After 270 Degree Counterclockwise Rotation Around The Origin: (X,Y) -----------> (Y,-X).After Doing 270 Degree Counterclockwise Rotation,Do The Reflection Over Y Axis For Each Of The Coordinates Of The Triangle

The coordinates of the point (x,y), when translated a units horizontally and b units vertically, becomes (x+a,y+b).

The coordinates of the point (x,y) reflected across the x-axis becomes (x,-y).

Reflectios Over Y Axis: (X,Y) -----------> (-X,Y)

Reflectios Over Y=-X: (X,Y) -----------> (-Y,-X)

The point with the coordinates (x,y) will become (-y,x) when rotated \\(90^{\\circ}\\)in the counterclockwise direction.

The image of a point (x,y) when translated a units horizontally and b units vertically is (x+a, y+b).

The coordinates of the point (x,y), when translated a units horizontally and b units vertically, becomes (x+a,y+b).

The coordinates of the point (x,y) reflected across the x-axis becomes (x,-y).

After 90 Degree Counterclockwise Rotation Around The Origin: (X,Y) -----------> (-Y,X)

The points with the coordinates (x,y) will become (-y,x) when rotated \\(90^{\\circ}\\) in the counterclockwise direction.

The image of a point (x,y) when translated a units horizontally and b units vertically is (x+a, y+b).

After 180 Degree Counterclockwise Rotation Around The Origin: (X,Y) -----------> (-X,-Y).After Doing 180 Degree Counterclockwise Rotation,Do The Reflection Over Y Axis For Each Of The Coordinates Of The Triangle

The point with the coordinates (x,y) will become (-y,x) when rotated \\(90^{\\circ}\\)in the counterclockwise direction.

The image of a point (x,y) when translated a units horizontally and b units vertically is (x+a, y+b).