MATLAB introduces program practices for the topic that is covered in this module. In this activity, review MATLAB Subscription and Assignments for information and tutorials about MATLAB. Then, solve the following problems using MATLAB:

Solve

Consider the two$-$dimensional steady flow:

$V=-\frac{V_0}{L}(2+yj)$

Draw the velocity vectors and then the streamlines for this flow. Let $V_0=1\frac{m}{s}$ and $L=0\mathrm{.}75m.$

To do this, first define $x,y$ meshgrid.

To draw the velocity vector, use quiver $(x,y,u,v).$

The streamline uses streamline $(x,y,u,v,$ startx, starty$).$

Based on the direction of the velocity vector, the startx, and starty, use the beginning points.

The $x$ is defined $-1$:$0\mathrm{.}1$:$1,$ and the $y$ is defined $[0$:$0\mathrm{.}1$:$1].$