Answer:
When the graph of the given function is flipped over the line , the coordinates will swap.
The mapping for a reflection in the line is .
We can observe that one portion of the graph is in the first quadrant . When we flip this part we will get , which is still in the first quadrant.
Also, when we flip the portion of the graph in the second quadrant (-x,y), we will obtain (y,-x), which is standing for all coordinates in the fourth quadrant.
The image is shown in the attachment.
Step-by-step explanation:
The correct answer is ASA.
If you look at the steps given in the proof, you will see that are are given two different angles that are congruent. You also have a side that is in between the two angles. Therefore, we have ASA.
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