Graph a triangle (ABC) and reflect it over the x-axis to create triangle A'B'C. Describe the transformation using words. Make su
re you refer to the characteristics and the coordinates. Draw a line segment from point A to the reflecting line, and then draw a line segment from point
A' to the reflecting line. What do you notice about the two line segments you drew? Do you think you would see the same characteristic if
you drew the line segment connecting B with the reflecting line and then B' with the reflecting line? How do you know?
Following the image of the reflection and the lines drawn, it is clear that the two lines are parallels but NOT equal in length.
<h3>Is it possible to see the same characteristic if one drew the line segment connecting B with the reflecting line and then B' with the reflecting line?</h3>
After drawing the reflecting line, it so happens that in this case the reflecting line fall exactly on the x-axis hence, it does not share the same characteristics.
It is key to recall that a flip is a term used in geometry to describe a reflection. A mirror image of a shape is called a reflection. The line of reflection is a line along which an image reflects.
If you were to make a 360 degree circle and minus the 50 thats already there you get 310 the right angle on angle 5 is 90 degrees because its a right angle so then the 310-90=220 the obtuse angle on angle 2 is 180 so 220-180=40 lastly you share those forty between angles 3 and 4 and the solution is your answer.
