Suppose $V=\Bbb{R}^3$ and $W=\Bbb{R}^2$.
Let $f:V\to W$ such that $f(x,y,z)=(zx+z,3y)$.
Find matrix $A$ of $f$ with respect to the standard bases of $V$ and $W$?
Suppose $V=\Bbb{R}^3$ and $W=\Bbb{R}^2$.
Let $f:V\to W$ such that $f(x,y,z)=(zx+z,3y)$.
Find matrix $A$ of $f$ with respect to the standard bases of $V$ and $W$?