral R'K'H'D'. Quadrilateral R.KHD is translated left 4 units and up 8 units to create quadrilateral R.K'H'D'. Part B: Which of the following describes the transformation that will map R. K" I'D' onto R"K"H" D"? Quadrilateral R'K' H'D' is translated 4 units down and 8 units right to create quadrilateral R"K"H"D". Quadrilateral R.K'H'D' is rotated 180" counterclockwise about the origin to create quadrilateral R" K"H"D". Quadrilateral R.K H'D' is reflected across the line y = 2 to create quadrilateral R"K"H"D". Quadrilateral R'K'I'D' is reflected across the line y = to create quadrilateral R"K"H"D".quadrilateral WYDM was transformed to create quadrilateral HCXF. 5 4 . D 3 2 - 2 3 M 1 4 5 6 7 8 9 10 11 12 13 14 15 16 17 C X H Write the algebraic description using coordinates to describe the transformation of quadrilateral WYDM used to create quadrilateral HCXF. v Algebraic Description: (2, y) - (