How do the angle measures of triangle [math]XYZ[/math] compare to triangle [math]ABC[/math]? Explain how you know.
What are the side lengths of triangle [math]XYZ[/math]?
For triangle [math]XYZ[/math], calculate (long side) [math]\div[/math] (medium side), and compare to triangle [math]ABC[/math].
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[/img][br] [br]Find the value of [math]\frac{d}{c}[/math].
What is the scale factor?