Question: Prove that does not define an inner product on the vector space C°[ - 1, 1]. Explain why this does not contradict the fact that
does not define an inner product on the vector space C°[ - 1, 1]. Explain why this does not contradict the fact that it defines an inner product on the vector space C°[0, 1 ]. Does it define an inner product on the subspace P(n)
f&)f(x)g(x) dx
Step by Step Solution
3.39 Rating (161 Votes )
There are 3 Steps involved in it
If fx is any nonzero function that satisfies fx 0 for all 0 x 1 then f f 0 An example is the funct... View full answer
Get step-by-step solutions from verified subject matter experts
Document Format (1 attachment)
952-M-L-A-E (1935).docx
120 KBs Word File
