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Reflections

Geometry Transformations Reflections

Questions

What equation results when the function $f(x) = 3^(x)$ is reflected in the x-axis and translated 2 units upward?
A triangle has corners at $(7, 1 )$ , ( 3 , 2) $, and$ ( 8 , 5 )#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(2, 1 )$ , ( -4 , 3) $, and$ ( 8 , 5 )#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(2, 1 )$ , ( -4 , 3) $, and$ ( 1 , -2)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(2, 1 )$ , ( 6 , 1) $, and$ ( 1 , -2)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(2, -5 )$ , ( 6 , 1) $, and$ ( 1 , -2)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(2, -5 )$ , ( 6 , 1) $, and$ ( 4 , 3)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(3, -5 )$ , ( 2 , -1) $, and$ ( 4 , 3)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(2, -7 )$ , ( 1 , -3) $, and$ ( 4 , 3)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(4, 6 )$ , ( 1 , -3) $, and$ ( 1 , -4)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(4, 6 )$ , ( 1 , 7) $, and$ ( 3, -4)#. What will the new coordinates of the triangle be if it is reflected across the x-axis?
A triangle has corners at $(4, 6 )$ , ( 1 , 7) $, and$ ( 3, -4)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(1, 6 )$ , ( 1 , 2) $, and$ ( 7, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(1, 2 )$ , ( 1 , -9) $, and$ ( 7, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(1, 2 )$ , ( 5, -9) $, and$ ( 2, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(9, 4 )$ , ( 5, -9) $, and$ ( 2, -3)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(4, 4 )$ , ( 3, -2) $, and$ ( 5, -3)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(4, 4 )$ , ( 3, -2) $, and$ ( 2, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(4, 8 )$ , ( 9, -2) $, and$ ( 2, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 8 )$ , ( 2, -2) $, and$ ( 2, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 8 )$ , ( 5, -2) $, and$ ( 1, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(2, 7 )$ , ( 5, -2) $, and$ ( 1, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(2, 7 )$ , ( 5, -2) $, and$ ( 1, -5)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 4 )$ , ( 5, -3) $, and$ ( 2, -5)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 4 )$ , ( 1, -2) $, and$ ( 4, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 7 )$ , $( 5, -2)$ , and $( 7, -1)$ . If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 7 )$ , ( 5, -5) $, and$ ( 2, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 7 )$ , ( 5, 1) $, and$ ( 6, 3)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 2 )$ , ( 3, 1) $, and$ ( 4, 3)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 5 )$ , ( 6, 2) $, and$ ( 4, 3)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(1, 5 )$ , ( 6, 8) $, and$ ( 4, 2)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(1, 2 )$ , ( 6, 7) $, and$ ( 4, -5)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 2 )$ , ( 5, 7) $, and$ ( 2, -5)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 2 )$ , ( 2, 1) $, and$ ( 5, -8)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 4 )$ , ( 2, -2) $, and$ ( 5, -8)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 4 )$ , ( 2, 5) $, and$ ( 7, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 4 )$ , ( 4, -2) $, and$ ( 7, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 9 )$ , ( 6, -5) $, and$ ( 4, -1)#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 9 )$ , ( 6, -5) $, and$ ( 4, -9 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(3, 9 )$ , ( 7, -2) $, and$ ( 5, -9 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(2, 5 )$ , ( 4, -2) $, and$ ( 1, -9 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(8, 5 )$ , ( 2, -7) $, and$ ( 1, -2 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(8, 5 )$ , ( 2, -2) $, and$ (7, -4 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(0, 5 )$ , ( 1, -2) $, and$ (7, -4 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(0, 5 )$ , ( 1, -6) $, and$ (8, -4 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 5 )$ , ( 3, -6) $, and$ (8, -1 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 7 )$ , ( 2, -4) $, and$ (9, -1 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 3 )$ , ( 8, -7) $, and$ (1, -1 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(6, 3 )$ , ( 8, -2) $, and$ (1, -1 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(8, 3 )$ , ( 2, -2) $, and$ (7, -4 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(8, 3 )$ , ( 5, -8) $, and$ (7, -4 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(8, 1 )$ , ( 5, -8) $, and$ (7, -2 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(4, 1 )$ , ( 6, -8) $, and$ (3, -2 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(4, 3 )$ , ( 7, -8) $, and$ (6, -2 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(4, 3 )$ , ( 7, -4) $, and$ (6, -5 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(1, 3 )$ , ( 2, -4) $, and$ (8, -5 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(1, 3 )$ , ( 8, -4) $, and$ (1, -5 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A triangle has corners at $(7, 2 )$ , ( 9, -7) $, and$ (1, 4 )#. If the triangle is reflected across the x-axis, what will its new centroid be?
