In Exercises 3–6, find (a) the maximum value of Q(x) subject
to
the constraint xTx = 1,...
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In Exercises 3–6, find (a) the maximum value of Q(x) subjectto the constraint xTx = 1, (b) a unit vector u where thismaximum is attained, and (c) the maximum of Q(x) subject to theconstraints xTx = 1 and xTu = 0. Q(x) =3x21 + 9x22 +8x1x2
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Solution The matrix of the quadratic form is given asIt is readily checked that Solutiona The maximum value of subject to the
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