Answer:
The first one is x axis
the second one is the axis
third one doesn't seem to be a reflection
Hmm. I think true in this case
The domain is the x-values used by the graph, so you want to see how your graph lines up with respect to the x-axis.
This graph starts out with an x-value of 2 (although it doesn't really use 2, since it's an open circle) and then continues to the right forever.
The domain is x > –2.
Answer:

Step-by-step explanation:

Area of kite = p q / 2... this is formula