Question: THE INNER PRODUCT FOR #2 IS -3. PLEASE USE VALUE -3 TO SOLVE #5. THANK YOU 2. Compute the inner product =p(x0)q(x0)+p(x1)q(x1)+p(x2)q(x2) where x0=1x1=0x2=1p(x)=1+x2q(x)=1x2x2 5.

THE INNER PRODUCT FOR #2 IS -3. PLEASE USE VALUE -3

THE INNER PRODUCT FOR #2 IS -3.

PLEASE USE VALUE -3 TO SOLVE #5. THANK YOU TO SOLVE #5. THANK YOU 2. Compute the inner product =p(x0)q(x0)+p(x1)q(x1)+p(x2)q(x2) where

2. Compute the inner product

=p(x0)q(x0)+p(x1)q(x1)+p(x2)q(x2) where x0=1x1=0x2=1p(x)=1+x2q(x)=1x2x2 5. Find two linearly independent polynomials orthogonal to p(x)=1+x2 using the inner product from problem 2

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