IM Geo.3.15 Practice: Finding All the Unknown Values in Triangles

In the right triangles shown, the measure of angle ABC is the same as the measure of angle EBD.
What is the length of side [math]BE[/math]?[br]
[size=150]In right triangle [math]ABC[/math], angle [math]C[/math] is a right angle,[math]AB=13,[/math] and [math]BC=5[/math]. [/size][br]What is the length of [math]AC[/math]?
In this diagram, lines AC and DE are parallel, and line DC is perpendicular to each of them.
[math]AC\parallel DE,DC\perp DE,DC\perp AC,[/math]segment [math]DE[/math] has length 1[br][img]data:image/png;base64,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[/img][br]What is a reasonable estimate for the length of side [math]BE[/math]?
Select all of the right triangles.
Andre says he can find the length of the third side of triangle ABC and it is 13 units.
Mai disagrees and thinks that the side length is unknown. Who do you agree with? Show or explain your reasoning.
In right triangle ABC, altitude CD with length h is drawn to its hypotenuse.
We also know [math]AD=8[/math] and [math]DB=2[/math]. What is the value of [math]h[/math]?
[size=150]Select the sequence of transformations that [math]AC=6[/math] would show that triangles [math]ABC[/math] and [math]AED[/math] are similar. The length of [math]AC[/math] is 6.[/size][br][img]data:image/png;base64,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[/img]
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Information: IM Geo.3.15 Practice: Finding All the Unknown Values in Triangles