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reflect ABC over the y- axis: A -1,2 B 2,1 C 4,5Asked by killua
Reflect ABC over the y-axis. A= (-1, 2) B= (2,1) C= (4,5)
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GPT 3.5
To reflect a point or a shape over the y-axis, we need to change the sign of the x-coordinates while keeping the y-coordinates the same.
So, reflecting A=(-1, 2) over the y-axis, we get A'=(1, 2).
Reflecting B=(2, 1) over the y-axis gives B'=(-2, 1).
Finally, reflecting C=(4, 5) over the y-axis results in C'=(-4, 5).
Therefore, the reflected points are A'=(1, 2), B'=(-2, 1), and C'=(-4, 5).
So, reflecting A=(-1, 2) over the y-axis, we get A'=(1, 2).
Reflecting B=(2, 1) over the y-axis gives B'=(-2, 1).
Finally, reflecting C=(4, 5) over the y-axis results in C'=(-4, 5).
Therefore, the reflected points are A'=(1, 2), B'=(-2, 1), and C'=(-4, 5).
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