6 (2b) Solve the following system (S) of equations for: Z= (Z1, Z2, Z3) Z2 E C Z3 3 by row-reduction. Check by substitution that your solution is correct. Show work on the facing side. (1) (A11A12)Z1 + (A13 + A14)Z2 (S) = (A15+A16) + (A17 + A18) (2) (Ag1 + iA82)Z2 + (A83 - iA84) Z3 = (A85 + A86) + (A87 + Agg) Rewrite the system using your values of your coefficients from the chart found earlier and answer the following questions. My system: (1) (( ) + ( )) + (( ) + i( ))z = (( ) + ( ))+i(( ) + ( )) (2) (( ) + i( ))z, + (( ) + i( ))z, = (( ) + ( ))+i(( ) + ( )) (i) 260 din ((c))-> C 3 (IndEgns (s)) = v(Prmers ($)) - Hence Flt (s) r 4 (ii) Write the answer in vector-parametric form: Srepresents a -flat in (c). )+( )+( )+( vk 1..() (Pk. E (PE)