Please use this to investigate AA Similarity for triangles.
[size=150][color=#0000ff]In the applet above use the [/color][color=#ff0000]red[/color][color=#0000ff] and [/color][color=#38761d]green[/color][color=#0000ff] sliders on the right of the screen to change the angle measures. The slider will change the angles in both triangles.[/color][/size]
As you change the sliders for the angle measures observe the ratios of the corresponding sides. Which of the following can you say is true for any angle measure?
[color=#9900ff]In the applet above click and drag the [/color][color=#0000ff]blue[/color][color=#9900ff] vertices ([/color][math]\angle A[/math][color=#9900ff], [/color][math]\angle B[/math][color=#9900ff], [/color][math]\angle D[/math][color=#9900ff], and [/color][math]\angle F[/math][color=#9900ff]). [/color]
As you move the vertices, which of the following are true?
[color=#ff7700]Use your answers from the previous two questions (and explore the applet more) to answer the following question.[/color]
What can be said about two triangles that have two congruent corresponding angles?