Question

If ΔONP is rotated 180° about point N, which additional transformation could determine if ΔONP and ΔMNL are similar by the AA similarity postulate?


Segments OM and LP intersect at point N; triangles are formed by points LNM and ONP; line k intersects with both triangles at point N.




Reflect MNL over line k.


Reflect O'N'P' over line k.


Translate point P' to point L.


Translate point O' to point L.

Answer 1

Answer:

It is not A or B. I took the test and those two are wrong.

Step-by-step explanation:

I believe it is answer C.

Answer 2

Transformation involves changing the position and size of a shape.

The true statement is: dilate MNL from point N by a scale factor of $\mathbf{\frac{NP}{NL}}$

From the complete question (see attachment), we observe that:

Triangle MNL is bigger than triangle ONP

This means that:

After reflecting triangle ONP by 180 degrees over line k, triangle MNL must be dilated by a factor less than 1.

The scale factor is:

$\mathbf{Scale = \frac{NP}{NL}}$

This means that, none of the options is true.

The true statement is: dilate MNL from point N by a scale factor of $\mathbf{\frac{NP}{NL}}$

Read more about transformations at:

https://brainly.com/question/11707700