QUESTION 6 for Gradescope: The following system of equations…
QUESTION 6 for Gradescope: The following system of equations is converted to an augmented matrix and row reduced using the row operations shown below. {◼x+◼y+◼z=◼(equation of purple plane)◼x+◼y+◼z=◼(equation of blue plane)◼x+◼y+◼z=◼(equation of green plane){“version”:”1.1″,”math”:”\begin{cases} \blacksquare x + \blacksquare y + \blacksquare z & = \blacksquare \hspace{2 mm} \text{(equation of $\textcolor{magenta}{purple}$ plane)}\\ \blacksquare x + \blacksquare y + \blacksquare z & = \blacksquare \hspace{2 mm} \text{(equation of $\textcolor{blue}{blue}$ plane)}\\ \blacksquare x + \blacksquare y + \blacksquare z & = \blacksquare \hspace{2 mm} \text{(equation of $\textcolor{green}{green}$ plane)}\end{cases}”}Note: the coefficients of the system and the entries of each augmented matrix have been intentionally omitted. The row operations are labeled A-E. Determine which row operation(s) correspond(s) to a visual/geometric change in the plotted system. You DO NOT need to plot the lines, i.e., no illustrations are necessary here. But be clear about which color(s) line(s) are affected at each step.