Question

$$A = \left[ \begin{array} { l l } { 1 } & { 3 } \\ { - 2 } & { 0 } \end{array} \right] , 3$$

Answer

$$o=[[1/(Wr*e^2*rIfA*IM*t*s*h*r*w*tan(s)),3]/(Wr*e^2*rIfA*IM*t*s*h*r*w*tan(s)),([-2)/(Wr*e^2*rIfA*IM*t*s*h*r*w*tan(s)),(3*n^3*f*d*0]]t)/(Wr*rIfA*t*s*r*w*tan(s))$$

Solution


Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
Wr*IM*t*e^2*s*h*o*r*tan(s)*w*rIfA=\(\(1,3\\)]t*h*e*n*f*IM*n*d*3*n*e
Regroup terms.
Wr*e^2*rIfA*IM*t*s*h*o*r*w*tan(s)=\(\(1,3\\)]t*h*e*n*f*IM*n*d*3*n*e
Regroup terms.
Wr*e^2*rIfA*IM*t*s*h*o*r*w*tan(s)=\(\(1,3\\)]t*e*IM*e
Wr*e^2*rIfA*IM*t*s*h*o*r*w*tan(s)=\(\(1,3\\)]t*e*IM*e
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
Wr*e^2*rIfA*IM*t*s*h*o*r*w*tan(s)=\(\(1,3\\)]t*e^2*IM
Regroup terms.
Wr*e^2*rIfA*IM*t*s*h*o*r*w*tan(s)=\(\(1,3\\)]t
Break down the problem into these 4 equations.
Collect all solutions.
o=\(\(\frac{1}{Wr{e}^{2}rIfA\imath tshrw\tan{s}},3\\)]t)/(Wr*rIfA*t*s*r*w*tan(s))