Develop a computer program to solve the following system of equations

$($

employ initial guesses of

$0\mathrm{.}0$

$$for all

unknowns

$)$

:

$-$

j

$-$

$2$k

$+$

$4$l

$-$

$2$m

$=$

$97\mathrm{.}54$

j

$-$

$3$k

$+$

$2$l

$-$

n

$=$

$79\mathrm{.}75$

$2$k

$-$

$3$l

$+$

$6$m

$=$

$102\mathrm{.}28$

$3$j

$+$

l

$-$

$2$m

$+$

$7$n

$=$

$84\mathrm{.}49$

$-$

$3$j

$-$

k

$+$

m

$-$

$2$n

$=$

$102\mathrm{.}37$

using the following two methods:

$($

a

$)$

$$Gauss

$-$

Seidel

$($

b

$)$

$$Jacobi

Perform iterations until the approximation error is

$<$

$0\mathrm{.}00001$

$$and then comment on the obtained results.

Please follow the below given details and i need the exact solution of the problem.

IMP Note:

For this problem, it is mandatory to use MatLab. However, you are not allowed to use any built in functions in MatLab that are not available in the other compilers.