What can be concluded about T_A if A is an m×n matrix and rank(A)=n?

If T:R^n →R^m is a linear transformation, it can always be induced by what?

Which property states that a linear transformation preserves addition?

A matrix transformation induced by an m×n matrix A is one to one if and only if what condition is met?

How are two transformations S:R^n → R^m and T:R^n → R^m defined as equal?

If a transformation T acts by matrix multiplication of a matrix A, what is T called?

If an m×n matrix A is invertible, what does this imply about the linear transformation T_A:R^n →R^m?

For linear transformations T:R^k →R^n and S:R^n →R^m , how is the composite (S∘T)(x) defined?

What happens to the zero vector under a linear transformation T:R^n → R^m ?

Leigh, a Deaf middle schooler, goes to a school and is bilingual using ASL/English.  Her hearing brother, Rashawn, also goes to this school. They are both exposed to Deaf culture most of the day. Which school type are Leigh and Rashawn most likely enrolled in?