Question: Let let AinC ^ ( n times n ) and let | Ax | = | Lambda ^ ( * ) x |

Let let AinC^(n\times n) and let |Ax|=|\Lambda ^(*)x| for all xinC^(n) and define H_(1)=A^(*)A and H_(2)=AA^(*).
Show that
(:H_(1)x,x:)=(:H_(2)x,x:) for all xinC^(n)
Let let AinC ^ ( n \ times n ) and let | Ax | = |

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