Which of the following shows the figure rotated 90 degrees counterclockwise around the origin and then reflected across the x-axis?

Answer:
A
Step-by-step explanation:
Transformation rule : The coordinates change by the rule when the figure rotate 90 degrees about the origin is given by
[tex](x,y)\righatrrow (-y,x)[/tex]
Transformation rule: When the figure reflected across x- axis then the coordinates change by the rule
[tex](x,y)\rightarow (x,-y)[/tex]
The given figure cut x - axis at x=3
The coordinates (3,0).
After 90 degrees rotation about origin the coordinates becomes (0,3).
After reflection across x- axis , the coordinates becomes (0,-3).
Only in first figure, there is (0,-3) .
Hence, the option A is true.
Answer:
It's the one where the L is upside down facing left if that made sense
Step-by-step explanation: