Given a right triangle with one leg measuring $15$cm, how many distinct right triangles (up to congruence) can be constructed with this information alone?

A right triangle has a hypotenuse of length $10$ units and one of its acute angles measures $30°$. What is the length of each leg of the triangle?

Point P is the center of the circle in the figure above. If triangle $APB$ is a right triangle with right angle at $A$, and $AP=5$, $PB=13$, what is the value of $x$ if $AB=x$?

In a right triangle ABC, angle C is the right angle and angle A measures $35°$. What is the measure of angle B?

Given a right triangle where one leg has length $6$, the other leg has length $8$, and the hypotenuse is $x$, what is the value of $x$?

In a right triangle, one leg measures $6$ units and the other leg measures $8$ units. Find the length of the hypotenuse. If necessary, round to the nearest tenth.

In a right triangle, one leg has length $6$ and the hypotenuse has length $10$. Find the length of the other leg $x$ in simplest radical form with a rational denominator.

In a right triangle, two interior angles each measure $34°$. Which of the following statements is true about this triangle?

Given a right triangle with hypotenuse length $c$ and height $a$, which formula can be used to find the length of the base $b$?