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Question
determine a series of transformations that would map figure h onto figure i. press \try\ to test a transformation or sequence of transformations. figure i figure h a reflection rotation translation followed by a . try answer attempt 1 out of 2
Step1: Analyze Reflection
First, check if reflecting Figure H over a vertical or horizontal line aligns it with Figure I's orientation. A reflection over the y - axis or x - axis? Wait, actually, first, let's consider translation. Wait, no, the first transformation: let's see the position. Figure H is at (4, -2) etc., Figure I is at (-4, -6) etc. Wait, maybe first a reflection (over the y - axis? No, maybe over a vertical line. Wait, alternatively, first a translation? No, the options are reflection, rotation, translation. Wait, let's look at the orientation. Figure H and Figure I: if we first reflect Figure H over the y - axis (or x - axis), then translate? Wait, no, let's think again. The first step: let's consider that to map H to I, first we can do a reflection (maybe over the y - axis? No, maybe a horizontal reflection? Wait, alternatively, first a translation? No, the first dropdown is for the first transformation. Wait, actually, the correct sequence is: first, a reflection (over the y - axis? No, maybe over a vertical line) or a translation? Wait, no, let's check the coordinates. Let's assume the vertices of Figure H: let's say the top vertex is at (4, -2), bottom left at (3, -6), bottom right at (4, -7)? Wait, Figure I's top vertex is at (-4, -6), bottom left at (-5, -10), bottom right at (-4, -11)? Wait, maybe first a reflection over the y - axis (so (x,y)→(-x,y)), then a translation down. Wait, the first transformation: reflection, then translation. So Step 1: Choose reflection as the first transformation.
Step2: Analyze Translation
After reflecting Figure H over the y - axis (or appropriate line), we need to translate it (move it) vertically and horizontally to match Figure I. So the second transformation is translation.
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A. reflection followed by a translation