A line segment goes from $(3 ,1 )$ to $(2 ,4 )$ . The line segment is dilated about $(2 ,2 )$ by a factor of $3$ . Then the line segment is reflected across the lines $x = 4$ and $y=-1$ , in that order. How far are the new endpoints form the origin?
A line segment goes from $(1 ,5 )$ to $(7 ,6 )$ . The line segment is dilated about $(1 ,2 )$ by a factor of $3$ . Then the line segment is reflected across the lines $x = 4$ and $y=-2$ , in that order. How far are the new endpoints form the origin?
A line segment goes from $(2 ,5 )$ to $(3 ,2 )$ . The line segment is dilated about $(5 ,4 )$ by a factor of $3$ . Then the line segment is reflected across the lines $x = 4$ and $y=-2$ , in that order. How far are the new endpoints form the origin?
A line segment goes from $(4 ,1 )$ to $(2 ,3 )$ . The line segment is dilated about $(2 ,2 )$ by a factor of $2$ . Then the line segment is reflected across the lines $x = -2$ and $y=4$ , in that order. How far are the new endpoints form the origin?
A line segment goes from $(6 ,5 )$ to $(7 ,3 )$ . The line segment is dilated about $(2 ,1 )$ by a factor of $3$ . Then the line segment is reflected across the lines $x = 3$ and $y=-4$ , in that order. How far are the new endpoints form the origin?
A line segment goes from $(2 ,6 )$ to $(1 ,3 )$ . The line segment is dilated about $(2 ,0 )$ by a factor of $2$ . Then the line segment is reflected across the lines $x = 2$ and $y=5$ , in that order. How far are the new endpoints from the origin?
A line segment goes from $(3 ,4 )$ to $(5 ,1 )$ . The line segment is dilated about $(1 ,0 )$ by a factor of $2$ . Then the line segment is reflected across the lines $x=-2$ and $y=2$ , in that order. How far are the new endpoints from the origin?
A line segment goes from $(3 ,2 )$ to $(1 ,3 )$ . The line segment is dilated about $(1 ,1 )$ by a factor of $2$ . Then the line segment is reflected across the lines $x=1$ and $y=-3$ , in that order. How far are the new endpoints from the origin?
A line segment goes from $(3 ,2 )$ to $(1 ,3 )$ . The line segment is dilated about $(1 ,1 )$ by a factor of $2$ . Then the line segment is reflected across the lines $x=4$ and $y=-3$ , in that order. How far are the new endpoints from the origin?
A line segment goes from $(2 ,3 )$ to $(4 ,1 )$ . The line segment is dilated about $(1 ,1 )$ by a factor of $2$ . Then the line segment is reflected across the lines $x=2$ and $y=-1$ , in that order. How far are the new endpoints from the origin?
A line segment goes from $(2 ,3 )$ to $(4 ,1 )$ . The line segment is dilated about $(0 ,1 )$ by a factor of $3$ . Then the line segment is reflected across the lines $x=2$ and $y=-1$ , in that order. How far are the new endpoints from the origin?
A line segment goes from $(1 ,2 )$ to $(4 ,1 )$ . The line segment is reflected across $x=-1$ , reflected across $y=3$ , and then dilated about $(2 ,2 )$ by a factor of $3$ . How far are the new endpoints from the origin?
A line segment goes from $(1 ,2 )$ to $(4 ,1 )$ . The line segment is reflected across $x=-3$ , reflected across $y=1$ , and then dilated about $(2 ,2 )$ by a factor of $3$ . How far are the new endpoints from the origin?
A line segment goes from $(1 ,1 )$ to $(4 ,2 )$ . The line segment is reflected across $x=2$ , reflected across $y=-1$ , and then dilated about $(1 ,1 )$ by a factor of $2$ . How far are the new endpoints from the origin?
A line segment goes from $(1 ,2 )$ to $(4 ,7 )$ . The line segment is reflected across $x=6$ , reflected across $y=-1$ , and then dilated about $(1 ,1 )$ by a factor of $2$ . How far are the new endpoints from the origin?
A line segment goes from $(5 ,2 )$ to $(4 ,2 )$ . The line segment is reflected across $x=-3$ , reflected across $y=-5$ , and then dilated about $(2 ,0 )$ by a factor of $2$ . How far are the new endpoints from the origin?
A line segment goes from $(5 ,8 )$ to $(4 ,2 )$ . The line segment is reflected across $x=-3$ , reflected across $y=-5$ , and then dilated about $(2 ,0 )$ by a factor of $2$ . How far are the new endpoints from the origin?
Question #f38fb
Point T(3, −8) is reflected across the x-axis. Which statements about T' are true?
Point T(3, −8) is reflected across the x-axis. Which statements about T' are true?
What are the coordinates of point A (4,-1) after it has been reflected over the y-axis?
What is the name of the line of reflection for the pair of figures? Line______
What is the equation for the line of reflection that maps the trapezoid onto itself?
Find the line of reflection that maps the trapezoid, formed with vertices at $A(-3,1)$ , $B(-1,1)$ , $C(0,4)$ and $D(-4,4)$ , onto itself?
Identify the reflection rule on a coordinate plane that verifies that triangle A(-1,7), B(6,5), C(-2,2) and A'(-1,-7), B'(6,-5), C'(-2,-2) triangle are congruent when reflected over the x-axis?
How do you reflect across the y-axis the points F(-5, 1), x(-3, 3), E-1,-1)?
What is the image of (-2, -5) reflected across x=2?
What is the image of (6, -3) reflected over the line y=4?
Is the answer choice I selected right?!

Transformations

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Dilations or Scaling around a Point
Properties and Definitions of Transformations
Rotations
Reflections
Rigid Transformations

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