Using Matlab, recreate the following figure from the textbook that shows the relative velocities of points on the rim of a rolling wheel: 1. Take the diameter of the wheel to be 26in and plot the velocity vectors for 8points evenly spaced around the perimeter of the wheel and for the center of the wheel. Assume that the wheel rolls without slipping and that the forward velocity of the center of the wheel is 12'! Matlab commands that may be helpful as you're writing your m-file: >>viscircles([x,yl,r) >>axis([xmin xmax ymin ymax]) >hold on; >>quiver(x,Y,U,V,1) %plots a circle centered at [x,y] with radius r %sets axis limits 96retains current graph when adding new graph %plots arrows starting at points specified by the %vectors X and Y and having i and j components %specified by the vectors U and V. The "I' is a %scale factor (don't scale) %compute the cross product between vectors %v1 and v2 cross(v1,v2) Using Matlab, recreate the following figure from the textbook that shows the relative velocities of points on the rim of a rolling wheel: 1. Take the diameter of the wheel to be 26in and plot the velocity vectors for 8points evenly spaced around the perimeter of the wheel and for the center of the wheel. Assume that the wheel rolls without slipping and that the forward velocity of the center of the wheel is 12'! Matlab commands that may be helpful as you're writing your m-file: >>viscircles([x,yl,r) >>axis([xmin xmax ymin ymax]) >hold on; >>quiver(x,Y,U,V,1) %plots a circle centered at [x,y] with radius r %sets axis limits 96retains current graph when adding new graph %plots arrows starting at points specified by the %vectors X and Y and having i and j components %specified by the vectors U and V. The "I' is a %scale factor (don't scale) %compute the cross product between vectors %v1 and v2 cross(v1,v2)