Identify the transformation that maps the figure onto itself.

A) rotate 360° clockwise about (-4, -3) and reflect across the line y = -6
B) rotate 360° clockwise about (-4, -3) and reflect across the line x = -4
C) rotate 180° clockwise about (-1, -6) and reflect across the line y = -6
D) rotate 180° clockwise about (-1, -6) and reflect across the line x = -4

For g(x) = 5x - 3 and h(x) = [tex]\sqrt{x}[/tex], find (g · h)(4)

Graph a triangle (xyz) and reflect it over the line y=x to create triangle x’y’z’. describe the transformation using words. draw a line segment from point x to the reflecting line, and then draw a line segment from point x’ to the reflecting line. what do you notice about the two line segments you drew? do you think you would see the same characteristics if you drew the line segment connecting y with the reflecting line and then y’ with the reflecting line? how do you know?

1. 25pi ft^2 2. 5pi ft^2 3. 10pi ft^2 3. 20pi ft^2