A right triangle has one leg of length $6$ units and a hypotenuse of length $10$ units. What is the length of the missing leg? If necessary, round to the nearest tenth.

In the right triangle shown, the length of $a$ is $6$ units and the length of $b$ is $8$ units. What is the length of the hypotenuse $c$?

In the context of solving right triangles, what is the first step in the standard construction of the perpendicular bisector of segment $mn$?

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 $AB=x$?

Given a right triangle where $tv$ = $24$ and $xz$ = $13$, what is the value of $vw-yz$?

Triangle xyz was transformed by a dilation with center O and scale factor $3$. If the original length of side xy was $1.5$ units, what is the length of side xy after the transformation?

Given a right triangle where the length of one leg is $x_s=10$ and the length of the other leg is $x_y=24$, what is the length of the hypotenuse $r_y$?

In a right triangle, one leg measures $6$ units, the other leg measures $8$ units, and the hypotenuse is labeled $x$. What is the value of $x$?

In a right triangle, angle $A$ is $35°$ and the side opposite angle $A$ is $7$ units long. The hypotenuse is $12$ units long. Solve for angle $x$ (the other non-right angle). Round your answer to the nearest tenth of a degree, if necessary.