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Posted: **Thu Apr 28, 2022 6:45 am**

: 9 S T T At At 10 Let X Y Z Be Normed Spaces And Te B X Y And Se B Y Z Then For The Adjoint Oper 1 (37.18 KiB) Viewed 25 times

(9) (S+T)* = $*+T* (aT)* = aT (10) Let X, Y, Z be normed spaces and Te B(X, Y) and Se B(Y, Z). Then for the adjoint operator of the product ST we have (see Fig. 41) (11) (ST)* = T*s*. *S

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(9) (S+T)* = $+T (aT)* = aT (10) Let X, Y, Z be normed spaces and Te B(X, Y) and Se B(Y, Z). Then for the adjoint oper

(9) (S+T)* = $+T (aT)* = aT (10) Let X, Y, Z be normed spaces and Te B(X, Y) and Se B(Y, Z). Then for the adjoint oper