Recent content by PrincessEmily

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    Linear Algebra, Adjoint of a Linear Operator and Inner Product Spaces

    Thank you :) So I should Gram-Schmidt the basis I have (and then normalize them) to find an orthonormal basis, and then do what I was doing, right?
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    Linear Algebra, Adjoint of a Linear Operator and Inner Product Spaces

    Homework Statement For each of the following inner product spaces V (over F) and linear transformation g:=V \rightarrow F, find a vector y such that g(x) = <x,y> for all x element of V. The particular case I'm having trouble with is: V=P2(R), with <f,h>=\int_0^{1} f(t)h(t)dt ...
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