Properties of Isometric Transformations

There are three isometric transformations. Which of the following is NOT an isometric transformation?

True/False: An isometric transformation could alter the size, but MUST keep same shape.

 $\Delta ABC$  was reflected to create  $\Delta A'B'C'.$  What was the line of reflection?

 $\overline{AB}$  is reflected to create  $\overline{A'B'}.$  Which of the following is always true?

After a reflection, will the orientation of the preimage and image be the same or different?

Is the orientation of the preimage and image after a rotation the same or different?

If  $R_{O,35\degree}\left(\Delta ABC\right)=\Delta DEF$  (read triangle ABC is rotated around point O by 35 degrees to produce triangle DEF), which of the folllowing is true? 

Which of the following would be coterminal with  $-40\degree?$  Select all that apply.

Which of the following would be coterminal with  $400\degree?$  Select all that apply.

Which isometric transformation changes the orientation of the shape?

Which isometric transformation will result in the distances from every point to its image being equal?  $\left(AA'=BB'=CC',\ etc\right)$  

If I reflect point A over the x-axis and A' is in the exact same spot as A, then where must A have been?

After an isometric transformation of  $\Delta XYZ,$  point X' maps directly onto point X.  Which isometric transformation could this NOT have been? 

 $\overline{WR}$  is translated to create  $\overline{W'R'}.$  Which of the following MUST be true? Select all that apply.

True/False: if $\Delta ART$  is reflected over the x-axis to create  $\Delta A'R'T',$  the x-axis is the  $\perp$  bisector of  $\overline{AA'}$  .