Honors Coordinate Algebra: Unit 5 Assessment 2 9-19-15 1) What is the new coordinate of the point (β17, β5) under the translation (π₯ + 3, π¦ β 4)? 2) Point A is located at (4, 7). The point is reflected across the y-axis. Its image is located at ________. 3) Describe the transformation for each of the following: Be specific a. b. c. d. e. f. (5, 2) (-4, 3) (2, -3) (6, 8) (9, 2) (1, 2) (-5, 2) (2, 1) (-3, -2) (-6, -8) (9, -2) (-2, 1) 4) Match the following rotations about the origin to the appropriate function: 1. 90 Ν¦ A. (π¦, βπ₯) 2. 180 Ν¦ B. (βπ¦, βπ₯) 3. 270 Ν¦ C.(βπ¦, π₯) D. (βπ₯, βπ¦) 5) Where would the point (β9, 6) be after performing all the transformations? 1. (π₯ β 5, π¦ β 3) 2. Reflected over the y-axis. 3. Rotated 270 Ν¦ 4. Reflected over y-axis 6) Where would the point (4, β7) be after performing all the transformations? 1. Rotated 180 Ν¦ 2. Reflected over the x-axis 3. Rotated 90 Ν¦ 4. (π₯ β 2, π¦ + 4) 7) What quadrant will the figure of the image of Jamilaβs initial be in after it is reflected over π¦ β ππ₯ππ ? 8) The parallelogram to the right will be rotated 90 Ν¦ about the origin. Which coordinates correspond to one vertex of the rotated parallelogram? A. (β6, β2) B. (β3, β5) C. (1, β4) D. (6, 5) 9) Triangle JKL to the left will be translated 4 units left, 3 units down, and then reflected over π₯ β ππ₯ππ . Where will Point L land after the transformations? 10) A ________________ is set of all points in a plane that are a _____________ distance from a given point. 11) _________________ lines intersect to form a right angle. 12) Parallel lines are on the same plane but never __________________. 13) A line ________________ is _________ of a line. 14) An angle is formed by two _________ with a common ________________. 15) A ____________________ mirrors an image across a line. 16) Simplify the Radicals: NO CALCULATORS! SHOW YOUR WORK A. β24 = B. 6β12 = C. 2β32 = 17) Add/Subtract the following: NO CALCULATORS! SHOW YOUR WORK A. 4β8 + 7β50 = B. 8β27 β 17β12 = 18) Find the distance from A to B on each of the following: A. π΄(β4,8) π΅(12,2) B. π΄(2, β4) π΅(6,6)
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