Identify the quadrant that the given angle is located in.
$\(\frac{\pi}{7}\)$ radians

Evaluate each expression.

$\(\cot\[\left\)(\(\frac{11\pi}{6}\]\right\))$

Evaluate each expression.

$\(\csc\)225\(\degree\)$

Evaluate each expression.

$\(\sec\[\left\)(\(\frac{\pi}{3}\]\right\))$

Identify the quadrant that the given angle is located in.

$\(\frac{7\pi}{4}\)$ radians

Identify the quadrant that the given angle is located in.

$\(\frac{2\pi}{3}\)$ radians

Identify the quadrant that the given angle is located in.

$\(\frac{6\pi}{5}\)$ radians

Test whether the point is on the unit circle by plugging it into the equation, $x^2+y^2=1$.

$\(\left\)(\(\frac{-\sqrt2}{2}\),\(\frac{-\sqrt2}{2}\)\(\right\))$

Find the sine, cosine, and tangent of each angle using the unit circle.

$\(\theta\)=-1.18$ rad, $\(\left\)(\(\frac{5}{13}\),-\(\frac{12}{13}\)\(\right\))$