Let \(f\) be the transformation of \(\mathbb{R}^{2}\) given by rotating \(70^{\circ}\) counterclockwise around the origin. Find the standard matrix for \(f\) and then use that to find where the point \(\left(4,4\right)\) gets sent under this rotation. (As \(70^{\circ}\) is not a special angle, you will have to use decimal approximations.)

Determine whether the set \(\left\{ \begin{bmatrix}2\\1 \\1\end{bmatrix}, \begin{bmatrix}1\\-1 \\4\end{bmatrix}, \begin{bmatrix}0\\2 \\3\end{bmatrix}\right\}\) forms a basis for \(\mathbb{R}^3\).

In Miranda v. Arizona, the Supreme Court ruled that suspects 

A court order for a convicted criminal to repay stolen money is an example of

Which part of a phospholipid would be attracted to Ca2+?

Narration #4 Which city was included in the signer’s list?

Informational numbers are signed the same way as cardinal (counting) numbers in ASL.

Given the following matrix \(A\) and its rref, find bases for \(\text{row}\left(A\right), \text{col}\left(A\right),\) and \(\text{null}\left(A\right)\). Also, state the rank and nullity of \(A\). \ \

From the image below, what is present?

Why mention Braille in an ASL course?