△QRS is mapped to △Q'R'S' using the rules (x, y)→(−x, y) followed by (x, y)→(x−1, y+2). Which statement describes the relationship between △QRS and △Q'R'S'?
A. △QRS is congruent to △Q'R'S' because the rules represent a translation followed by a rotation, which is a sequence of rigid motions. B. △QRS is congruent to △Q'R'S' because the rules represent a reflection followed by a rotation, which is a sequence of rigid motions. C. △QRS is not congruent to △Q'R'S' because the rules do not represent a sequence of rigid motions. D. △QRS is congruent to △Q'R'S' because the rules represent a reflection followed by a translation, which is a sequence of rigid motions.
@3mar
okay
...
Sorry for being late for you! Are you familiar with that? These are kinds of reflections: Reflection across x-axis: (x, y) > (x, -y) Reflection across y-axis: (x,y) > (-x, y) Reflection over origin: (x,y) > (-x,-y) Reflection over line y=-x: (x,y) > (-y,-x)
yes but i don't understand what the question is asking
"△QRS is mapped to △Q'R'S' " so there is\are transformation will happen to the triangle QRS! using the rules: 1.(x, y)→(−x, y) followed by 2.(x, y)→(x−1, y+2) What is the first transformation and what is the second transformation? Is it clear so for? It is recommended to graph the triangle in general case in any quadrant!
@itsbribro Still need help?
ok
So what do you think of the first transformation?
why did you closed it?
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