z1∗z2=r1(cosθ1+jsinθ1)×r2(cos θ2+j sin θ2))=r1r2(cos[θ1+θ2]+j sin[θ1+θ2])])z_1*z_2 = r_ 1 (cos θ_ 1 + j sin θ_ 1 ) \displaystyle\times{r}_{{2}}{\left( \cos{\ }\theta_{{2}}+{j}\ \sin{\ }\theta_{{2}}\right)} ) = r_ 1 r_ 2 (cos[θ_ 1 +θ_ 2 ] \displaystyle{\left.+{j}\ \sin{{\left[\theta_{{1}}+\theta_{{2}}\right]}}\right)} ])z1∗z2=r1(cosθ1+jsinθ1)×r2(cos θ2+j sin θ2))=r1r2(cos[θ1+θ2]+j sin[θ1+θ2])]) is the final answer.
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