Which rules could describe the rotation? Select two options. R0, 90° R0, 180° R0, 270° (x, y) → (–y, x) (x, y) → (–x, –y)

Which rules could describe the rotation Select two options R0 90 R0 180 R0 270 x y y x x y x y class=

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Answer:

R0,180(x,y)->(-x,-y)

Step-by-step explanation:

R0,180(x,y)->(-x,-y)

We note that

X(-2,2) has been transformed to X'(2,-2), and

Y(1,2) has been transformed to Y'(-1.-2)

[tex]\bold{R_0,\ 180^{\circ}}\ \ and \ \ \bold{(x,y)\longrightarrow (-x,-y)}[/tex] are the choice that's description can be defined as follows:

  • It implies we rotate the triangle 900 times clockwise.
  • The point Z has been on the Positive Y-Axis, rotating this Figure by 1800 will place that on the Negative Y-Axis.
  • In addition, Point Y results in the Fourth Quadrant.
  • We can observe that the solution figure has been flipped twice along the vertical axis and once along the horizontal plane.
  • Both X and Y values would be multiplied by -1 if we applied this change.

Therefore, the final choice are "[tex]\bold{R_0,\ 180^{\circ}}\ \ and \ \ \bold{(x,y)\longrightarrow (-x,-y)}[/tex]".

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