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.

In a right triangle, one leg has length $6$, the other leg is labeled $x$, and the hypotenuse has length $10$. What is the value of $x$?

Given a right triangle where one leg has length $5$ units and the other leg has length $12$ units, what is the length of the hypotenuse? Round your answer to the nearest hundredth.

A right triangle with an angle of $31°$ has a hypotenuse of $10$. Calculate the side of the triangle opposite to the $31°$ angle (y), and the side adjacent to the $31°$ angle (x). Round your answer to 3 decimal places.

The graph of a tangent function is given. Select the equation for each graph from the following options: y = tan(x + π/2), y = tan(x + π), y= -tan x, y = −tan(x − π/2).

The graph of a tangent function is given. Select the equation for each graph from the following options: y = tan(x + π/2), y = tan(x + π), y = -tan x, y = −tan(x − π/2).

Graph one period of each function. y = 2 tan x/2

Graph two periods of the given tangent function. y = 3 tan x/4