1)A)T is a normal in V inner product space
there is different polinomial
prove that if and then u orthogonal to v?
how i tried:
i have defined and and proved that v is eigen vector of of eigenvalue 0.
and u is eigen vector of of eigenvalue 1.
so if is normal then u is orthogonal to v.
but how to prove that M_{2}(t)Q_{2}(t) is normal?
i cant show here that TT*=T*T
MQ(MQ)*=MQQ*M*
(MQ)*MQ=Q*M*MQ
those two are not the same
??