I want the solution in a table like in the picture pls do it correct

Exercise $2$

DDA

Bresenham

Midpoint Circle

Exercise $2-1$:

Trace the DDA algorithm for drawing a line segment from $(4,6)$ to $(8,11)$

Exercise $2-2$:

Example $3$: Trace the Bresenham's algorithm for drawing the line segment from $(4,6)$ to $(8,11)$

Exercise $2-3$:

Midpoint Circle Algorithm.

Use method $1$ or Method $2$

$r=8$

$(x0,y0)=(0,8)$

DDA

Bresenham

Midpoint Circle

Exercise $2-1$:

Trace the DDA algorithm for drawing a line segment from $(4,6)$ to $(8,11)$

Exercise $2-2$:

Example $3$: Trace the Bresenham's algorithm for drawing the line segment from $(4,6)$ to $(8,11)$

Exercise $2-3$:

Midpoint Circle Algorithm.

Use method $1$ or Method $2$

$r=8$

$(x0,y0)=(0,8)$

Example$1$: Trace the DDA algorithm for drawing a line segment from $(2,3)$ to $(8,7)$

solution : $dx=8-2=6,dy=7-3=4$

$|dx|>|dy|$ then

steps$\frac{}{d}=x||=6$

Xinc $=d\frac{x}{s}$teps $=\frac{6}{6}=1$

Yinc $=d\frac{y}{s}$teps $=\frac{4}{6}=0\mathrm{.}67$

now starting with the point $(2,3),$ generate the next points in sequence to reach the point $(8,7).$ the computational steps are shown in table below

$\backslash$table$[[$Xold$,$Yold,Xnew,Ynew,Round$($x$),$Round$($y$)],[2,3,3,3\mathrm{.}67,3,4],[3,3\mathrm{.}67,4,4\mathrm{.}34,4,4],[4,4\mathrm{.}34,5,5\mathrm{.}01,5,5],[5,5\mathrm{.}01,,5\mathrm{.}68,6,6],[6,5\mathrm{.}68,,6\mathrm{.}35,7,6],[7,6\mathrm{.}35,8,7\mathrm{.}02,8,7]]$

DDA

Bresenham

Midpoint Circle

Exercise $2-1$:

Trace the DDA algorithm for drawing a line segment from $(4,6)$ to $(8,11)$

Exercise $2-2$:

Example $3$: Trace the Bresenham's algorithm for drawing the line segment from $(4,6)$ to $(8,11)$

Exercise $2-3$:

Midpoint Circle Algorithm.

Use method $1$ or Method $2$

$r=8$

$(x0,y0)=(0,8)$

Example$1$: Trace the DDA algorithm for drawing a line segment from $(2,3)$ to $(8,7)$

solution : $,dx=8-2=6$

$dy=7-3=4$

$|d\frac{x}{?}|>|dy|$ then

steps $=|dx|=6$

Xinc $=d\frac{x}{s}$teps $=\frac{6}{6}=1$

Yinc $=d\frac{y}{s}$teps $=\frac{4}{6}=0\mathrm{.}67$

now starting with the point $(2,3),$ generate the next points in sequence to reach the point $(8,7).$ the computational steps are shown in table below

$\backslash$table$[[$Xold$,$Yold,Xnew,Ynew,Round$(x),$Round $(y)$