Dilations Keep Lines Parallel Practice Test

Lines $$\ell_1'$$ and $$\ell_2'$$ are parallel to their respective pre-images, but $$\ell_1'$$ and $$\ell_2'$$ intersect even though $$\ell_1 \parallel \ell_2$$

Lines $$\ell_1'$$ and $$\ell_2'$$ intersect at the origin, while their pre-images $$\ell_1$$ and $$\ell_2$$ intersect at a different point

Lines $$\ell_1'$$ and $$\ell_2'$$ are parallel to their respective pre-images, and since $$\ell_1 \parallel \ell_2$$, we also have $$\ell_1' \parallel \ell_2'$$

Lines $$\ell_1'$$ and $$\ell_2'$$ are parallel to each other and perpendicular to their respective pre-images, demonstrating that dilations can change angle relationships