Q5) In Exercises 33-34, let u= (u), U2, uz) and v= (v1, V2, 1). Show that the expression does not define an inner product on R', and list all inner product axioms that fail to hold. 33. (u, v) = u{v} +uzuż + uzu? 34. (u, v) = UV - U202 + U3V3 In Exercises 35-36, suppose that u and v are vectors in an in- ner product space. Rewrite the given expression in terms of (u, v), |u|l?, and || ?. 35. (2x - 4u, u - 3v) 36. (5u + 6v, 4y - 3u)
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