Rewrite the pseudocode for Gaussian Elimination in the notes in either C$++,$ Java, or Python. You can test itby using the same system of equations as in the notes. You do not need to include the printed out code for this problem$\mathrm{.}2)$ Use the Gaussian Elimination algorithm from $(1)$ to solve the following systems of equations. You should only need to change two lines, the one declaring the initial $2$ dimensional array, and the one declaring the array that stores the solutions. Write down and$/$or print out$($a$)$ The Triangularized System $($b$)$ The Solution$($c$)$ The code for the full Gaussian Elimination algorithm for solving this system. $-2$ x$1-4$ x$2+6$ x$3+$ x$4-6$ x$5+4$ x$6+$ x$7-6$ x$8=47-4$ x$1-10$ x$2+16$ x$3+3$x $4-10$ x$5+4$ x$6+4$ x$7-6$ x$8=884$ x$1+4$ x$2-6$ x$3-$ x$4+10$ x$5-12$ x$6+$ x$7+18$ x$8=-852$ x$1+6$ x$2-6$ x$3+$ x$4+12$ x$5-4$ x$6-2$ x$7+10$ x$8=-764$ x$1+4$ x$2+2$ x$3+2$ x$4+36$ x$5-26$ x$6+5$ x$7+50$ x$8=-1994$ x$1+10$ x$2-14$ x$3-4$ x$4+18$ x$5-7$ x$7+32$ x$8=-173-6$ x$1-10$ x$2+12$ x$3-26$ x$5+30$ x$6+3$ x$7-20$ x$8=111-6$ x$1-6$ x$2+8$ x$3-$ x$4-14$ x$5+30$ x$6+9$ x$7-18$ x$8=45$ Yes, this is going to be really annoying. However, experiencing firsthand that data en